Next Article in Journal
Clinical Effectiveness of an Artificial Intelligence-Based Prediction Model for Cardiac Arrest in General Ward-Admitted Patients: A Non-Randomized Controlled Trial
Previous Article in Journal
The Importance of Predicting Bowel Necrosis in Acute Mesenteric Ischemia: Narrative Review
 
 
Font Type:
Arial Georgia Verdana
Font Size:
Aa Aa Aa
Line Spacing:
Column Width:
Background:
Article

Comparative Analysis of Deep Learning Architectures for Automatic Tooth Segmentation in Panoramic Dental Radiographs: Balancing Accuracy and Computational Efficiency

by
Alperen Yalım
1,
Emre Aytugar
1,
Fahrettin Kalabalık
2,* and
İsmail Akdağ
3
1
Department of Oral and Maxillofacial Radiology, Faculty of Dentistry, Izmir Katip Celebi University, Izmir 35640, Turkey
2
Department of Oral and Maxillofacial Radiology, Faculty of Dentistry, Sakarya University, Sakarya 54100, Turkey
3
Department of Electrical and Electronics Engineering, Faculty of Engineering and Architecture, Izmir Katip Celebi University, Izmir 35620, Turkey
*
Author to whom correspondence should be addressed.
Diagnostics 2026, 16(2), 336; https://doi.org/10.3390/diagnostics16020336
Submission received: 17 December 2025 / Revised: 15 January 2026 / Accepted: 17 January 2026 / Published: 20 January 2026
(This article belongs to the Section Machine Learning and Artificial Intelligence in Diagnostics)

Abstract

Background/Objectives: This study provides a systematic benchmark of U-Net–based deep learning models for automatic tooth segmentation in panoramic dental radiographs, with a specific focus on how segmentation accuracy changes as computational cost increases across different encoder backbones. Methods: U-Net models with ResNet, EfficientNet, DenseNet, and MobileNetV3-Small encoder families pretrained on ImageNet were evaluated on the publicly available Tufts Dental Database (1000 panoramic radiographs) using a five-fold cross-validation strategy. Segmentation performance was quantified using the Dice coefficient and Intersection over Union (IoU), while computational efficiency was characterized by parameter count and floating-point operations reported as GFLOPs per image. Statistical comparisons were conducted using the Friedman test followed by Nemenyi-corrected post hoc analyses ( p < 0.05 ). Results: The overall segmentation quality was consistently high, clustering within a narrow range (Dice: 0.9168–0.9259). This suggests diminishing returns as the backbone complexity increases. EfficientNet-B7 achieved the highest nominal accuracy (Dice: 0.9259 ± 0.0007; IoU: 0.8621 ± 0.0013); however, the differences in Dice score between EfficientNet-B0, B4 and B7 were not statistically significant ( p > 0.05 ). In contrast, computational demands varied substantially (2.9–67.2 million parameters; 4.93–40.8 GFLOPs). EfficientNet-B0 provided an accurate and efficient operating point (Dice: 0.9244 ± 0.0011) at low computational cost (5.98 GFLOPs). In contrast, MobileNetV3-Small offered the lowest computational cost (4.93 GFLOPs; 2.9 million parameters), but also the lowest Dice score (0.9168 ± 0.0031). Compared with heavier ResNet and DenseNet variants, EfficientNet-B0 achieved competitive accuracy with a markedly lower computational footprint. Conclusions: The findings show that larger models do not always perform better and that models with increased performance may not necessarily yield meaningful gains. It should be noted that the findings are limited to the task of tooth segmentation; different findings may be obtained for different tasks. Among the models evaluated for tooth segmentation, EfficientNet-B0 stands out as the most practical option, maintaining near-saturated accuracy levels while keeping model size and computational cost low.

1. Introduction

In modern clinical dentistry, the use of radiographic imaging is crucial for the evaluation of anatomy, diseases, and treatment planning [1]. Recent advances in dental image analysis have taken place due to deep learning (DL) methods and, more particularly, methods based on convolutional neural networks (CNN) [2]. Models that use convolutional neural networks (CNNs) have shown high accuracy in several clinical tasks, including the detection of dental caries [3], anatomical segmentation [4], periodontal status assessment [5], and automated analysis of oral lesions [6]. They also show good results in various imaging modalities such as panoramic radiographs, cone beam computed tomography (CBCT), and intraoral images [7].
Although these advancements have occurred, it is still challenging to translate DL systems from controlled research settings to routine clinical workflows due to computational limitations [8]. According to the sustainable paradigm artificial intelligence (AI), it is important to have not only high accuracy but also low computational cost and compatibility with cheap hardware [9]. Consequently, many of the applications of modern architectures’ in the clinic experience limitations due to high processing demand, excessive memory usage, or low inference speed for real-time applications [8,10,11].
The computational footprint of deep learning models is typically characterized using two fundamental metrics: the number of trainable parameters and floating-point operations (FLOPs) [12]. The number of parameters directly affects the model’s storage requirements and memory usage; therefore, it is a critical variable for integration into resource-constrained clinical hardware [13,14]. Furthermore, models with high architectural capacity may be more prone to overfitting when not supported by sufficiently large labeled datasets [14,15]. In contrast, FLOPs quantify a network’s theoretical arithmetic computational complexity [16]. On a fixed deployment platform, increasing FLOPs values are expected to lead to longer processing times and higher computation-related energy consumption [16,17]; however, real-world efficiency may also be influenced by memory access patterns and implementation details [18,19,20].
Current methodological guidelines emphasize the need for systematic, transparent, and hypothesis-driven approaches in the design and reporting of DL studies in dentistry, underscoring the importance of deliberate choices regarding model architecture, architectural complexity, and weight initialization strategies [21,22]. Model architecture builds upon the foundational concept of artificial neurons introduced by McCulloch and Pitts (1943) [23], in which nonlinear computational units are organized into layered structures that progressively transform input information. In the context of segmentation, this architectural component corresponds to the backbone, which extracts multi-scale and semantically rich feature representations from the input image, forming the foundation upon which pixel-wise segmentation decisions are generated [24].
In the literature, most deep learning-based tooth segmentation studies on panoramic radiographs report performance predominantly through accuracy-based metrics (e.g., Dice coefficient, IoU, and F1 score), while efficiency and computational cost are often excluded [25,26,27]. For instance, Ma et al. proposed a multi-feature coordinate position learning–based approach for panoramic tooth segmentation; however, they did not explicitly report hardware-agnostic indicators of model complexity such as parameter count or FLOPs/GFLOPs ( 10 9 FLOPs) in a format suitable for comparative assessment [28]. Similarly, although Hou et al. described multiple architectural modules within Teeth U-Net and specified the experimental platform, they did not quantitatively provide computational-cost indicators such as model size and FLOPs [29]. In contrast, Lin et al. framed panoramic segmentation as an edge-device deployment problem, reported the number of parameters, discussed the practical implications of computational load, and emphasized that such efficiency indicators are often missing in the segmentation literature [30]. Although Khaldi et al. and Ma et al. partially addressed this gap by reporting hardware-independent metrics such as the number of parameters and FLOPs/GFLOPs in their studies, domain shift arising from different data domains and acquisition conditions, along with input resolution, preprocessing pipelines, and variability in experimental setups, complicate direct benchmarking between studies [31,32]. Meanwhile, some studies report efficiency using time-based metrics such as runtime/latency or inference speed/FPS [33,34]. In addition, time-based efficiency metrics are substantially influenced by differences in the hardware used (e.g., GPU/CPU), the software stack, and the measurement protocol, which can complicate direct cross-study comparisons [35,36]. Motivated by these gaps, the present study aims to establish a transparent accuracy–efficiency trade-off across backbone architectures by reporting hardware-agnostic efficiency indicators, namely parameter count and GFLOPs.
To analyse this trade-off at the backbone level, we considered four families of backbone architecture that reflect different design philosophies. ResNet improves the stability of optimization in deep networks through residual connections [37], EfficientNet targets efficiency via compound scaling [38], and DenseNet promotes feature reuse through dense connectivity [39]. Additionally, we included the MobileNet family as a lightweight paradigm representative of depthwise separable convolutions, which aims to reduce computational and memory demands while maintaining competitive representational capacity [40]. Despite these architectures being widely used in general computer vision, there are few comprehensive dental imaging studies that compare them side by side in terms of both segmentation accuracy and computational efficiency [21,41,42,43]. This leaves a relatively fragmented comparative evidence base in this field.
Accordingly, this study adopts the widely used U-Net architecture as a baseline for biomedical image segmentation [44,45] and constructs a modular framework by replacing its encoder module with ImageNet [46] pretrained models from the ResNet, EfficientNet, DenseNet and MobileNet families. This approach allows for a direct assessment of the effects of architectural variations on tooth segmentation. The primary objective of this work is to provide a systematic comparison of these encoders regarding accuracy and computational efficiency, thereby contributing to the identification of lightweight, high-performance models that represent promising candidates for future clinical deployment, pending further validation and real-time performance assessment.

2. Materials and Methods

2.1. Dataset and Experimental Setup

The Tufts Dental Database [47] was utilized as a benchmarking resource in dental radiography to evaluate the performance of deep learning–based segmentation models. The dataset comprises 1000 panoramic radiographs acquired in clinical settings. Radiographs were randomly selected from the Tufts University electronic patient database (axiUm) between 2014 and 2016 and were acquired using OP100 Orthopantomograph (Instrumentarium Dental, Tuusula, Finland) and Planmeca ProMax 2D (Planmeca, Helsinki, Finland) with automatic exposure control. The inclusion criterion was optimal diagnostic image quality with minimal or no technical errors. Images were provided as de-identified TIFF/JPEG files.
The dataset includes panoramic images from patients with and without tooth loss, contains common restorative/prosthetic findings (e.g., amalgam/composite restorations and crowns), and includes both pediatric and adult radiographs, with pediatric images also used in the present study. All available samples were included in the analysis without preselection. The segmentation task aimed to delineate “tooth” regions from the “background”. Accordingly, binary masks defining tooth boundaries provided by expert annotators served as the ground truth. Because the public release does not include patient-level demographics or detailed acquisition metadata beyond the unit models, stratified analyses by age or device subgroups were not feasible.

2.2. Data Preprocessing

Panoramic radiographs inherently present a wide rectangular field of view; therefore, all images and corresponding masks were rescaled from 1615 × 840 to 512 × 256 pixels while preserving the original aspect ratio (≈2:1). This choice reduces computational cost and memory usage while minimizing geometric distortion that may arise from forcing a square input. Similar 2:1 preprocessing resolutions (e.g., 512 × 256) have also been adopted in prior panoramic deep-learning studies [48,49].
Geometric data augmentation techniques were employed during the training phase to improve the generalization capability of the models and prevent overfitting. Specifically, random horizontal and vertical flips were applied to the original images and their corresponding masks. Through these augmentation procedures, the total dataset size was expanded from 1000 to 3000 images, ensuring a more robust training process.

2.3. Architecture and Encoder Selection

In our study, we selected the U-Net architecture as the core model, as it is widely used as a baseline in biomedical image segmentation [50]. Due to the limited labeled training data, we utilized transfer learning by first initializing the encoder weights with ImageNet pre-trained weights. This allowed for the fine-tuning of the network on our dataset to enable faster convergence and better generalization. Previous studies on medical imaging show that sufficiently fine-tuned pretrained CNNs perform equally or better than those trained from scratch with additional benefit of robustness when training data is scarce [51,52].
As shown in Figure 1, the standard U-Net encoder was replaced with modern CNN backbones, while the conventional U-Net decoder design was retained. The models were implemented using the segmentation models pytorch library [53], which provides a simple way to couple various pretrained encoders with a U-Net–style decoder. Skip connections forward multi-scale encoder feature maps to the decoder to preserve spatial detail. During decoding, feature maps are progressively upsampled by a factor of two and fused with the corresponding encoder features, allowing the network to recover fine-grained structure. Finally, a convolution layer produces the pixel-wise segmentation mask.

2.3.1. ResNet

The ResNet architecture, developed to overcome the problem of vanishing gradients in deep neural networks, is widely favored in medical image analysis due to its stable learning dynamics and its ability to mitigate performance degradation in deeper structures [37,54]. As illustrated in Figure 2, the fundamental units of the architecture, identity blocks, contain skip connections that directly propagate the input information to deeper layers. These connections facilitate the transfer of low-level features without degradation, which is particularly beneficial for dental radiographs that are often characterized by low contrast and complex visual patterns. ResNet-(18, 50 and 152) representing shallower and deeper variants, respectively, were evaluated in this study.

2.3.2. EfficientNet

EfficientNet is a modern CNN architecture that employs a compound coefficient scaling strategy to simultaneously optimize the depth, width, and input resolution of the network [38]. This approach aims to enhance performance while maintaining the efficiency of the parameters. As depicted in Figure 3, EfficientNet replaces conventional convolutional layers with MBConv blocks (Mobile Inverted Bottleneck Convolution). Through bottleneck structures and separable convolutions in depth, MBConv blocks reduce computational cost while increasing representational capacity. In addition, squeeze-and-excitation operations within these blocks improve the transformation of channel-wise information. EfficientNet-(B0, B4, and B7) representing different scaling configurations were included in the comparative analysis.

2.3.3. DenseNet

The DenseNet architecture introduces a densely connected design where each layer receives inputs from all preceding layers [39]. This configuration aims to minimize information loss as network depth increases and facilitate gradient flow. As shown in Figure 4, the structure comprises dense blocks and transition layers. Dense blocks enrich information flow by concatenating inter-layer outputs along the channel dimension, while transition layers apply compression to reduce channel count and spatial resolution, thereby improving parameter efficiency. This architecture ensures the simultaneous availability of low- and high-level features, maximizing feature reuse. DenseNet-(121, 169 and 201) differing in depth and parameter density, were evaluated.

2.3.4. MobileNet

The MobileNet family follows an efficiency-oriented design tailored for resource-constrained inference by using depthwise separable convolutions as its primary building principle [40]. This design substantially reduces computation by decoupling spatial filtering from channel mixing, enabling compact networks that still preserve effective feature extraction. As illustrated in Figure 5, the architecture consists of an initial convolutional stem followed by a sequence of DW Conv Blocks, which serve as lightweight modules for hierarchical representation learning. In practice, these blocks are commonly organized in bottleneck-style configurations and may incorporate channel-attention mechanisms to strengthen informative feature channels with minimal overhead. In this study, MobileNetV3-Small, a compact member of the MobileNet family, was evaluated as the encoder backbone within the U-Net framework.

2.4. Model Training and Implementation Details

Model development and training were conducted using the Python programming language (version 3.12.10) and the PyTorch library(version 2.4.1). For consistency and reproducibility, all experiments, including statistical analyses, were performed in the same Python environment (v3.12.10). All computations were performed using an NVIDIA GeForce RTX 4060 Ti GPU with 16 GB of VRAM. We used the AdamW optimizer because of its decoupled weight decay formulation, which separates weight decay from adaptive gradient updates. This formulation has been reported to improve optimization stability and generalization under the right hyperparameter settings [55]. The initial learning rate was set to 1 × 10 3 , with a batch size of 16, to maximize GPU utilization and training stability. No learning rate scheduler was applied, and the learning rate was kept constant throughout training.
We used 5-fold cross-validation in order to ensure robustness of results. The dataset was divided into five equal subsets; in each fold, one subset (20%) was taken as the validation/test and the remaining four (80%) were used for training. This structure ensured that all images appeared exactly once in the validation set. The final performance metric is the average of the 5 folds. With respect to training dynamics, we trained the models for a fixed period of 25 epochs without early stopping while fine-tuning all encoder weights end-to-end. We fixed random seeds across Python, NumPy and Pytorch to ensure reproducibility.
In segmentation, we used BCE and Dice loss in a hybrid loss function. This formulation utilizes BCE, which assesses pixel-level sensitivity, together with Dice loss, which combats class imbalance, to correctly define anatomical boundaries.

2.5. Evaluation Metrics

Model performance was comprehensively evaluated across two primary axes: segmentation accuracy and computational efficiency.

2.5.1. Segmentation Performance Metrics

Four fundamental metrics assessed segmentation performance:
  • Dice Similarity Coefficient (DSC): The primary similarity metric quantifying the overlap between the predicted mask (P) and ground truth (G):
    D S C = 2 | P G | | P | + | G |
  • Jaccard Index (Intersection over Union, IoU): The ratio of the intersection area to the union area, which is more sensitive to errors than the Dice coefficient:
    I o U = | P G | | P G |
  • Precision: Indicates the accuracy of positive predictions; low values suggest over-segmentation:
    P r e c i s i o n = T P T P + F P
  • Recall (Sensitivity): Indicates the proportion of actual positive pixels correctly identified; low values suggest under-segmentation:
    R e c a l l = T P T P + F N

2.5.2. Computational Efficiency Metrics

Resource consumption and architectural complexity were assessed using two fundamental technical metrics. The first metric, the number of trainable parameters, represents the total count of weights and biases defining a model’s learning capacity and directly reflects memory requirements (RAM/VRAM) as well as disk storage footprint. The second metric, floating-point operations (FLOPs), provides a hardware-independent theoretical measure of computational complexity by estimating the number of floating-point operations required to process a single image (i.e., one forward pass). In this study, computational complexity is reported in GFLOPs per image. Although neither metric fully captures real-time inference latency on specific clinical hardware, their combined use offers a standardized and objective proxy for comparing the relative computational demands of candidate models.

2.6. Statistical Analysis

All statistical analyses were performed using Python (version 3.12.10). The Friedman test for repeated dependent measurements and subsequent post hoc comparisons were conducted using the SciPy library(1.16.3). A nonparametric statistical framework was adopted to evaluate performance differences across the fivefold cross-validation, as all architectures were tested on identical validation folds. Fold-level Dice similarity coefficients were used for all analyses, with statistical significance set at p < 0.05 .

3. Results

As shown in Table 1, all U-Net–based encoder architectures achieved consistently high segmentation performance on panoramic radiographs. Dice coefficients ranged from 0.9168 to 0.9259 across the evaluated models, with most architectures clustering around ∼0.92. EfficientNet-B7 achieved the highest Dice and IoU scores (Dice: 0.9259 ± 0.0007 ; IoU: 0.8621 ± 0.0013 ), followed by EfficientNet-B4 and EfficientNet-B0.
Precision and recall values were also generally high. The highest precision was observed for EfficientNet-B4 ( 0.9271 ± 0.0029 ). Recall values showed limited variation across models and were reported in the range of 0.9185–0.9252. For MobileNetV3Small, the results were Dice: 0.9168 ± 0.0031; IoU: 0.8464 ± 0.0053; Precision: 0.9154 ± 0.0098; Recall: 0.9184 ± 0.0081.
In terms of model complexity and computational cost, the number of parameters and per-image GFLOPs differed substantially across encoders. Parameter counts ranged from 2.9 M to 67.2 M, while the computed per-image computational cost ranged from 4.93 to 40.80 GFLOPs.
The tooth masks predicted by each backbone are qualitatively compared in Figure 6, which shows that these masks have a broadly similar overall morphology. The selected cases are meant to reflect the clinical variability of the dataset: partial tooth loss (column 1), no tooth loss (column 2), edentulous (column 3) and no tooth loss with impacted third molars (column 4), and mixed dentition (column 5). In the majority of samples, the tooth regions are reliably delineated with maintained interproximal separation and cervical contour and impacted third molars are captured as well (column 4). The differences that do occur are on small and difficult areas, for example, areas with very thin apical contours or small disconnected fragments where some predictions slightly undersegment the area of interest or are slightly beyond. In fifth column, the apical boundary is more irregular in MobileNetV3-Small, and 3rd column is a control case, with all models giving the correct empty masks. Overall, the qualitative differences did not follow a consistent trend with model complexity; larger backbones do not consistently give better mask fidelity, and the differences are subtle, localized and are mostly sample dependent.

3.1. Statistical Comparison of Model Performances

The fold-level Dice coefficients for each encoder architecture are presented in Table 2. The comparative analysis of these ten deep learning models was conducted using the Friedman test followed by the Nemenyi post hoc test. The Friedman test indicated a statistically significant difference in model performance ( χ 2 = 37.93 , p < 0.001 ). Importantly, this overall significance indicates that at least one model differs from the others and does not imply statistically significant differences for all pairwise model comparisons. According to the mean rankings listed in Table 3, EfficientNet-B7 achieved the best performance (Mean Rank: 1.60), while MobileNetV3Small ranked the lowest (Mean Rank: 10.00); the ResNet architectures (ResNet18 and ResNet152) also ranked among the lowest (Mean Rank: 8.00). Given the narrow fold-level Dice range observed across models (approximately 0.914–0.927), the mean-rank ordering should be interpreted alongside the post hoc pairwise results.
The pairwise comparison results, detailed in Table 4, show statistically significant differences in a limited subset of comparisons. Specifically, EfficientNet-B7 showed statistically significant improvements over ResNet18 ( p = 0.029 ) and ResNet152 ( p = 0.029 ), and also differed significantly from MobileNetV3Small ( p < 0.001 ). In addition, EfficientNet-B0 ( p = 0.010 ), EfficientNet-B4 ( p = 0.007 ), and DenseNet169 ( p = 0.040 ) showed statistically significant differences compared to MobileNetV3Small. Other comparisons did not yield statistically significant differences ( p > 0.05 ). Therefore, while the Friedman test supports an overall difference among models, the Nemenyi-corrected post hoc analysis indicates that statistically significant pairwise differences are limited to a small subset of comparisons (Table 5).

3.2. Computational Efficiency and Performance Balance

Figure 7 summarizes the balance between segmentation accuracy and computational cost. In this efficiency plot, a more desirable operating point is typically located toward the upper-left region, where higher Dice is achieved with lower per-image GFLOPs (with bubble size reflecting parameter count). The results suggest that reducing computational cost does not necessarily lead to a proportional decrease in accuracy; however, extremely lightweight backbones may exhibit a clearer trade-off. Specifically, MobileNetV3Small has the lowest computational cost (4.93 GFLOPs, 2.9 M parameters) but is also associated with the lowest Dice (0.9168). In contrast, EfficientNet-B0 attains a higher Dice score (0.9244) while still requiring low computation (5.98 GFLOPs, 6.3 M parameters). Compared with larger EfficientNet variants, EfficientNet-B0 requires fewer GFLOPs than EfficientNet-B4 (9.34 GFLOPs) and EfficientNet-B7 (19.53 GFLOPs), and the Dice differences among EfficientNet-B0/B4/B7 were not statistically significant ( p > 0.05 ). Overall, the distribution in Figure 7 indicates that EfficientNet-B0 may represent a favorable accuracy–efficiency operating point within the evaluated backbones.

3.3. Use of Generative AI Tools

Generative AI tools were used to improve English language, grammar, and readability of the manuscript, and during code development to assist with writing and refining scripts used for aggregating the reported metrics and generating visualizations (tables/plots) for the Section 3.

4. Discussion

This study compared various deep learning architectures for the automatic segmentation of teeth in panoramic radiographs, evaluating both the accuracy of the segmentation and the computational efficiency. The task was designed as a binary segmentation problem (tooth vs background) to control for encoder-backbone effects under a fixed label definition, thereby enabling direct benchmarking. The binary tooth masks generated can be used as a standard initial output to aid downstream applications such as instance-level tooth numbering or multiclass segmentation of dental structures and diseases. All evaluated models achieved high Dice scores within a narrow range, consistent with previous studies reporting strong performance of U-Net–based architectures for panoramic tooth segmentation [56,57,58]. Nevertheless, as architectural complexity increased, accuracy gains remained marginal, suggesting near-saturation within this benchmark setting and a trend consistent with diminishing returns for this dataset and task. Furthermore, because Dice values clustered within a narrow range, statistically significant differences in ranking may correspond to modest performance changes rather than universally clinically meaningful improvements. Given that the observed differences were modest and performance can be sensitive to data partitioning, the findings were supported by five-fold cross-validation together with an appropriate statistical evaluation to improve the robustness of the comparative analysis [45,59,60].
This observation is in line with the law of diminishing returns frequently discussed in the deep learning literature [61,62,63,64,65,66]. The relationship between network complexity and accuracy followed a nonlinear, logarithmic pattern, suggesting that substantial increases in model size resulted in only limited performance improvements [38,67]. Across encoder backbones, the observed Dice differences were relatively small compared with the substantial variation in computational footprint (GFLOPs and parameter count). This pattern may be consistent with an accuracy–complexity regime in which additional model capacity yields limited gains while computational requirements increase markedly. Therefore, reporting efficiency metrics alongside segmentation performance can help contextualize whether higher-capacity designs provide practically meaningful benefits beyond marginal improvements.
In this study, the evaluation of deep learning architectures was not limited solely to segmentation accuracy; instead, an analysis of computational efficiency was incorporated into the evaluation framework. Although inference latency is often reported as a practical performance metric, it is considered structurally unstable for architectural comparisons due to its strong dependence on hardware configurations, memory bandwidth bottlenecks, and software stack optimizations [68]. Moreover, recent studies have demonstrated that a linear relationship does not always exist between arithmetic complexity and actual runtime performance in convolutional neural networks, primarily due to an “efficiency gap” arising from memory access costs [69].
To mitigate these hardware-specific biases, the present study adopted the number of floating-point operations (FLOPs) as the primary indicator of theoretical computational workload. In the literature, FLOPs are widely recognized as a hardware-agnostic complexity metric that enables objective and fair comparisons among deep learning models with differing architectural design principles [70,71,72]. This perspective is also consistent with recent and comprehensive reviews on model efficiency, which emphasize that the practical implementationability of deep learning systems should be assessed not only in terms of accuracy but also considering the overall “model footprint,” which includes factors such as parameter count and computational cost [73].
Figure 7 shows that the accuracy–efficiency trade-off is more pronounced at the extreme low-compute end. MobileNetV3-Small achieved the lowest Dice score (0.9168) but also the lowest computational cost among the evaluated backbones (4.93 GFLOPs per image; 2.9 M parameters). Post hoc comparisons indicated statistically significant differences between MobileNetV3-Small and EfficientNet-B0, EfficientNet-B4, EfficientNet-B7, and DenseNet-169 ( p < 0.05 ), suggesting that the reduction in Dice is unlikely to be a chance fluctuation. The qualitative examples in Figure 6 are consistent with these quantitative outcomes. Rather than implying a general pattern, they illustrate that in specific challenging regions MobileNetV3-Small may produce more variable boundary delineation; notably, the irregular apical boundary in column 5 provides an example of such a case. The importance of this result should neither be overstated nor downplayed, and it should not be interpreted as indicating clinical “superiority” or “inferiority” in all cases. Ultimately, clinical relevance depends on the intended use case and on how the segmentation output is incorporated into the clinical decision pathway.
Besides computational tradeoffs, generalizability is affected by domain shift and anatomical variability. The dataset is representative of what has routinely been seen in clinics. It has a variety of dentition status that is with and without tooth loss, and the appearance of restorations and prostheses on the pediatric and adult radiographs. Nevertheless, the quality of panoramic images may differ significantly across devices and acquisition conditions (e.g., exposure and contrast adjustments, sharpness, positioning(bias) artifacts and metal-related intensity differences) and the public release does not include patient-level demographics and acquisition metadata to quantify them in stratified subgroups. As such, performance under out-of-domain conditions may not align with the benchmark results reported here, highlighting the importance of performing cross-device, multi-center evaluation and if needed domain adaptation or calibration.
In light of these results, and considering the trade-off between accuracy and efficiency, we found EfficientNet-B0 to be an appealing architecture, as it achieved high segmentation accuracy despite being lightweight and requiring relatively few FLOPs. A review of the literature reveals that models based on EfficientNet offer a more favorable trade-off between accuracy and efficiency compared to other families of architectures [43,74,75,76,77]. According to several studies in dental image analysis, EfficientNet-based models can achieve high and stable results in classification and segmentation tasks [26,43,59,78,79,80]. Studies with limited data have reported that the EfficientNet family obtains high parameter efficiency through compound scaling that balances network depth, width, and input resolution [38,80]. In line with these reports, the literature also includes radiographic dental diagnosis classification studies in which EfficientNet-B0 can achieve higher accuracy than the more complex ResNet and DenseNet variants [79,80]. Reports also suggest that using EfficientNet encoders with U-Net architectures significantly improves the Dice and IoU of anatomical structures for segmentation tasks [26,59]. Similarly, our findings indicate that the EfficientNet-B0 model achieves high segmentation accuracy despite having a limited number of parameters and FLOPs. This indicates that computational complexity can be reduced without sacrificing accuracy. Therefore, EfficientNet-based encoders are strong candidates for dental radiology use cases where efficiency is a key requirement. Lower parameter counts and GFLOPs correspond to a smaller memory footprint and reduced compute requirements, which may enable use in chairside software, on-device inference, or resource-constrained clinical settings.
Deeper and more complex architectures may offer advantages in tasks involving greater data heterogeneity, anatomical variability or more challenging segmentation objectives. In contrast, high accuracy can often be achieved using more lightweight architectural designs in well-defined and structurally consistent tasks such as panoramic tooth segmentation. In this context, the limited additional benefit provided by increased architectural complexity should be interpreted as a consequence of the characteristics of the task, rather than as a universally applicable advantage.

5. Limitations

This study naturally has some limitations. First, models were trained and evaluated using panoramic radiographs from a single academic center (Tufts Dental Database), which may limit generalizability to other populations and imaging protocols. Second, the comparison was restricted to ResNet, EfficientNet, DenseNet and MobileNet architectures; transformer-based or hybrid architectures were not explored. Third, although FLOPs were adopted as a hardware-agnostic measure of computational complexity, this metric represents a theoretical estimate and does not fully capture real-world runtime behavior under clinical deployment conditions. Finally, the models were not integrated into an actual clinical workflow, and prospective clinical validation was beyond the scope of the present study.

6. Conclusions

This study systematically evaluated U-Net–based encoder backbones for automatic tooth segmentation in panoramic radiographs while jointly considering segmentation accuracy, computational efficiency, and statistical validation. In this benchmark, we see that all models perform well in segmentation. Further, increasing the complexity of the backbone models only yields small improvements in accuracy. If accuracy and efficiency are considered jointly, EfficientNet-B0 offers a favorable trade-off between segmentation performance and computational demand. Nevertheless, it is essential to consider that EfficientNet-B0 did not achieve the highest Dice score in the study (e.g., EfficientNet-B7 had the highest mean Dice). Consequently, this observation should be interpreted with caution in light of the limitations of the study and the end-use clinical application. To enhance generalizability assessment during the domain shift, these findings should be validated across devices and clinical centers.

Author Contributions

Conceptualization: A.Y. and E.A.; methodology: A.Y. and E.A.; software: İ.A. and A.Y.; validation: F.K., E.A. and İ.A.; formal analysis: F.K. and A.Y.; investigation: A.Y.; resources: A.Y. and E.A.; data curation: A.Y.; writing—original draft preparation: A.Y. and İ.A.; writing—review and editing: F.K., E.A. and İ.A.; visualization: A.Y.; supervision: F.K. and E.A. All authors have read and agreed to the published version of the manuscript.

Funding

This research received no external funding.

Institutional Review Board Statement

Ethical review and approval were not required for this study, as publicly available and fully anonymized data from the Tufts Dental Database were used.

Informed Consent Statement

Patient consent was waived due to the use of publicly available and anonymized data.

Data Availability Statement

The data presented in this study are openly available in the Tufts Dental Database at https://tdd.ece.tufts.edu (accessed on 16 November 2025). The code used for training and evaluation is available from the corresponding author upon reasonable request.

Acknowledgments

We thank the contributors to the Tufts Dental Database for making the dataset publicly available for research. The authors also acknowledge the use of generative AI tools ChatGPT (OpenAI; GPT-5.2) and Gemini (Google; Gemini 3 Pro) only for (i) improving the English language, grammar and readability of the manuscript and (ii) assisting in code drafting/debugging during the development of scripts used for aggregating the reported metrics and visualizing the results (tables/plots). These tools did not cause to generate or alter the underlying data, annotations, model outputs, or statistical results or to determine scientific conclusions. The authors reviewed all outputs and take full responsibility for the integrity and content of the work.

Conflicts of Interest

The authors declare no conflicts of interest.

References

  1. White, S.C.; Pharoah, M.J. The Evolution and Application of Dental Maxillofacial Imaging Modalities. Dent. Clin. N. Am. 2008, 52, 689–705. [Google Scholar] [CrossRef]
  2. Ding, H.; Wu, J.; Zhao, W.; Matinlinna, J.P.; Burrow, M.F.; Tsoi, J.K. Deep learning in dentistry: A review. J. Dent. 2023, 133, 104494. [Google Scholar] [CrossRef]
  3. Mohammad-Rahimi, H.; Motamedian, S.R.; Rohban, M.H.; Krois, J.; Uribe, S.E.; Mahmoudinia, E.; Rokhshad, R.; Nadimi, M.; Schwendicke, F. Deep learning for caries detection: A systematic review. J. Dent. 2022, 122, 104115. [Google Scholar] [CrossRef] [PubMed]
  4. Gumussoy, I.; Haylaz, E.; Duman, S.B.; Kalabalık, F.; Eren, M.C.; Say, F.; Celik, O.; Bayrakdar, I.S. Automatic Segmentation of the Infraorbital Canal in CBCT Images: Anatomical Structure Recognition Using Artificial Intelligence. Diagnostics 2025, 15, 1713. [Google Scholar] [CrossRef] [PubMed]
  5. Revilla-León, M.; Gómez-Polo, M.; Barmak, A.B.; Inam, W.; Kan, J.Y.K.; Kan, J.C.; Akal, O. Artificial intelligence models for diagnosing gingivitis and periodontal disease: A systematic review. J. Prosthet. Dent. 2023, 130, 816–824. [Google Scholar] [CrossRef]
  6. Welikala, R.A.; Remagnino, P.; Lim, J.H.; Chan, C.S.; Rajendran, S.; Kallarakkal, T.G.; Zain, R.B.; Jayasinghe, R.D.; Rimal, J.; Kerr, A.R.; et al. Automated Detection and Classification of Oral Lesions Using Deep Learning for Early Detection of Oral Cancer. IEEE Access 2020, 8, 132677–132693. [Google Scholar] [CrossRef]
  7. Ossowska, A.; Kusiak, A.; Świetlik, D. Artificial Intelligence in Dentistry—Narrative Review. Int. J. Environ. Res. Public Health 2022, 19, 3449. [Google Scholar] [CrossRef]
  8. Schwendicke, F.; Samek, W.; Krois, J. Artificial Intelligence in Dentistry: Chances and Challenges. J. Dent. Res. 2020, 99, 769–774. [Google Scholar] [CrossRef] [PubMed]
  9. Schwartz, R.; Dodge, J.; Smith, N.A.; Etzioni, O. Green AI. Commun. ACM 2020, 63, 54–63. [Google Scholar] [CrossRef]
  10. Chen, X.; Wang, X.; Zhang, K.; Fung, K.-M.; Thai, T.C.; Moore, K.; Mannel, R.S.; Liu, H.; Zheng, B.; Qiu, Y. Recent Advances and Clinical Applications of Deep Learning in Medical Image Analysis. arXiv 2021, arXiv:2105.13381. [Google Scholar] [CrossRef]
  11. Kelly, C.; Karthikesalingam, A.; Suleyman, M.; Corrado, G.; King, D. Key Challenges for Delivering Clinical Impact with Artificial Intelligence. BMC Med. 2019, 17, 195. [Google Scholar] [CrossRef]
  12. Bianco, S.; Cadène, R.; Celona, L.; Napoletano, P. Benchmark Analysis of Representative Deep Neural Network Architectures. IEEE Access 2018, 6, 64270–64277. [Google Scholar] [CrossRef]
  13. Hesamian, M.H.; Jia, W.; He, X.; Kennedy, P. Deep Learning Techniques for Medical Image Segmentation: Achievements and Challenges. J. Digit. Imaging 2019, 32, 82–596. [Google Scholar] [CrossRef]
  14. Simon, G.J.; Aliferis, C. Artificial Intelligence and Machine Learning in Health Care and Medical Sciences: Pitfalls and Best Practices; Springer Nature: Cham, Switzerland, 2024. [Google Scholar] [CrossRef]
  15. Lee, H.; Chung, H.; Suh, M.; Lee, J.-H.; Choi, K.S. Deep learning for deep learning performance: How much data is needed for segmentation in biomedical imaging? PLoS ONE 2025, 20, e0339064. [Google Scholar] [CrossRef] [PubMed]
  16. Desislavov, R.; Plumed, F.; Hernández-Orallo, J. Compute and Energy Consumption Trends in Deep Learning Inference. arXiv 2021, arXiv:2109.05472. [Google Scholar] [CrossRef]
  17. Horowitz, M. 1.1 Computing’s energy problem (and what we can do about it). In Proceedings of the 2014 IEEE International Solid-State Circuits Conference Digest of Technical Papers (ISSCC), San Francisco, CA, USA, 9–13 March 2014; pp. 10–14. [Google Scholar] [CrossRef]
  18. Tan, M.; Chen, B.; Pang, R.; Vasudevan, V.; Sandler, M.; Howard, A.; Le, Q.V. MnasNet: Platform-Aware Neural Architecture Search for Mobile. In Proceedings of the 2019 IEEE/CVF Conference on Computer Vision and Pattern Recognition (CVPR), Long Beach, CA, USA, 15–20 June 2019; pp. 2820–2828. [Google Scholar] [CrossRef]
  19. Ma, N.; Zhang, X.; Zheng, H.T.; Sun, J. ShuffleNet V2: Practical Guidelines for Efficient CNN Architecture Design. In ECCV 2018; Springer: Cham, Switzerland, 2018; pp. 122–138. [Google Scholar]
  20. Sze, V.; Chen, Y.H.; Yang, T.J.; Emer, J.S. Efficient Processing of Deep Neural Networks: A Tutorial and Survey. Proc. IEEE 2017, 105, 2295–2329. [Google Scholar] [CrossRef]
  21. Schneider, L.; Arsiwala-Scheppach, L.; Schwendicke, F.; Krois, J. Benchmarking Deep Learning Models for Tooth Structure Segmentation. J. Dent. Res. 2022, 101, 1304–1312. [Google Scholar] [CrossRef]
  22. Schwendicke, F.; Singh, T.; Lee, J.H.; Gaudin, R.; Chaurasia, A.; Wiegand, T.; Uribe, S.; Krois, J. Artificial intelligence in dental research: Checklist for authors, reviewers, readers. J. Dent. 2021, 107, 103610. [Google Scholar] [CrossRef]
  23. McCulloch, W.S.; Pitts, W. A logical calculus of the ideas immanent in nervous activity. Bull. Math. Biophys. 1943, 5, 115–133. [Google Scholar] [CrossRef]
  24. Elharrouss, O.; Akbari, Y.; Almadeed, N.; Al-Maadeed, S. Backbones-review: Feature extractor networks for deep learning and deep reinforcement learning approaches in computer vision. Comput. Sci. Rev. 2024, 53, 100645. [Google Scholar] [CrossRef]
  25. Silva, B.; Pinheiro, L.; Oliveira, L. A Study on Tooth Segmentation and Numbering Using End-to-End Deep Neural Networks. In Proceedings of the 2020 33rd SIBGRAPI Conference on Graphics, Patterns and Images (SIBGRAPI), Porto de Galinhas, Brazil, 7–10 November 2020; pp. 1–8. [Google Scholar]
  26. Durmuş, M.; Ergen, B.; Çelebi, A.; Türkoğlu, M. Comparative Analysis of Pixel-Based Segmentation Models for Accurate Detection of Impacted Teeth on Panoramic Radiographs. IEEE Access 2024, 12, 123456–123469. [Google Scholar] [CrossRef]
  27. Rubiu, G.; Bologna, M.; Cellina, M.; Cè, M.; Sala, D.; Pagani, R.; Mattavelli, E.; Fazzini, D.; Ibba, S.; Papa, S.; et al. Teeth Segmentation in Panoramic Dental X-ray Using Mask Regional Convolutional Neural Network. Appl. Sci. 2023, 13, 7947. [Google Scholar] [CrossRef]
  28. Ma, T.; Dang, Z.; Yang, Y.; Yang, J.; Li, J. Dental panoramic X-ray image segmentation for multi-feature coordinate position learning. Digit Health 2024, 10, 7947. [Google Scholar] [CrossRef] [PubMed]
  29. Hou, S.; Zhou, T.; Liu, Y.; Dang, P.; Lu, H.; Shi, H. Teeth U-Net: A segmentation model of dental panoramic X-ray images for context semantics and contrast enhancement. Comput. Biol. Med. 2023, 152, 106296. [Google Scholar] [CrossRef]
  30. Lin, S.; Hao, X.; Liu, Y.; Yan, D.; Liu, J.; Zhong, M. Lightweight Deep Learning Methods for Panoramic Dental X-ray Image Segmentation. Neural Comput. Appl. 2023, 35, 17487–17501. [Google Scholar] [CrossRef]
  31. Khaldi, A.; Khaldi, B.; Aiadi, O. LCAT-Net: Lightweight Context-Aware Deep Learning Approach for Teeth Segmentation in Panoramic X-rays. Int. J. Comput. Intell. Syst. 2024, 17, 297. [Google Scholar] [CrossRef]
  32. Ma, T.; Wu, Q.; Yang, Y.; Yang, H.; Yang, H.; Li, J. Feature-guided multilayer encoding–decoding network for segmentation for 3D intraoral scan data. Sci. Rep. 2025, 15, 32129. [Google Scholar] [CrossRef]
  33. Im, J.; Kim, J.Y.; Yu, H.S.; Lee, K.J.; Choi, S.-H.; Kim, J.-H.; Ahn, H.-K.; Cha, J.-Y. Accuracy and efficiency of automatic tooth segmentation in digital dental models using deep learning. Sci. Rep. 2022, 12, 9429. [Google Scholar] [CrossRef]
  34. Yilmaz, S.; Tasyurek, M.; Amuk, M.; Celik, M.; Canger, E.M. Developing deep learning methods for classification of teeth in dental panoramic radiography. Oral Surg. Oral Med. Oral Pathol. Oral Radiol. 2024, 138, 118–127. [Google Scholar] [CrossRef]
  35. Reddi, V.J.; Cheng, C.; Kanter, D.; Mattson, P.; Schmuelling, G.; Wu, C.-J.; Anderson, B.; Breughe, M.; Charlebois, M.; Chou, W.; et al. MLPerf Inference Benchmark. arXiv 2020, arXiv:1911.02549. [Google Scholar] [CrossRef]
  36. Fernandez, J.; Kahn, J.; Na, C.; Bisk, Y.; Strubell, E. The Framework Tax: Disparities Between Inference Efficiency in NLP Research and Deployment. arXiv 2023, arXiv:2302.06117. [Google Scholar] [CrossRef]
  37. He, K.; Zhang, X.; Ren, S.; Sun, J. Deep Residual Learning for Image Recognition. In Proceedings of the 2016 IEEE Conference on Computer Vision and Pattern Recognition (CVPR), Las Vegas, NV, USA, 27–30 June 2016; pp. 770–778. [Google Scholar]
  38. Tan, M.; Le, Q.V. EfficientNet: Rethinking Model Scaling for Convolutional Neural Networks. arXiv 2020, arXiv:1905.11946. [Google Scholar] [CrossRef]
  39. Huang, G.; Liu, Z.; van der Maaten, L.; Weinberger, K. Densely Connected Convolutional Networks. In Proceedings of the 2017 IEEE Conference on Computer Vision and Pattern Recognition (CVPR), Honolulu, HI, USA, 21–26 July 2017. [Google Scholar]
  40. Howard, A.G.; Zhu, M.; Chen, B.; Kalenichenko, D.; Wang, W.; Weyand, T.; Andreetto, M.; Adam, H. MobileNets: Efficient Convolutional Neural Networks for Mobile Vision Applications. arXiv 2017, arXiv:1704.04861. [Google Scholar] [CrossRef]
  41. Nigam, B.; Nigam, A.; Jain, R.; Dodia, S.; Arora, N.; Basava, A. COVID-19: Automatic Detection from X-ray Images by Utilizing Deep Learning Methods. Expert Syst. Appl. 2021, 176, 114883. [Google Scholar] [CrossRef]
  42. Tuzoff, D.; Tuzova, L.; Bornstein, M.; Krasnov, A.S.; Kharchenko, M.A.; Nikolenko, S.I.; Sveshnikov, M.M.; Bednenko, G.B. Tooth Detection and Numbering in Panoramic Radiographs Using Convolutional Neural Networks. Dentomaxillofac. Radiol. 2019, 48, 20180051. [Google Scholar] [CrossRef] [PubMed]
  43. Wahyuningsih, W.; Nugraha, G.S.; Dwiyansaputra, R. Classification of Dental Caries Disease in Tooth Images Using a Comparison of Efficientnet-B0, Mobilenetv2, Resnet-50, Inceptionv3 Architectures. Jutif 2024, 5, 177–185. [Google Scholar] [CrossRef]
  44. Chen, X.; Ma, N.; Xu, T.; Xu, C. Deep Learning-Based Tooth Segmentation Methods in Medical Imaging: A Review. Proc. Inst. Mech. Eng. H 2024, 238, 115–131. [Google Scholar] [CrossRef]
  45. Gut, D.; Tabor, Z.; Szymkowski, M.; Rozynek, M.; Kucybała, I.; Wojciechowski, W. Benchmarking of Deep Architectures for Segmentation of Medical Images. IEEE Trans. Med. Imaging 2022, 41, 2843–2856. [Google Scholar] [CrossRef]
  46. Deng, J.; Dong, W.; Socher, R.; Li, L.J.; Li, K.; Li, F.-F. Imagenet: A large-scale hierarchical image database. In Proceedings of the 2009 IEEE Conference on Computer Vision and Pattern Recognition, Miami, FL, USA, 20–25 June 2009; pp. 248–255. [Google Scholar] [CrossRef]
  47. Panetta, K.; Rajendran, R.; Ramesh, A.; Rao, S. Tufts Dental Database: A Multimodal Panoramic X-Ray Dataset for Benchmarking Diagnostic Systems. IEEE J. BioMed Health Inform. 2022, 26, 1650–1659. [Google Scholar] [CrossRef] [PubMed]
  48. Bayrakdar, I.S.; Orhan, K.; Çelik, Ö; Bilgir, E.; Sağlam, H.; Kaplan, F.A.; Görür, S.A.; Odabaş, A.; Aslan, A.F.; Różyło-Kalinowska, I. A U-Net Approach to Apical Lesion Segmentation on Panoramic Radiographs. BioMed Res. Int. 2022, 2022, 7035367. [Google Scholar] [CrossRef]
  49. Burlea, ŞL.; Buzea, C.G.; Nedeff, F.; Mirilă, D.; Nedeff, V.; Agop, M.; Rusu, D.I.; Checheriță, L.E. Modular Deep-Learning Pipelines for Dental Caries Data Streams: A Twin-Cohort Proof-of-Concept. Dent. J. 2025, 13, 402. [Google Scholar] [CrossRef]
  50. Punn, N.S.; Agarwal, S. Modality specific U-Net variants for biomedical image segmentation: A survey. Artif. Intell. Rev. 2022, 55, 5845–5889. [Google Scholar] [CrossRef]
  51. Tajbakhsh, N.; Shin, J.Y.; Gurudu, S.R.; Hurst, R.T.; Kendall, C.B.; Gotway, M.B.; Liang, J. Convolutional Neural Networks for Medical Image Analysis: Full Training or Fine Tuning? IEEE Trans. Med. Imaging 2016, 35, 1299–1312. [Google Scholar] [CrossRef]
  52. Shin, H.C.; Roth, H.R.; Gao, M.; Hurst, R.T.; Kendall, C.B.; Gotway, M.B. Deep Convolutional Neural Networks for Computer-Aided Detection: CNN Architectures, Dataset Characteristics and Transfer Learning. IEEE Trans. Med. Imaging 2016, 35, 1285–1298. [Google Scholar] [CrossRef] [PubMed]
  53. Iakubovskii, P. Segmentation Models Pytorch. GitHub Repository. 2019. Available online: https://github.com/qubvel/segmentation_models.pytorch (accessed on 6 January 2026).
  54. Ma, T.; Li, J.; Dang, Z.; Li, Y.; Li, Y. A Dual-Stream Dental Panoramic X-ray Image Segmentation Method Based on Transformer Heterogeneous Feature Complementation. Technologies 2025, 13, 293. [Google Scholar] [CrossRef]
  55. Loshchilov, I.; Hutter, F. Decoupled Weight Decay Regularization. In Proceedings of the International Conference on Learning Representations, New Orleans, LA, USA, 6–9 May 2019; Available online: https://openreview.net/forum?id=Bkg6RiCqY7 (accessed on 6 January 2026).
  56. Bonfanti-Gris, M.; Herrera, Á; Salido Rodríguez-Manzaneque, M.P.; Martínez-Rus, F.; Pradíes, G. Deep learning for tooth detection and segmentation in panoramic radiographs: A systematic review and meta-analysis. BMC Oral Health 2025, 25, 1280. [Google Scholar] [CrossRef] [PubMed]
  57. Umer, F.; Habib, S.; Adnan, N. Application of deep learning in teeth identification tasks on panoramic radiographs. Dentomaxillofacial Radiol. 2022, 51, 20210504. [Google Scholar] [CrossRef]
  58. Singh, N.K.; Raza, K. Progress in deep learning-based dental and maxillofacial image analysis: A systematic review. Expert Syst. Appl. 2022, 199, 116968. [Google Scholar] [CrossRef]
  59. Yoo, S.W.; Yang, S.; Kim, J.E.; Huh, K.-H.; Lee, S.-S.; Heo, M.-S.; Yi, W.-J. CACSNet for Automatic Robust Classification and Segmentation of Carotid Artery Calcification on Panoramic Radiographs Using a Cascaded Deep Learning Network. Sci. Rep. 2024, 14, 13894. [Google Scholar] [CrossRef]
  60. Wang, Y.; Lombardo, E.; Huang, L.; Avanzo, M.; Fanetti, G.; Franchin, G.; Zschaeck, S.; Weingärtner, J.; Belka, C.; Riboldi, M.; et al. Comparison of Deep Learning Networks for Fully Automated Head and Neck Tumor Delineation on Multi-Centric PET/CT Images. Radiat. Oncol. 2024, 19, 3. [Google Scholar] [CrossRef]
  61. Schwartz, R.; Dodge, J.; Smith, N.; Etzioni, O. Green AI. arXiv 2019, arXiv:1907.10597. [Google Scholar] [CrossRef]
  62. Kaplan, J.; McCandlish, S.; Henighan, T.; Brown, T.B.; Chess, B.; Child, R.; Gray, S.; Radford, A.; Wu, J.; Amodei, D. Scaling Laws for Neural Language Models. arXiv 2020, arXiv:2001.08361. [Google Scholar] [CrossRef]
  63. Poudel, S.; Lee, S.W. Deep multi-scale attentional features for medical image segmentation. Appl. Soft Comput. 2021, 109, 107445. [Google Scholar] [CrossRef]
  64. Orenc, S.; Ozerdem, M.S.; Acar, E.; Yilmaz, M. Automatic segmentation of chest X-ray images via deep-improved various U-Net techniques. Digit Health 2025, 11, 20552076251366856. [Google Scholar] [CrossRef] [PubMed]
  65. Huang, Z.; Ye, J.; Wang, H.; Deng, Z.; Yang, Z.; Su, Y.; Liu, J.; Li, T.; Gu, Y.; Zhang, S.; et al. Revisiting model scaling with a U-net benchmark for 3D medical image segmentation. Sci. Rep. 2025, 15, 29795. [Google Scholar] [CrossRef]
  66. Kugelman, J.; Allman, J.; Read, S.A.; Vincent, S.J.; Tong, J.; Kalloniatis, M.; Chen, F.K.; Collins, M.J.; Alonso-Caneiro, D. A comparison of deep learning U-Net architectures for posterior segment OCT retinal layer segmentation. Sci. Rep. 2022, 12, 14888. [Google Scholar] [CrossRef] [PubMed]
  67. Sun, C.; Shrivastava, A.; Singh, S.; Gupta, A. Revisiting Unreasonable Effectiveness of Data in Deep Learning Era. arXiv 2017, arXiv:1707.02968. [Google Scholar] [CrossRef]
  68. Wang, Y.E.; Wei, G.Y.; Brooks, D. Benchmarking TPU, GPU, and CPU Platforms for Deep Learning. arXiv 2019, arXiv:1907.10701. [Google Scholar] [CrossRef]
  69. Lavin, A. On the Efficiency of Convolutional Neural Networks. arXiv 2024, arXiv:2404.03617. [Google Scholar] [CrossRef]
  70. Bakhtiarnia, A.; Zhang, Q.; Iosifidis, A. Efficient High-Resolution Deep Learning: A Survey. arXiv 2024, arXiv:2207.13050. [Google Scholar] [CrossRef]
  71. Li, H.; Wang, Z.; Yue, X.; Wang, W.; Tomiyama, H. An Architecture-Level Analysis on Deep Learning Models for Low-Impact Computations. Artif. Intell. Rev. 2023, 56, 1971–2010. [Google Scholar] [CrossRef]
  72. Bartoldson, B.R.; Kailkhura, B.; Blalock, D. Compute-Efficient Deep Learning: Algorithmic Trends and Opportunities. arXiv 2023, arXiv:2210.06640. [Google Scholar] [CrossRef]
  73. Menghani, G. Efficient Deep Learning: A Survey on Making Deep Learning Models Smaller, Faster, and Better. ACM Comput. Surv. 2023, 55, 1–37. [Google Scholar] [CrossRef]
  74. Luz, E.; Silva, P.; Silva, R.; Guimarães, J.; Miozzo, G.; Moreira, G.; Menotti, D. Towards an Effective and Efficient Deep Learning Model for COVID-19 Patterns Detection in X-ray Images. Res. Biomed. Eng. 2022, 38, 418–429. [Google Scholar] [CrossRef]
  75. Islam, M.T.; Rahman, M.A. Comparative Analysis of Neural Network Architectures for Medical Image Classification: Evaluating Performance Across Deep Learning Models. Am. J. Appl. Technol. Eng. Sci. 2024, 5, 112–125. [Google Scholar] [CrossRef]
  76. Ali, D.A.; Sadeeq, H.T. An Interpretable Deep Learning Framework for Multi-Class Dental Disease Classification from Intraoral RGB Images. Stat. Optim. Inf. Comput. 2025, 14, 3380–3397. [Google Scholar] [CrossRef]
  77. Antunović, A.; Nyarko, E.K.; Filko, D. Wound Tissue Classification: A Comparative Analysis of Deep Neural Network Models. In Proceedings of the 2024 International Conference on Smart Systems and Technologies (SST), Osijek, Croatia, 16–18 October 2024; pp. 49–55. [Google Scholar]
  78. Soni, A.; Sethy, P.K.; Dewangan, A.K.; Nanthaamornphong, A.; Behera, S.K.; Devi, B. Enhancing Oral Squamous Cell Carcinoma Detection: A Novel Approach Using Improved EfficientNet Architecture. BMC Oral Health 2024, 24, 601. [Google Scholar] [CrossRef] [PubMed]
  79. Hasnain, M.; Ali, Z.; Maqbool, M.; Aziz, M. X-ray Image Analysis for Dental Disease: A Deep Learning Approach Using EfficientNets. VFAST Trans. Softw. Eng. 2024, 12, 147–165. [Google Scholar] [CrossRef]
  80. Amien, F.M.; Kurniawan, D.; Junaidi, A.; Hermanto, B. A Comparative Study of CNN Architectures: ConvNeXt, MobileNetV3, and EfficientNet for Oral Disease Diagnosis. J. Pepadun 2025, 6, 81–91. [Google Scholar] [CrossRef]
Figure 1. Schematic overview of the proposed U-Net-based architecture for automatic teeth segmentation. The network utilizes pretrained backbones (ResNet, EfficientNet, and DenseNet series) as the encoder for feature extraction. The decoder path upsamples the feature maps, fusing them with high-resolution details from the encoder via skip connections. The final 1 × 1 convolution layer generates the binary segmentation mask.
Figure 1. Schematic overview of the proposed U-Net-based architecture for automatic teeth segmentation. The network utilizes pretrained backbones (ResNet, EfficientNet, and DenseNet series) as the encoder for feature extraction. The decoder path upsamples the feature maps, fusing them with high-resolution details from the encoder via skip connections. The final 1 × 1 convolution layer generates the binary segmentation mask.
Diagnostics 16 00336 g001
Figure 2. Block diagram of the ResNet architecture, illustrating the “ID Blocks” with residual connections to facilitate gradient flow.
Figure 2. Block diagram of the ResNet architecture, illustrating the “ID Blocks” with residual connections to facilitate gradient flow.
Diagnostics 16 00336 g002
Figure 3. Block diagram of the EfficientNet architecture, featuring a sequence of “MBConv” blocks optimized for parameter efficiency.
Figure 3. Block diagram of the EfficientNet architecture, featuring a sequence of “MBConv” blocks optimized for parameter efficiency.
Diagnostics 16 00336 g003
Figure 4. Block diagram of the DenseNet architecture, showcasing the “Dense Blocks” connected via “Transition Layers” for feature reuse.
Figure 4. Block diagram of the DenseNet architecture, showcasing the “Dense Blocks” connected via “Transition Layers” for feature reuse.
Diagnostics 16 00336 g004
Figure 5. Block diagram of the MobileNet architecture. Feature extraction is performed through a sequence of DW Conv Blocks (1–13), whose internal structure is summarized in the inset. The network is finalized with global pooling and a lightweight head.
Figure 5. Block diagram of the MobileNet architecture. Feature extraction is performed through a sequence of DW Conv Blocks (1–13), whose internal structure is summarized in the inset. The network is finalized with global pooling and a lightweight head.
Diagnostics 16 00336 g005
Figure 6. Qualitative comparison of tooth segmentation results obtained with U-Net–based encoder backbones on representative test samples. The first row shows the input panoramic radiographs, the second row shows the expert-annotated ground truth (GT), and subsequent rows show the predicted binary tooth masks generated by each backbone. Columns represent distinct clinical/anatomical scenarios: partial tooth loss (column 1), no tooth loss (column 2), edentulous (column 3), no tooth loss with impacted third molars (column 4), and mixed dentition (column 5).
Figure 6. Qualitative comparison of tooth segmentation results obtained with U-Net–based encoder backbones on representative test samples. The first row shows the input panoramic radiographs, the second row shows the expert-annotated ground truth (GT), and subsequent rows show the predicted binary tooth masks generated by each backbone. Columns represent distinct clinical/anatomical scenarios: partial tooth loss (column 1), no tooth loss (column 2), edentulous (column 3), no tooth loss with impacted third molars (column 4), and mixed dentition (column 5).
Diagnostics 16 00336 g006
Figure 7. Efficiency plot illustrating the trade-off between segmentation accuracy (Dice coefficient, y-axis) and computational cost (GFLOPs per image, x-axis). Bubble size represents the number of trainable parameters.
Figure 7. Efficiency plot illustrating the trade-off between segmentation accuracy (Dice coefficient, y-axis) and computational cost (GFLOPs per image, x-axis). Bubble size represents the number of trainable parameters.
Diagnostics 16 00336 g007
Table 1. Model performance (Dice, IoU, precision, and recall; mean ± SD), model complexity (parameters, M), and computational cost (GFLOPs) of U-Net–based encoder backbones for automatic tooth segmentation on panoramic radiographs.
Table 1. Model performance (Dice, IoU, precision, and recall; mean ± SD), model complexity (parameters, M), and computational cost (GFLOPs) of U-Net–based encoder backbones for automatic tooth segmentation on panoramic radiographs.
ModelDice (Mean ± SD)IoU (Mean ± SD)Precision (Mean ± SD)Recall (Mean ± SD)Params (M)GFLOPs
EfficientNetB70.9259 ± 0.00070.8621 ± 0.00130.9268 ± 0.00470.9252 ± 0.004867.119.53
EfficientNetB40.9249 ± 0.00110.8604 ± 0.00200.9271 ± 0.00290.9230 ± 0.004620.29.34
EfficientNetB00.9244 ± 0.00110.8596 ± 0.00190.9241 ± 0.00440.9251 ± 0.00676.35.98
DenseNet1690.9242 ± 0.00160.8592 ± 0.00280.9260 ± 0.00630.9227 ± 0.007521.219.33
DenseNet2010.9236 ± 0.00240.8581 ± 0.00420.9243 ± 0.00260.9231 ± 0.006228.622.70
DenseNet1210.9226 ± 0.00070.8565 ± 0.00130.9237 ± 0.00700.9218 ± 0.005713.616.89
ResNet500.9221 ± 0.00210.8556 ± 0.00360.9211 ± 0.00580.9234 ± 0.008132.521.35
ResNet180.9218 ± 0.00200.8550 ± 0.00340.9253 ± 0.00170.9185 ± 0.004914.310.83
ResNet1520.9216 ± 0.00140.8547 ± 0.00250.9192 ± 0.00380.9242 ± 0.005067.240.80
MobileNetV3Small0.9168 ± 0.00310.8464 ± 0.00530.9154 ± 0.00980.9184 ± 0.00812.94.93
Table 2. Fold-level Dice coefficients for each encoder architecture.
Table 2. Fold-level Dice coefficients for each encoder architecture.
ModelFold 1Fold 2Fold 3Fold 4Fold 5
ResNet180.91910.92150.92460.92200.9218
ResNet500.92010.92370.92430.91960.9227
ResNet1520.91940.92200.92320.92120.9222
EfficientNet-B00.92330.92430.92630.92440.9240
EfficientNet-B40.92320.92600.92590.92440.9251
EfficientNet-B70.92500.92690.92630.92540.9258
DenseNet1210.92140.92300.92290.92260.9233
DenseNet1690.92320.92380.92700.92300.9242
DenseNet2010.92010.92410.92700.92350.9233
MobileNetV3Small0.91770.91550.92170.91390.9150
Table 3. Mean ranks obtained from the Friedman test.
Table 3. Mean ranks obtained from the Friedman test.
ModelMean Rank
EfficientNet-B71.60
EfficientNet-B42.80
EfficientNet-B03.00
DenseNet1693.80
DenseNet2014.20
DenseNet1216.60
ResNet507.00
ResNet1528.00
ResNet188.00
MobileNetV3Small10.00
Table 4. Nemenyi post hoc analysis results ( p 0.05 ). The column numbers (1–10) correspond to the model indices listed in the first column. * indicates statistically significant pairwise differences after Nemenyi correction.
Table 4. Nemenyi post hoc analysis results ( p 0.05 ). The column numbers (1–10) correspond to the model indices listed in the first column. * indicates statistically significant pairwise differences after Nemenyi correction.
NoModel12345678910
1ResNet18         
2ResNet501.000        
3ResNet1521.0001.000       
4EfficientNet-B00.2120.5350.212      
5EfficientNet-B40.1670.4610.1671.000     
6EfficientNet-B70.029 *0.1300.029 *0.9991.000    
7DenseNet1210.9991.0000.9990.6830.6100.212   
8DenseNet1690.4610.8120.4611.0001.0000.9800.907  
9DenseNet2010.6100.9070.6101.0000.9990.9400.9641.000 
10MobileNetV3Small0.9890.8640.9890.010 *0.007 *0.0005 *0.7510.040 *0.074
Table 5. Nemenyi post hoc significant pairwise comparisons ( p < 0.05 ). * indicates statistically significant pairwise differences ( p < 0.05 ).
Table 5. Nemenyi post hoc significant pairwise comparisons ( p < 0.05 ). * indicates statistically significant pairwise differences ( p < 0.05 ).
Comparisonp-Value
EfficientNet-B7 vs. MobileNetV3Small0.0005 *
EfficientNet-B7 vs. ResNet180.0286 *
EfficientNet-B7 vs. ResNet1520.0286 *
EfficientNet-B4 vs. MobileNetV3Small0.0066 *
EfficientNet-B0 vs. MobileNetV3Small0.0097 *
DenseNet169 vs. MobileNetV3Small0.0398 *
Disclaimer/Publisher’s Note: The statements, opinions and data contained in all publications are solely those of the individual author(s) and contributor(s) and not of MDPI and/or the editor(s). MDPI and/or the editor(s) disclaim responsibility for any injury to people or property resulting from any ideas, methods, instructions or products referred to in the content.

Share and Cite

MDPI and ACS Style

Yalım, A.; Aytugar, E.; Kalabalık, F.; Akdağ, İ. Comparative Analysis of Deep Learning Architectures for Automatic Tooth Segmentation in Panoramic Dental Radiographs: Balancing Accuracy and Computational Efficiency. Diagnostics 2026, 16, 336. https://doi.org/10.3390/diagnostics16020336

AMA Style

Yalım A, Aytugar E, Kalabalık F, Akdağ İ. Comparative Analysis of Deep Learning Architectures for Automatic Tooth Segmentation in Panoramic Dental Radiographs: Balancing Accuracy and Computational Efficiency. Diagnostics. 2026; 16(2):336. https://doi.org/10.3390/diagnostics16020336

Chicago/Turabian Style

Yalım, Alperen, Emre Aytugar, Fahrettin Kalabalık, and İsmail Akdağ. 2026. "Comparative Analysis of Deep Learning Architectures for Automatic Tooth Segmentation in Panoramic Dental Radiographs: Balancing Accuracy and Computational Efficiency" Diagnostics 16, no. 2: 336. https://doi.org/10.3390/diagnostics16020336

APA Style

Yalım, A., Aytugar, E., Kalabalık, F., & Akdağ, İ. (2026). Comparative Analysis of Deep Learning Architectures for Automatic Tooth Segmentation in Panoramic Dental Radiographs: Balancing Accuracy and Computational Efficiency. Diagnostics, 16(2), 336. https://doi.org/10.3390/diagnostics16020336

Note that from the first issue of 2016, this journal uses article numbers instead of page numbers. See further details here.

Article Metrics

Back to TopTop