Optimal Arrangement Strategy of IoT Sensors in Urban Drainage Networks: A Review
Abstract
:1. Introduction
2. Literature Sources
3. Arrangement of IoT Sensors in the Drainage Network
3.1. Classification of Monitoring Objectives
3.1.1. Monitoring of the Operational Status of the Pipeline Network
3.1.2. Identification of Abnormal States in Pipeline Networks
- (1)
- Tracking and Source Tracing of Target Pollutants
- (2)
- Hotspot Monitoring of Floods and Overflows
3.2. Assumptions for Scheme Design
3.2.1. Risk and Necessity Assumptions for Nodes
3.2.2. Assumptions for Sensor Installation and Maintenance
3.3. Optimization of Monitoring Point Locations
3.3.1. Design Evaluation Methods Based on Engineering Experience
3.3.2. Design Evaluation Methods Based on Information Theory
3.3.3. Design Evaluation Methods Based on Statistical Theory
3.3.4. Design Evaluation Methods Based on Complex Network Theory
3.3.5. Design Evaluation Methods Based on Observability Theory
3.3.6. Hybrid Optimization Methods and Application
3.4. Quantitative Evaluation of the Monitoring Scheme
4. Summary and Recommendations
- (1)
- The monitoring of drainage networks primarily reflects their operational status and detects and identifies abnormal states through hydraulic and water quality parameters. Different monitoring areas correspond to distinct monitoring indexes, which, in turn, gives rise to varying layout schemes. Nevertheless, the arrangement of IoT sensors for different networks should strive to provide the maximum amount of valid information.
- (2)
- In practical scenarios, multiple types of sensors are required for collaborative monitoring and sensing of UDNs. The sensor arrangement methods, based on information theory, statistical theory, and complex network theory, have their own characteristics and adaptation of application. Modularly combining these methods or employing hybrid optimal strategies can be useful for the design and evaluation of optimal layout solutions.
- (3)
- The quantitative evaluation of monitoring schemes is mainly conducted based on the degree of objective achievement, performance evaluation indexes of optimization algorithms, comparisons with the original sensor layout scheme, or contrasts in the effects achieved by different optimization methods. Nevertheless, a systematic and standardized quantitative evaluation process and methodology for monitoring schemes remain to be established. The current optimized layout methods may not be optimal and deserve further study.
- (4)
- The existing research on the optimal layout of sensors predominantly focuses on spatial distribution and quantity. In the future, dynamic optimization strategies can be explored by implementing a phased deployment–feedback iteration approach. In the initial stage, sensors should be preferentially arranged at critical nodes. Subsequently, the arrangement scheme for the next stage can be adjusted and determined according to the collected feedback data and information gain. The dynamic optimization strategy has the potential to enhance the accuracy and objectivity of scheme design and evaluation.
Author Contributions
Funding
Conflicts of Interest
References
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Time | Technology | Network | Theme |
---|---|---|---|
As of 31 December 2024 | IoT/sensor online/real time monitoring/continuous measurement | Sewer/sewerage/wastewater/drainage urban networks/system | Optimal/optimization placement/site/position |
Category | Type of Study | Type of Node |
---|---|---|
Nodes in certain locations have a higher necessity for monitoring | WEB-based drainage network monitoring | Priority is given to areas with a high population density such as hospitals, nursing homes, community centers, and inspection wells connected to buildings [12,56]. |
The location of potentially infected nodes is reflected through Bayesian prior probabilities [13] | ||
Calibration of hydrodynamic models | The pipeline where the flow rate changes is the “potential measurement location” [57] | |
Tracking and source tracing of pollutants | Most pollution events occur in nodes located downstream [32,58] | |
Different levels of priority are assigned to each potential monitoring site considering CSO frequency, flow rate, and mass of pollutant [9] | ||
A pre-screening procedure based on the concept of pollution matrix is introduced to screen some nodes [59] | ||
Daily monitoring | Nodes in key topological locations, nodes located in areas with high residential density [31] | |
Nodes have the same necessity for monitoring [17,33,35] | Monitoring and source tracing of pollutants in drainage networks | Any node has an equal probability of being the source |
Entropy-Based Information Measure | Calculation Formula | Meaning |
---|---|---|
Entropy (high uncertainty entropy, information entropy or marginal entropy) | Amount of information provided by each monitoring point | |
Joint entropy (joint information entropy, total entropy, multivariate joint entropy) | Total amount of information provided by multiple monitoring points together | |
Total correlation | Redundancy of information between variables | |
Transinformation (mutual information) The special cases of total correlation, where n = 2 [26] | Components of redundant information in the monitoring network | |
Conditional entropy | the information loss that occurs during the trans-information process between random variates X1 and X2 |
Method | Accuracy | Robustness | Computational Cost | Adaptability |
---|---|---|---|---|
Cluster analysis | Medium, dependent on data distribution and algorithm selection | low, parameters need to be preset, sensitive to noise | Moderate algorithmic complexity | Ideal for rapid deployment and cost control |
Information theory | High, quantifying information content through information entropy | Medium, relies on data distribution stability, performance degrades with data noise or dynamic changes | High, requires complex optimization algorithms | Not applicable to old pipe networks or where data is missing |
Complex network theory | Medium, based on topology, easy to overlook hydraulic details | High, topologically stable | Low, only network analysis required, no complex simulations | Not dependent on hydraulic parameters, but accuracy is limited |
Observability theory | High, inferring state through mathematical modeling | High, model parameters optimized for noise immunity | High, involving matrix operations | Effectiveness is limited when data is extremely sparse |
Theory | Research | Type | Objectives/Indicators | Size of Study Network | Monitoring Points | Evaluation Methodology/Indicators | ||||
---|---|---|---|---|---|---|---|---|---|---|
Hydraulics | Quality | Area | Conduits/ Pipelines | Nodes/ Junctions | Other Water Facilities | |||||
Multi-objective optimization + information theory | [91] | √ | Maximizing marginal entropy and maximizing trans-information (all entropy variates have positive values) | 161 ha | \ | 80 | \ | The outlet + other 7 monitoring points | Scheme with maximized joint entropy and minimized total correlation | |
[3] | √ | Monitoring of pollution of water quality in the sewer network | 12 sub-catchments, covering an area of 19.71 km2 | 1909 | 1902 | 14 pumps, 14 storage units and 1 treatment plant | 12 | |||
[37] | √ | 12 sub-catchments, covering an area of 19.71 km2 | 1909 | 1902 | 14 pumps, 14 storage units and 1 treatment plant | 14 | ||||
[79] | √ | 4 separate catchment areas | \ | 748 candidate sites | \ | 20 | ||||
[78] | √ | understanding the operating status of UDS and facilitating urban flood early warning. | 2.679 km2, is divided into 2693 sub-catchments | 898 | 878 | \ | 4 monitoring points (lower budget) or 8 monitoring points (higher budget) | Maximize value of information (VOI), minimize trans-information (TE) and minimize economic costs | ||
Complex network theory (CNT) | [36] | √ | Evaluating the ability of node to receive pollutants, detecting the maximum amount of information propagated on the network | \ | 79 | 77 | 1 outfall | 4 | In-Relevance-Harmonic Centrality as the indicator | |
[85] | √ | Analyzing the impact of a pollutant spill at a given node on the entire system, focusing on the role of network topology in pollutant dispersion | SWMM example 3 | 32 | 32 | 1 outfall, 1 storage and 1 pump. | \ | node contamination index IC as the indicator | ||
[35] | √ | Analyzing the dispersion of pollutants by calculating the influence coefficients of each node with respect to the installed sensor in the system (usually located at the outfall). | \ | 79 | 77 | 1 outfall | 7 monitoring points, with a network coverage equal to 60% | impact coefficient (IC) as the indicator | ||
[38] | √ | Analyzing pollutant dispersion at various nodes | \ | 79 | 77 | 1 outfall | 7 monitoring points and the prioritization order of the sensors was further considered | topological impact coefficient (ICT) as the indicator | ||
Multi-objective optimization + Expert advice | [67] | √ | Obtaining water level data to make decisions about the operation of flood control infrastructure | \ | 647 waterways | 579 | 71 pumping stations, 30 floodgates and 11 flood gauges | 4 sensors in the first phase, which will be expanded to 10 sensors in the following phases | Locations at high risk of monitored phenomena; locations to maximize network coverage; water level information to maximize water temperature infrastructure | |
Cluster analysis | [92] | √ | √ | Improving monitoring of operational status in sever network | \ | 4 main pipelines | \ | \ | After optimization 10 monitoring points can replace all the initial monitoring points | Statistical significance analyses based on F-tests and t-tests were performed to compare the data for differences between groups |
[93] | √ | √ | a catchment | \ | \ | \ | The original 23 monitoring sites were reduced to 10 sites through optimization | |||
[30] | √ | 21.5 km2 | 192 | 187 | 17 outfalls | 12 | The composite indicator compounded from Pearson’s coefficient and Euclidean distance | |||
[84] | √ | √ | 62.88 km2 | \ | 23 original monitoring points | \ | Reduction of 7 monitoring points | Calinski-Harabasz Index, Within-Group Sum of Squares (WGSS), Between-Group Sum of Squares (BGSS) | ||
[31] | √ | √ | 2.63 km2 | 785 | 785 | 1 outlet | 20 | Scheme with maximized joint entropy and minimized total correlation | ||
[22] | √ | Flood hotspot monitoring in combined drainage systems | 7 sub-catchments | 58 | 60 | 2 outfalls | 3 or 4 | Silhouette Coefficient Index (SCI) | ||
[20] | √ | Monitoring of pollution of water quality in the sewer network | 139 | 135 | \ | 8 | Silhouette Coefficient (SC) | |||
[94] | √ | detecting inflow and infiltration (I&I) in urban sewer networks | 15 km2 | 819 | 820 | 1 outlet | 20 | detection reliability (DR); distribution uniformity (DU) |
Classification | Evaluation Indicator | Meaning |
---|---|---|
Algorithm performance indicator | Algorithm running time [2,37,42], hypervolume metric (HV) [56], Silhouette coefficient index (SC) [22], Calinski-Harabaz index (CH) [84]. | Quantitative evaluation of optimized sensor placement schemes via evaluation of algorithm performance |
Mean Absolute Error (MAE), Root Mean Square Error (RMSE), relative RMSE (RRE), coefficient of determination (R2), Nash-Sutcliffe Efficiency (NSE) [20,56,57], Confidence Coefficient, Segregation Likelihood [58], Residual Squared, Correlation Coefficient, Consistency Index [57], Mean of Relative Error MRE [46]. | Differences between predicted and actual values obtained by inversion when studying the transport and traceability of pollutants | |
Assessment of the achievement of objectives | Number of detected events and event detection rate [39,58], access to monitoring information wherever possible [31,33,84], response time to anomalous events [20,37], reliability of the monitoring network [30,33,37,58,94] uniformity of sensor distribution [94]. | Assessed by the degree of achievement of monitoring objectives |
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Ma, Y.; Guo, T.; Wang, Y. Optimal Arrangement Strategy of IoT Sensors in Urban Drainage Networks: A Review. Appl. Sci. 2025, 15, 4976. https://doi.org/10.3390/app15094976
Ma Y, Guo T, Wang Y. Optimal Arrangement Strategy of IoT Sensors in Urban Drainage Networks: A Review. Applied Sciences. 2025; 15(9):4976. https://doi.org/10.3390/app15094976
Chicago/Turabian StyleMa, Yiyi, Tianyu Guo, and Yiran Wang. 2025. "Optimal Arrangement Strategy of IoT Sensors in Urban Drainage Networks: A Review" Applied Sciences 15, no. 9: 4976. https://doi.org/10.3390/app15094976
APA StyleMa, Y., Guo, T., & Wang, Y. (2025). Optimal Arrangement Strategy of IoT Sensors in Urban Drainage Networks: A Review. Applied Sciences, 15(9), 4976. https://doi.org/10.3390/app15094976