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Metrology

Metrology is an international, peer-reviewed, open access journal on the science and technology of measurement and metrology, published quarterly online by MDPI.

Quartile Ranking JCR - Q3 (Instruments and Instrumentation)

All Articles (192)

Impedance diagnostics is commonly employed in the study of transport phenomena in conducting media of different sizes. A common reason for choosing the more complex method of exciting the conductive medium at finite frequencies (ac mode) instead of the relatively simple method of excitation at zero frequency (dc mode) is to eliminate the influence of contact phenomena on the current–volt charateristic (IVC) during dc measurements. In this paper, we analyze relaxation phenomena in electrolytes with linear electrohydrodynamics in terms of dopant density nd. It is shown that the requirement of linearity on nd of the electrohydrodynamics of dilute solutions cannot be satisfied by the Debye–Huckel–Onsager theory of electrolyte conductivity. A linear alternative based on the fundamental principles of the theory of transport in finely dispersed two-phase systems is proposed. This alternative is referred to in the literature as Maxwell’s formalism. It is noted that, in this case, there is a consistent possibility of treating the observed relaxation time, τc, as impedance time τrc(τcτrc=RC). Here, R is the resistance of the dilute electrolyte part of the cell, and C is the electrolytic capacitance of the same cell. This capacitance does not coincide with the traditional geometric one, C0<<C, and has to be calculated self-consistently. Examples of the successful application of RC-consistent ac diagnostics are discussed. This refers to the numerous instances in which the effective conductivity of various colloidal media deviates from the predictions of Maxwell’s well-known theory and to the correct interpretation of these anomalies in the RC representation.

12 January 2026

The behavior of 
  
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      n
      s
    
    
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    S
  
 in a flat cell with water (
  
    
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 is from (5) and S is the gate electrode area). The gate electrode “2” is separated from the electrolyte in the bath by a vacuum layer, ensuring “free” behavior of the liquid boundary (the cell with bloking electrodes). The potential difference between electrodes “1” and “2” runs through the values 600, 700, and 800 volts. The critical breakdown field has a scale of 900 volts. The voltmeter ‘3’ detects the presence of a potential difference V between the capacitor’s plates. Device ‘4’ is a coulometer that allows one to control the total charge of the accumulation layer 
  
    Q
    (
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. The schematic position of the accumulation layer along the metal–electrolyte boundary is represented by ‘5’ [15].

To achieve low-cost and flexible wheel angles measurement, we propose a novel strategy that integrates wheel segmentation network with 3D vision. In this framework, a semantic segmentation network is first employed to extract the wheel rim, followed by angle estimation through ICP-based point cloud registration. Since wheel rim extraction is closely tied to angle computation accuracy, we introduce APCS-SwinUnet, a segmentation network built on the SwinUnet architecture and enhanced with ASPP, CBAM, and a hybrid loss function. Compared with traditional image processing methods in wheel alignment, APCS-SwinUnet delivers more accurate and refined segmentation, especially at wheel boundaries. Moreover, it demonstrates strong adaptability across diverse tire types and lighting conditions. Based on the segmented mask, the wheel rim point cloud is extracted, and an iterative closest point algorithm is then employed to register the target point cloud with a reference one. Taking the zero-angle condition as the reference, the rotation and translation matrices are obtained through point cloud registration. These matrices are subsequently converted into toe and camber angles via matrix-to-angle transformation. Experimental results verify that the proposed solution enables accurate angle measurement in a cost-effective, simple, and flexible manner. Furthermore, repeated experiments further validate its robustness and stability.

12 January 2026

Overall framework of the proposed solution.

Recent Advances in Digital Fringe Projection Profilometry (2022–2025): Techniques, Applications, and Metrological Challenges—A Review

  • Mishraim Sanchez-Torres,
  • Ismael Hernández-Capuchin and
  • Cristina Ramírez-Fernández
  • + 3 authors

Digital fringe projection profilometry (DFPP) is a widely used technique for full-field, non-contact 3D surface measurement, offering precision from the sub-micrometer-to-millimeter scale depending on system geometry and fringe design. This review provides a consolidated synthesis of advances reported between 2022 and 2025, covering projection and imaging architectures, phase formation and unwrapping strategies, calibration approaches, high-speed implementations, and learning-based reconstruction methods. A central contribution of this review is the integration of these developments within a metrological perspective, explicitly relating phase–height transformation, fringe parameters, system geometry, and calibration to dominant uncertainty sources and error propagation. Recent progress highlights trade-offs between sensitivity, robustness, computational complexity, and applicability to non-ideal surfaces, while learning-based and hybrid optical–computational approaches demonstrate substantial improvements in reconstruction reliability under challenging conditions. Remaining challenges include measurements on reflective or transparent surfaces, dynamic scenes, environmental instability, and real-time operation. The review outlines emerging research directions such as physics-informed learning, digital twins, programmable optics, and autonomous calibration, providing guidance for the development of next-generation DFPP systems for precision metrology.

12 January 2026

Schematic of the DFPP triangulation geometry. The projector and camera constitute a stereo-like configuration with baseline distance d. The camera optical axis is normal to the reference plane, whereas the projector illuminates the object surface at an angle. A surface point P, located at height z, is observed by the camera at distance H and illuminated by the projector over a distance L, resulting in a triangulation angle 
  θ
. The height-dependent phase modulation of the projected fringe pattern provides the basis for three-dimensional surface reconstruction by optical triangulation.

Constraint-Aware Design of Spherical Camera Rigs for Optical Metrology

  • Haider Ali Hasan,
  • Ali Noori Abdulrasool and
  • Hadeel Raad Mahdi
  • + 1 author

This paper introduces a constraint-aware optimization framework for designing spherical multi-camera rigs that achieve complete panorama coverage while adhering to physical and field-of-view limitations. The approach assesses coverage using solid-angle geometry and calculates the sampling density in pixels per steradian, providing a measurable, traceable basis for panoramic optical measurement. By viewing panoramic imaging as a directional measurement challenge, the framework aligns with principles of optical metrology and guarantees uniform, non-contact optical sensing around the sphere. The optimization process includes capsule-based collision constraints, soft coverage losses, and field-of-view intersection modeling to produce physically feasible rig configurations. Experiments show that the optimized rigs provide improved coverage uniformity and less redundancy, with validation through Blender-generated synthetic panoramas confirming the practical performance of the designed optical systems. The proposed approach allows for systematic, measurement-driven design of spherical camera rigs for use in immersive imaging, robotic perception, and structural inspection.

7 January 2026

Examples of spherical camera systems using fisheye or multi-frame lenses.

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Metrology - ISSN 2673-8244