Literature DB >> 36131313

Reliability of a human pose tracking algorithm for measuring upper limb joints: comparison with photography-based goniometry.

Jingyuan Fan1, Fanbin Gu1, Lulu Lv1, Zhejin Zhang2, Changbing Zhu2, Jian Qi1,3,4, Honggang Wang1,3,4, Xiaolin Liu1,3,4, Jiantao Yang5,6,7, Qingtang Zhu8,9,10.   

Abstract

BACKGROUND: Range of motion (ROM) measurements are essential for diagnosing and evaluating upper extremity conditions. Clinical goniometry is the most commonly used methods but it is time-consuming and skill-demanding. Recent advances in human tracking algorithm suggest potential for automatic angle measuring from RGB images. It provides an attractive alternative for at-distance measuring. However, the reliability of this method has not been fully established. The purpose of this study is to evaluate if the results of algorithm are as reliable as human raters in upper limb movements.
METHODS: Thirty healthy young adults (20 males, 10 females) participated in this study. Participants were asked to performed a 6-motion task including movement of shoulder, elbow and wrist. Images of movements were captured by commercial digital cameras. Each movement was measured by a pose tracking algorithm (OpenPose) and compared with the surgeon-measurement results. The mean differences between the two measurements were compared. Pearson correlation coefficients were used to determine the relationship. Reliability was investigated by the intra-class correlation coefficients.
RESULTS: Comparing this algorithm-based method with manual measurement, the mean differences were less than 3 degrees in 5 motions (shoulder abduction: 0.51; shoulder elevation: 2.87; elbow flexion:0.38; elbow extension:0.65; wrist extension: 0.78) except wrist flexion. All the intra-class correlation coefficients were larger than 0.60. The Pearson coefficients also showed high correlations between the two measurements (p < 0.001).
CONCLUSIONS: Our results indicated that pose estimation is a reliable method to measure the shoulder and elbow angles, supporting RGB images for measuring joint ROM. Our results presented the possibility that patients can assess their ROM by photos taken by a digital camera. TRIAL REGISTRATION: This study was registered in the Clinical Trials Center of The First Affiliated Hospital, Sun Yat-sen University (2021-387).
© 2022. The Author(s).

Entities:  

Keywords:  Automatic measurement; Goniometry; Photography; Pose estimation; Range of motion; Reliability

Mesh:

Year:  2022        PMID: 36131313      PMCID: PMC9490917          DOI: 10.1186/s12891-022-05826-4

Source DB:  PubMed          Journal:  BMC Musculoskelet Disord        ISSN: 1471-2474            Impact factor:   2.562


Background

Joint range of motion (ROM) is a measure of interest in clinical practice as it is significant for the diagnosis, functional assessment and treatment evaluation of the upper extremity. It is reported that measurement of ROM is required in more than 80% of commonly used function assessment scales for the shoulder and elbow [1]. Conventionally, the measurement of ROM was performed by manual goniometry [2]. The goniometer is low-cost and portable, but its reliability highly depends on the rater's experience [3]. Moreover, the procedure is demanding and time-consuming, which may impact the efficiency of medical care. In addition, with the rapid development of telemedicine, how to determine the joint movement at-distance has peaked the interests of many researches [4-9]. Typical motion capture system could provide accurate kinematics measurement [10, 11] but requires large space for data collection, which makes it costly, not portable, and thus impractical for home-use. Advances in smartphone technology, specifically the build-in sensors and high-resolution cameras, provides a potential platform for joint measurement. The number of mobile application used for clinical assessment have considerably increased in recent years [12]. There are two main groups of these applications using the embedded inclinometer and images taken by phone camera. Mitchell et al. had evaluated the reliability of two applications, one from each group, in the measurement of shoulder rotation, and indicated that both of the methods had acceptable reliability compared with standard goniometry [13]. Subsequent studies also confirmed this finding and the mean difference between the two methods and manual goniometry ranged from 0.2 to 6.4 (inclinometer-based) [5–7, 14] and 0.1 to 11.9 (photographic-based) [15, 16]. According to previous studies, the inclinometer-based method could provide more consistent results and detect slighter changes [17, 18]. Morey et al. have reported the minimal detectable change of digital inclinometer in shoulder measurement ranging from 4 to 9 degrees [17]. However, the measuring process of this method was relatively complicated. The participants need to attach the instrument to specific positions [5, 7, 18] and changing the position could lead to measurement errors [17]. Compared with the inclinometer-based method, the photographic-based method provides easier procedure to follow and contactless measuring process [8]. In addition, it is possible for doctors to know whether the measurement was correctly performed through the photos, which is extremely important for patient self-assessment. However, the existing application still need raters to mark on the photos [19], which means it could not actually reduce the workload of therapist nor the subjectivity of results. Therefore, an object, accurate and automatic method is desired. Recent advances in human tracking algorithm offers a new option for this task. This kind of algorithm can detect the coordinate of a set of joint points from images. Through the position of these points (shoulder, elbow, etc.,), the pose of person can be described and the angle of joints could also be calculated, which provides an attractive alternative for at-distance measuring [11, 20]. In this study, we employed OpenPose, one of the most widely used method proposed by Cao et al. [21] to estimate joint position from RGB images. Previous articles have evaluated the reliability of OpenPose-based system in gait analysis [22] and Parkinson rating [23, 24]. Ota et al. also compared OpenPose and VICON (a 3D motion capture system) in measuring lower limb joint angle and found significant associations of the two methods [11]. However, the utility of OpenPose in the assessment of upper limb angle remains unclear. Herein we constructed a measuring setup based on this algorithm, using RGB images to measure upper limb movements. This study evaluates the reliability of OpenPose for clinical measurement by comparing the results with photography-based goniometry.

Materials and methods

Participants

Thirty healthy young adults (20 males, 10 females, 22–35 years old), with no claim of medical history nor impairment in the upper limbs participated in this study. This study was approved by the institutional review board of our institution (2021–387). Estimated sample size was calculated by PASS software (version 15.0) using equivalence test for the difference between two means. With a type one error (α) of 0.05, power (1-β) of 0.95, equivalence limit of 10 degree, and standard deviation of 10, that a minimum of 27 samples would be required. All subjects were given full explanations about the motion tasks. After that, written consent was obtained for the use of their images for research purposes.

Measurement setup

Since many factors such as the distance to cameras, the angle and height of cameras could affect the measurement results, we constructed a standardized measurement environment in this study, shown in Supplementary Fig. 1A. Three commercial digital cameras with 2560 × 1920 resolution and 79 degrees field of view (HIKIVISION DS-2CD3T56FWDV2-I3) were positioned around the field (one in the front and two in the sides). The height of the cameras was 1.5 m and the distance between the camera and subjects was 3 m. To ensure the consistency of the participant placement, feet markers were placed 3 m away from the cameras. The environment was illuminated by normal white light from LED sources. The background was a white wall without decoration.

Motion tasks and parameters extracting

We designed a 6-task procedure including shoulder abduction, shoulder elevation, elbow flexion, elbow extension, wrist flexion and extension (Shown in Supplementary Fig. 1B). All the motion tasks were completed in the above mentioned environment. To control the impact introduced by rotation, all the interest angles in our design were fully presented in either sagittal or coronal view. Participants were asked to stand in the field and perform the motion tasks one after another. To ensure their performances were the same as we recommended, we set a screen in front of participants with word and video instructions. Moreover, their motion videos were real-time displayed on that screen as well. All photographs were taken from the anterior side, except the elbow flexion was taken from the lateral side (one for each side).

Automatic measurement

The landmarks of each joint were estimated by the Openpose Human Pose Estimation library (version 1.5.0) [21]. The coordinates for landmarks of joints were further extracted, and skeleton models were rebuilding accordingly. Then, the joint angle was calculated by corresponding coordinates using the following formula.

Digital photography-based measurement

After the automatic measurement, the photography-based measurements were conducted by using the same images. The angle of joints was measured by two hand surgeons individually, applying a screen goniometer software to the images displayed on the computer screen (The main reason of screen-goniometry was to make sure the posture present to measurement system and human researchers were identical. The validity of this method have been previously confirmed [25, 26]). To minimize the uncertainty of manual assessment, these images were reassessed by the same researchers at an interval of one week. The landmarks included the center of the shoulder, elbow and wrist, axis along the center of the upper arm and forearm, and central axis along the metacarpals. During the measurement, surgeons were free to locate the landmarks after reading the instruction. During this procedure, observers were not allowed to see the results of automatic measurement or another observer's report.

Data processing and statistical analysis

The mean values of the four measurements (2 researchers * 2 round) were considered as the standard results for comparison. All measurements are presented as mean ± standard deviation (means ± sd). The deviation between the automatic assessment and standard results and the 95% confidence interval (CI) were calculated to assess the accuracy. The intra-class correlation coefficient (ICC) was also performed between the standard and the proposed measurement for assessing the agreement. Next, the results were analyzed using Bland and Altman analysis [27]. The upper limits of agreement (LOA) were considered reference values to judge if the proposed measurement could be a reliable method for upper limb ROM. As the results of Openpose, like other deep learning models, were calculated by a series of formulas, it is not hard to conclude that the results would be in complete agreement when analyzing the same image twice. So the repeatability of the automatic methods was not assessed. In comparison, the repeatability of manual measurement was evaluated by comparing the test–retest results. In addition, to confirm the reliability, linear regression analyses were conducted to compare the manual and system measurement data. R-square was calculated to evaluate the correlation between different methods. Statistical analysis was performed by SPSS 22.0 (Armonk, NY: IBM Corp) and R software 4.0.3 (R Foundation for Statistical Computing, Vienna, Austria). Results with p < 0.05 were considered statistically significant. Interpretation of ICC value was as follows: < 0.20: unacceptable, 0.20–0.40: questionable, 0.41–0.60: good, 0.61–0.80 very good, 0.81–1.00: excellent. The correlation coefficient, 1 indicates a total positive linear correlation, 0 means no linear correlation, and -1 shows a total negative linear correlation.

Results

The measuring results in the shoulder, elbow and wrist measured by two observers and the human tracking algorithm are summarized in Table 1 and Fig. 1. The example of automatic measurements result is shown in Supplementary Fig. 2.
Table 1

Summary of the measurement results of different methods

Motion TasksSys \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\left(\overline{\mathrm{x}}\pm \mathrm{sd}\right)$$\end{document}x¯±sd (degree)Doc1 \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\left(\overline{\mathrm{x}}\pm \mathrm{sd}\right)$$\end{document}x¯±sd (degree)Doc2 \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\left(\overline{\mathrm{x}}\pm \mathrm{sd}\right)$$\end{document}x¯±sd (degree)Doc_mean \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\left(\overline{\mathrm{x}}\pm \mathrm{sd}\right)$$\end{document}x¯±sd (degree)
Shoulder abduction94.2 ± 5.1392 ± 4.9395.38 ± 4.593.69 ± 5
Shoulder elevation174.15 ± 4.82177.86 ± 4.91176.17 ± 5.08177.02 ± 5.06
Elbow flexion36.47 ± 4.3334.77 ± 4.2939.1 ± 3.7336.94 ± 4.56
Elbow extension-3.21 ± 7.51-3.91 ± 7.92-3.82 ± 8.73-3.87 ± 8.32
Wrist extension105.84 ± 10.22104.63 ± 6.92105.4 ± 6.3105.02 ± 6.62
Wrist flexion138.28 ± 14.57128.95 ± 12.44129.68 ± 12.67129.32 ± 12.54

Sys The automatic measuring system, Doc Doctor, sd Standard deviation

Fig. 1

Comparison of the measurement results of the 6 motions. Sys: The automatic measuring system; Doc1_1: The first measurement of the first doctor, the rest are in the same manner

Summary of the measurement results of different methods Sys The automatic measuring system, Doc Doctor, sd Standard deviation Comparison of the measurement results of the 6 motions. Sys: The automatic measuring system; Doc1_1: The first measurement of the first doctor, the rest are in the same manner

Pose estimation

The poses of participants were successfully estimated in all but two images, and both were because of the person detection failure (The reason of error was due to these pictures included more than one person and the angle calculation was performed on the wrong target). The success rate was 99.44% (358/360).

Difference between observers

The results of the inter and intra-observer comparison are presented in Tables 2 and 3. There was excellent agreement between observers, with mean difference ranging from 0.08 to 4.33 and ICC value ranging from 0.897 to 0.951. The intra-observer comparison also indicates a good consistency, the mean differences between test and re-test measurements were less than 5 degrees.
Table 2

Summary of the inter-group differences

Motion TasksSys vs Doc_mean (degree)Doc1_1 vs Doc1_2 (degree)Doc2_1 vs Doc2_2 (degree)Doc1 vs Doc2 (degree)
\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\overline{\mathrm{x}}\pm \mathrm{sd}$$\end{document}x¯±sd 95%CI \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\overline{\mathrm{x}}\pm \mathrm{sd}$$\end{document}x¯±sd 95%CI \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\overline{\mathrm{x}}\pm \mathrm{sd}$$\end{document}x¯±sd 95%CI \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\overline{\mathrm{x}}\pm \mathrm{sd}$$\end{document}x¯±sd 95%CI
Shoulder abduction-0.51 ± 4.38(-1.64–0.62)2.93 ± 4.83(1.68–4.18)-1.35 ± 4.61(-2.54–0.16)-3.38 ± 2.08(-3.92–2.85)
Shoulder elevation2.87 ± 4.84(1.62–4.11)1.35 ± 4.35(0.23–2.48)1.22 ± 3.99(0.19–2.26)1.68 ± 2.16(1.13–2.24)
Elbow flexion0.38 ± 3.27(-0.33–1.09)3.28 ± 4.91(2.00–4.58)-0.85 ± 4.38(-2.00–0.30)-4.33 ± 1.88(-4.82–3.84)
Elbow extension-0.65 ± 5.48(-2.07–0.76)-1.76 ± 8.25(-3.89–0.38)-1.84 ± 8.92(-4.14–0.47)-0.08 ± 3.57(-1.01–0.84)
Wrist extension-0.78 ± 8.40(-0.55–1.39)-1.47 ± 8.29(-3.62–0.67)-1.46 ± 7.11(-3.29–0.38)-0.77 ± 2.61(-1.44–0.09)
Wrist flexion-8.96 ± 12.71(-12.24–5.68)-3.33 ± 16.70(-7.64–0.99)-2.24 ± 16.86(-6.60–2.11)-0.73 ± 4.01(-1.77–0.30)

Sys The automatic measuring system, Doc1_1 The first measurement of the first doctor, the rest are in the same manner, Doc_mean The average measuring value of doctors, sd Standard deviation, CI Confidence interval

Table 3

Summary of the intra-class correlation coefficients

Motion TasksSys vs. Doc_meanDoc1 vs.Doc2
ICC95%CIICC95%CI
Shoulder abduction0.6930.485–0.8160.9250.875–0.955
Shoulder elevation0.6200.363–0.7730.9400.899–0.964
Elbow flexion0.7870.639–0.8740.8970.827–0.939
Elbow extension0.8310.717–0.8990.9330.888–0.960
Wrist extension0.6200.363–0.7730.9370.894–0.962
Wrist flexion0.6230.369–0.7750.9510.919–0.971

Sys The automatic measuring system, Doc_mean The average measuring value of doctors

Summary of the inter-group differences Sys The automatic measuring system, Doc1_1 The first measurement of the first doctor, the rest are in the same manner, Doc_mean The average measuring value of doctors, sd Standard deviation, CI Confidence interval Summary of the intra-class correlation coefficients Sys The automatic measuring system, Doc_mean The average measuring value of doctors

Difference between observer and machine

As shown in Table 2, the observer-system differences were comparable to the inter and intra-observer difference. The most significant difference was found in wrist flexion (8.96 ± 12.71; 95%CI: -12.24–5.68). In the other 5 motions, the 95% confidence intervals of the mean differences between manual and automatic assessment were less than 5 degrees. Similarly, the Bland–Altman plots also indicate acceptable agreements for the shoulder and elbow motions. In comparison, the conformity for wrist motions is relatively poor (Fig. 2), as the credible intervals were more than 10 degrees. Then, the consistency was further evaluated by ICC values. The results suggested a good to excellent agreement (ICC > 0.60) in all motions (Table 3). The lowest consistency was found in shoulder elevation and wrist extension (ICC = 0.620), while the best was found in elbow extension (ICC = 0.831). Additionally, linear correlations between system and observer measurement were also demonstrated (R ranges from 0.45 to 0.71, p < 0.001 Fig. 3).
Fig. 2

Bland–Altman plots for inter-rater agreement. Sys: The automatic measuring system; Doc: Doctor; Doc_mean: The average measuring value of doctors; This plot compares the individual measurement result with the average value of doctors. The x-axis represents the mean value; the y axis represents the inter-rater difference. The dotted lines represent the limit of differences

Fig. 3

The linear correlation between raters. Sys: The automatic measuring system; Doc_mean: The average measuring value of doctors

Bland–Altman plots for inter-rater agreement. Sys: The automatic measuring system; Doc: Doctor; Doc_mean: The average measuring value of doctors; This plot compares the individual measurement result with the average value of doctors. The x-axis represents the mean value; the y axis represents the inter-rater difference. The dotted lines represent the limit of differences The linear correlation between raters. Sys: The automatic measuring system; Doc_mean: The average measuring value of doctors

Discussion

The range of motion (ROM) of the upper limb is an important clinical parameter to various functional evaluations before and after treatment. Conventionally, ROM was assessed manually using the standard goniometer. This procedure is time-consuming and requires expertise. In addition, various reasons such as financial and geographic factors, and busy schedule could prevent patients from clinic visiting [28]. Therefore, telemedicine has become popular as a method of patient evaluation. Photographs are easily obtained and disseminated in our daily life. Getting movement parameters from remote photographs has potential to decrease the cost of physical evaluation. Human pose tracking algorithms can automatically calculate joint angles from RGB images and provide a new option for the remote evaluation. However, the reliability of this method is extremely important before the using in clinical settings. This study sought to evaluated the reliability of an automatic goniometry method. The testing environments in this study is also possible to be set up in patient's home. In our analysis, we found that the algorithm-based method has acceptable reliability compared to human observers. The results indicate that the differences between the proposed method and the average value of observers are less than 5 degrees in shoulder and elbow motions, comparable to the inter and intra-observer differences. Compared to that reported in previous studies, these differences are notably more minor than that of visual estimation [15, 29] and are comparable to inertial sensors [30] and depth camera [31]. Therefore, the proposed method may have great accuracy and reliability in measuring ROMs of the shoulder and elbow. In this study, the greatest observer-machine difference was found in wrist flexion, and the mean value was 8.96 degrees. However, this reliability is still competitive compared to other image-based applications [6, 32]. Nevertheless, as seen in the Bland–Altman plots, we found the angle was over-estimated by the system in most cases. Thus, we speculate this might be a systematic error that could be correct when a larger sample size is available. It is difficult for participants to keep their posture still during measuring, as previous studies indicated [33, 34]. According to the literature, several methods were employed to minimize this problem. Cook et al. used a wooden triangle with fixed internal angles to support the joints of interest during assessing [35]. In comparison, Chang et al. adopted a glass plate as hand support to reduce movement during the 3D scanning process [36]. More commonly, many studies choose the 3D motion capture system to achieve data collecting [37-39] simultaneously and thus minimize the differences caused by involuntary posture changing. Our study compared the results of the automatic system and human observers by measuring the same image individually. In this way, we can conclude the actual differences between the two methods without impacting the inconsistency of motions. The concept of obtaining joint ROM from photographs is not new. Previous studies have indicated that it is accurate and reliable compared with conventional clinical goniometry [25, 26]. Additionally, the results of image-based goniometry could be more consistent than that of the conventional way in some cases [26]. This present study also proved the value of screen goniometry as a reliable alternative for measuring, with slight inter and intra-observer differences. There are still some limitations of our study: Firstly, although the comparison between the OpenPose algorithm and human observers revealed clinical reliability, future validity studies utilizing the motion capture system as a standard method are still needed to clarify the accuracy. Secondly, the participants were limited to young, healthy persons, and did not included the elderly nor the patients, making the results statistically less robust and lessening the generalizability of the proposed method. Next, motions with rotation were not assessed because it was hard to estimate 3D motions through 2D images. Although it could be an inevitable technical error, this issue will be the aim of our future studies. In addition, angle of joints may contain the movements of several joints (For example, the angle of shoulder joint includes the movement of the scapula, thorax, and thoracic spine) which lead to inaccurate of measurement, but we believe that is still good enough for telemedicine system. Another drawback is that the accuracy of our method depends on the compliance and cooperation of participants to some extent. If the subject cannot properly understand our purposes, the results can exhibit deviation.

Conclusions

This study demonstrates a reliable method to measure joint ROM of the upper limb using RGB photographs. We have proved the reliability of the proposed method by comparing it with photography-based goniometry. Our results indicated that this human pose tracking algorithm could act as an exciting alternative to conventional goniometry. Its use may benefit the remote evaluation as users can obtain reliable kinematics parameters personally without traveling to clinical centers. However, it would be interesting to implement a study with a larger sample of patients or the elders with movement disorders and study more motions. Additional file 1: Supplementary Figure 1. Measurement setup during the 6-motion task. A) setups of the environment; B) diagram of the 6-motions task. Additional file 2: Supplementary Figure 2. Results obtained from the proposed method.
  36 in total

1.  Reliability of range-of-motion measurement in the elbow and forearm.

Authors:  A D Armstrong; J C MacDermid; S Chinchalkar; R S Stevens; G J King
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2.  Remote Assessment of Wrist Range of Motion: Inter- and Intra-Observer Agreement of Provider Estimation and Direct Measurement With Photographs and Tracings.

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Journal:  Neurology       Date:  2021-02-10       Impact factor: 9.910

4.  Validation of a photography-based goniometry method for measuring joint range of motion.

Authors:  Davide Blonna; Peter C Zarkadas; James S Fitzsimmons; Shawn W O'Driscoll
Journal:  J Shoulder Elbow Surg       Date:  2011-10-08       Impact factor: 3.019

5.  Interobserver reproducibility of the visual estimation of range of motion of the shoulder.

Authors:  Caroline B Terwee; Andrea F de Winter; Rob J Scholten; Marielle P Jans; Walter Devillé; Dirkjan van Schaardenburg; Lex M Bouter
Journal:  Arch Phys Med Rehabil       Date:  2005-07       Impact factor: 3.966

6.  Verification of reliability and validity of motion analysis systems during bilateral squat using human pose tracking algorithm.

Authors:  Megumi Ota; Hiroshige Tateuchi; Takaya Hashiguchi; Takehiro Kato; Yasuhiro Ogino; Momoko Yamagata; Noriaki Ichihashi
Journal:  Gait Posture       Date:  2020-05-25       Impact factor: 2.840

7.  Verification of validity of gait analysis systems during treadmill walking and running using human pose tracking algorithm.

Authors:  Megumi Ota; Hiroshige Tateuchi; Takaya Hashiguchi; Noriaki Ichihashi
Journal:  Gait Posture       Date:  2021-02-13       Impact factor: 2.840

8.  Development and User Evaluation of a Smartphone-Based System to Assess Range of Motion of Wrist Joint.

Authors:  Naoto Ienaga; Koji Fujita; Takafumi Koyama; Toru Sasaki; Yuta Sugiura; Hideo Saito
Journal:  J Hand Surg Glob Online       Date:  2020-10-16

9.  Developing a telerehabilitation programme for postoperative recovery from knee surgery: specifications and requirements.

Authors:  MReza Naeemabadi; Birthe Dinesen; Ole Kæseler Andersen; Niels Kragh Madsen; Ole Højgaard Simonsen; John Hansen
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10.  3D Tracking of Human Motion Using Visual Skeletonization and Stereoscopic Vision.

Authors:  Matteo Zago; Matteo Luzzago; Tommaso Marangoni; Mariolino De Cecco; Marco Tarabini; Manuela Galli
Journal:  Front Bioeng Biotechnol       Date:  2020-03-05
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