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Identifying internal and external shoulder rotation using a kirigami-based shoulder patch

Published online by Cambridge University Press:  16 December 2024

Amani A. Alkayyali
Affiliation:
College of Engineering, University of Michigan, Ann Arbor, MI, USA
Conrad P. F. Cowan
Affiliation:
Medical School, University of Exeter, Exeter, UK
Callum J. Owen
Affiliation:
GKT School of Medicine, King’s College London, London, SE1 1UL, United Kingdom
Emmanuel Giannas
Affiliation:
Department of Surgery and Cancer, Imperial College London, London SW7 2BX, United Kingdom
Susann Wolfram
Affiliation:
School of Kinesiology, University of Michigan, Ann Arbor, MI, UK
Ulrich Hansen
Affiliation:
Department of Surgery and Cancer, Imperial College London, London SW7 2BX, United Kingdom
Alanson P. Sample
Affiliation:
College of Engineering, University of Michigan, Ann Arbor, MI, USA
Roger J. H. Emery
Affiliation:
Department of Surgery and Cancer, Imperial College London, London SW7 2BX, United Kingdom Orthopaedic Surgery, Imperial College London, London, UK
Max Shtein
Affiliation:
College of Engineering, University of Michigan, Ann Arbor, MI, USA
David B. Lipps*
Affiliation:
College of Engineering, University of Michigan, Ann Arbor, MI, USA School of Kinesiology, University of Michigan, Ann Arbor, MI, UK
*
Corresponding author: David B. Lipps; Email: [email protected]

Abstract

Internal and external rotation of the shoulder is often challenging to quantify in the clinic. Existing technologies, such as motion capture, can be expensive or require significant time to setup, collect data, and process and analyze the data. Other methods may rely on surveys or analog tools, which are subject to interpretation. The current study evaluates a novel, engineered, wearable sensor system for improved internal and external shoulder rotation monitoring, and applies it in healthy individuals. Using the design principles of the Japanese art of kirigami (folding and cutting of paper to design 3D shapes), the sensor platform conforms to the shape of the shoulder with four on-board strain gauges to measure movement. Our objective was to examine how well this kirigami-inspired shoulder patch could identify differences in shoulder kinematics between internal and external rotation as individuals moved their humerus through movement patterns defined by Codman’s paradox. Seventeen participants donned the sensor while the strain gauges measured skin deformation patterns during the participants’ movement. One-dimensional statistical parametric mapping explored differences in strain voltage between the rotations. The sensor detected distinct differences between the internal and external shoulder rotation movements. Three of the four strain gauges detected significant temporal differences between internal and external rotation (all p < .047), particularly for the strain gauges placed distal or posterior to the acromion. These results are clinically significant, as they suggest a new class of wearable sensors conforming to the shoulder can measure differences in skin surface deformation corresponding to the underlying humerus rotation.

Type
Research Article
Creative Commons
Creative Common License - CCCreative Common License - BY
This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (http://creativecommons.org/licenses/by/4.0), which permits unrestricted re-use, distribution and reproduction, provided the original article is properly cited.
Copyright
© The Author(s), 2024. Published by Cambridge University Press

1. Introduction

The prevalence of shoulder pain is between 18% and 26% of adults at any given time (Linaker & Walker-Bone, Reference Linaker and Walker-Bone2015) and negatively impacts activities of daily living (e.g., showering, reaching for objects from a shelf, changing clothes). The presence of shoulder pain causes many individuals to adapt their shoulder movement patterns in adverse ways to complete functional tasks (Hall et al., Reference Hall, Middlebrook and Dickerson2011; Lang et al., Reference Lang, Dickerson, Kim, Stobart and Milosavljevic2019; Lawrence et al., Reference Lawrence, Braman, LaPrade and Ludewig2014). The ability to monitor the motion of the shoulder in detail may allow for gauging and encouraging recovery, preventing further injury, and optimizing physical performance. However, the shoulder is the most complex joint in the human body, with the humerus capable of movement in six degrees of freedom, making it a challenge to measure the movement of the glenohumeral joint (e.g., humerus movement relative to the glenoid). Furthermore, restoration of internal and external rotation is particularly important for athletes participating in overhand throwing motions (Fleisig et al., Reference Fleisig, Barrentine, Escamilla and Andrews1996; Reinold et al., Reference Reinold, Wilk, Macrina, Sheheane, Dun, Fleisig, Crenshaw and Andrews2008; Dines et al., Reference Dines, Frank, Akerman and Yocum2009) or patients recovering from total shoulder arthroplasty (Rhee et al., Reference Rhee, Cho and Moon2015; Oh et al., Reference Oh, Sharma, Rhee and Park2020; Ducharne et al., Reference Ducharne, Godenèche, Nérot, Aswad and Garret2023). Shoulder pain can occur after trauma, repetitive use, or surgery, thereby impacting the ability to perform daily living tasks involving internal rotation (e.g., reaching behind the back to fasten a bra or retrieve items from a back pocket) or external rotation (e.g., reaching overhead to place an item on a high shelf or combing the hair) (Rundquist et al., Reference Rundquist, Obrecht and Woodruff2009; Kim et al., Reference Kim, Jeong, Kim, Ro, Rhee and Rhee2020; Langer et al., Reference Langer, Sueoka and Wang2012).

It is challenging to accurately quantify the internal and external rotations of the shoulder in the clinic with current sensing modalities. Measuring internal and external rotation is further complicated by Codman’s paradox (Codman, Reference Codman1934), which refers to specific movement patterns that allow an individual to move their shoulder in one dimension yet seem to achieve a change in two dimensions. Specifically, moving the humerus from a neutral position along the sagittal plane can achieve internal rotation without volitionally rotating the humerus. Similarly, moving the humerus from a neutral position along the coronal plane leads to external rotation without volitionally rotating the humerus. Conventional kinematic methods have not been successfully able to directly measure Codman’s paradox (Pearl et al., Reference Pearl, Sidles, Lippitt, Harryman and Matsen1992; Cheng, Reference Cheng2006), requiring new methods for quantifying internal and external shoulder rotation.

Traditional methods for evaluating and monitoring individuals with shoulder dysfunction in the clinic involve measuring joint range of motion (ROM), typically with goniometers (Johnson et al., Reference Johnson, Crawford, Harley, Bonamer and Grawe2023) or subjective questionnaires (Breckenridge & McAuley, Reference Breckenridge and McAuley2011). Similarly, clinical evaluations of pain involve assessing internal and external rotation movements to diagnose rotator cuff impairments, such as the Hawkins/Kennedy impingement test (Hawkins & Kennedy, Reference Hawkins and Kennedy1980) as well as the lift-off test (Phillips, Reference Phillips2014). Higher fidelity data on shoulder range of motion can be collected in a laboratory setting with marker-based motion capture (Gates et al., Reference Gates, Walters, Cowley, Wilken and Resnik2016) or wearable inertial measurement units (IMUs) (Rigoni et al., Reference Rigoni, Gill, Babazadeh, Elsewaisy, Gillies, Nguyen, Pathirana and Page2019). Marker-based motion capture systems are large and expensive and ultimately not conducive to deploying for at-home monitoring of shoulder kinematics. While wearable IMU systems are more cost-effective and deployable, they can provide unreliable data at the shoulder, as there is a need for frequent recalibration to deal with signal drift. There is also difficulty with the consistent, long-term placement of a sensor on the thorax to resolve humerothoracic angle calculations, as the thorax sensor is difficult to secure and is the sensor location with the highest reported errors (Cuesta-Vargas et al., Reference Cuesta-Vargas, Galán-Mercant and Williams2010).

The current study evaluates a novel, engineered sensor system for improved internal and external shoulder rotation monitoring in healthy individuals. Using the design principles of the Japanese art of kirigami (folding and cutting of paper to design 3D shapes), the sensor platform starts out flat, permitting complex circuits to be defined on its surface using highly scaled industrial processes. At the same time, the cut pattern allows it to conform to the three-dimensional, curved shape of the shoulder, where on-board strain gauges can measure the extent of the substrate deformation and, therefore, joint movement (Evke et al., Reference Evke, Meli and Shtein2019). Our objective in the present study was to examine how well this kirigami-inspired shoulder sensor patch could identify differences in shoulder kinematics between internal and external rotation as healthy individuals moved their humerus through specified movement patterns corresponding to Codman’s paradox. To accomplish this, we created an untethered, wireless form factor, permitting free movement of the subject. This wearable sensor system, for the first time, allowed the quantitative measurement of movement patterns involved in Codman’s paradox. These results suggest utility for additional movement modalities, and a new class of wearable sensing at the shoulder that is currently unavailable with commercial systems and may be more conducive to at-home monitoring over existing platforms.

2. Materials and methods

2.1. Participants

Seventeen healthy individuals, all of whom are 18 or older, with no shoulder pathologies or upper extremity dysfunction, participated in this study [participant group data, mean (SD)] [11 male, age: 26 (4) years, height: 178 (7) cm, weight: 78 (9) kg, shoulder circumference: 45 (3) cm; 6 female, age: 23 (1) years, height: 170 (5) cm; weight: 61 (9) kg, shoulder circumference: 38 (2) cm]. Fifteen of 17 participants were right-hand dominant based on self-report. Participants wore personal clothing of their choosing while exposing their right shoulder to make room for the shoulder patch hardware. All of the participants were recruited from Imperial College London, with ethical approval for this study granted by its institutional ethics committee.

2.2. Shoulder patch hardware

Our team initially developed a kirigami patch that conforms to the shape of the shoulder to measure local changes in strain as an individual moves their shoulder (Evke et al., Reference Evke, Meli and Shtein2019). This device has been subsequently upgraded to accommodate more strain gauges, and provide wireless data collection, powered by an on-board, rechargeable lithium-ion battery. The wearable comprises four main modules: 1) a custom-designed flexible printed circuit board (PCB) that houses four strain gauges and adheres to one’s skin with a skin-safe adhesive, 2) a custom-designed PCB with a Wheatstone bridge and operational amplifier circuitry to enhance the strain gauge signals, 3) a microcontroller unit (MCU) powered by a rechargeable lithium-ion battery, which samples the strain gauges at 96 kHz and transports the measured data wirelessly via an onboard Bluetooth module to a host computer, and 4) a computer to display the and store data. The components of the device are shown in Figure 1.

Figure 1. a) Top view of the kirigami-inspired shoulder patch lying flat with four strain gauges. b) Anterior view of the kirigami patch placed over the shoulder, with ribbon cabling from the patch to the electronics placed within an armband. c) The electronics contained within the armband, including a Wheatstone bridge board and Bluetooth module board.

The current kirigami patch includes four strain gauges (Omega uniaxial linear strain gauges, SGT-1/350-TY41) attached to the flexible PCB with double-sided adhesive. Signals from each of the four strain gauges (referred to as strain gauges 1–4) were recorded simultaneously. The placement of the patch on the shoulder and the corresponding strain gauge location are detailed below. The MCU was an Adafruit Feather nRF52 Bluefruit LE board, connected to the Wheatstone bridge with header pins. Data was collected using a custom Python script on a 2023 MacBook Pro, running MacOS Ventura.

Before attaching the patch, the skin of the shoulder was prepared using a skin exfoliant and alcohol wipes. If the participant had hair on their shoulder, it was shaved before using the exfoliant. While the patch incorporated an adhesive backing, the shoulder was sprayed with a skin adhesive (Cramer Tuf-Skin) before placing the patch to maximize adhesion. This particular adhesive was selected due to its skin-safe, colorless properties, and history of being used by athletes for holding protective and rehabilitative joint wraps in place. The same individual placed the kirigami patch on all participants to maintain consistency with particular care not to stretch or deform the patch when placing it on the shoulder. In another effort to maintain consistency, all participants were seated, with their arms to the side, palms facing inward, while the patch was placed on their shoulders. The patch was placed on the participant such that the center of the patch was on the skin atop the acromion, with azimuthal orientation ensuring that strain gauge 1 was located distal of the acromion on the humerus, strain gauge 2 was located anterior to the acromion, strain gauge 3 was located proximal to the acromion proximally, and strain gauge 4 was located posterior to the acromion (Figure 1B). The acromion was palpated to ensure the same placement among participants. Rubbing alcohol was used to carefully and painlessly remove and sanitize the patch between participants.

2.3. Protocol

All participants performed the same experimental protocol in a single testing session lasting approximately 1 hour. All participants were tested on their right shoulder to maintain consistency in data collection and analysis. Moving their right arm according to Codman’s paradox (Codman, Reference Codman1934), each participant performed 10 trials. Five trials resulted in internal rotation, and the other five resulted in external rotation. The trial order was randomized. The same individual from the research team demonstrated to each participant how to perform each task, performed the movement along with them, and provided verbal feedback to guide them to the correct position based on visual cues. If the participant performed a movement incorrectly, the trial was restarted. Each participant was also given the chance to practice the movement patterns prior to recording a trial.

According to Codman’s paradox, a participant can move their arm in one rotation yet appear to have moved it in two rotations. Mimicking the four movements described in Codman’s paradox, the experimental protocol required participants to begin in a neutral position, with their arms to their sides and palms facing forward. This initial position, consistent among all the participants, served as the calibration reference. To minimize the effects of varying shoulder sizes, the strain data collected during this time was used as the baseline reading, allowing us to normalize the subsequent data for each individual participant. Furthermore, each of the subsequent positions was also standardized. After standing in the neutral position, the participants moved their right hand above their head as high as possible with their palm facing medially. Then, without moving the humerus, they bent their elbow at a right angle such that their forearm rested on the top of their head. For the external rotation task, with their elbow fixed at a right angle and without rotating their arm, the participants descended their humerus slowly to the side of their body in the coronal plane. For the internal rotation task with their elbow fixed at a right angle and without rotating their arm, the participants descended their humerus slowly in front of them in the sagittal plane. Lastly, each participant was instructed to return their arm from internal or external rotation to the neutral position. These motions are depicted in Figure 2.

Figure 2. Illustration of the movements performed by participants while wearing the kirigami shoulder patch. a) The participant begins with their arm to the side and ends with their arm above their head. b) The participant begins with their arm above their head and ends with their forearm resting on their head. After completing movements a-b, participants were instructed to lower their arms in one of two paths. c-i) The participant begins with their forearm resting on their head and moves their arm in front of them in the sagittal plane into internal rotation, followed by d-i) the participant begins with their arm in internal rotation and moves it back into neutral position. Alternatively, c-ii) The participant begins with their forearm resting on their head and moves their arm to the side, in the coronal plane, into external rotation, followed by d-ii) the participant begins with their arm in external rotation and moves it back into a neutral position. Finally, four triggers were used to signal important time points in the movement. The timing of these triggers relative to the movements performed is shown at the bottom of the figure.

2.4. Data analysis

When collecting data, the participants were asked to rest for 1 s between each movement phase, allowing a study team member to press a trigger button. This trigger allowed the team members to identify the key start and end times of each movement phase. There was a total of four triggers: 1) when the participant’s arm is straight up above their head, 2) when the participant’s elbow is at a right angle with their forearm resting on their head, 3) when the participant’s arm is in internal or external rotation, and 4) when the participant’s arm is back to their side in the anatomical position. The timing of these triggers is visually represented in Figure 2.

The baseline measurement of each strain gauge differed slightly due to several factors, including different participant body shapes and different shoulder circumferences. These effects were mitigated by zeroing the strain gauge signals, as participants held a neutral position for several seconds at the beginning of each trial. All resultant data was therefore measured as the change in strain voltage compared to this baseline. The data was filtered with MATLAB’s low-pass filter with a 0.001 passband frequency, and segmented at each trigger. For the analysis, the timing of each movement phase was normalized to ease comparisons across each testing condition. This temporal normalization was accomplished by linearly interpolating the data and then downsampling to 101 data samples. Each segment was then stitched back together before running the analysis, such that the first movement segment, ranging from 0 to 33% of the total movement, represented the participant moving their arm from straight above their head to their forearm resting on their head. The second movement segment, ranging from 33–66% of the total movement, represented the participant moving into either internal or external rotation. The last movement segment, ranging from 66–100% of the total movement, represented the participant moving from internal or external rotation back to a neutral position with their arm back to their side. The data used in the statistical analysis, including Statistical Parametric Mapping, as well as mean and standard error, is the result of the four strain gauges averaged across all five trials for all participants in either internal or external rotation, resulting in eight time-series data sets. In other words, the average of each point for each trial across the 17 participants was calculated. The data analysis was executed via a custom MATLAB script (v2023a, Mathworks Inc., Natick, MA).

2.5. Statistical analysis

We evaluated differences in strain voltage change between the internal rotation and external rotation movement patterns using one-dimensional statistical parametric mapping (SPM) (Pataky, Reference Pataky2012). This analytical approach allowed us to examine the ability of the kirigami patch to detect differences between the two shoulder rotation movements for each of the four strain gauges, and to determine when differences occurred across the three movement segments.

SPM was executed using custom-written Python code in Jupyter Notebook using Python version 3.11, and the open-source spm1d Python package library (www.spm1d.org) (Pataky, Reference Pataky2012). For each strain gauge, the five internal or external rotation trials were evaluated for each participant using SPM to detect intra-subject differences between the internal and external rotation conditions, followed by a group analysis comparing the two movement conditions with SPM using averaged data sets (one internal rotation and the other external rotation) for each strain gauge and participant. In all applications of SPM, the critical threshold was calculated based on a significance level of α = 0.05. The points of statistical significance between internal and external rotation for each strain gauge were determined using a two-tailed paired t-test, resulting in four statistical curves (SPM{t}).

3. Results

The movement patterns for each strain gauge of the kirigami shoulder patch were consistent within each participant, as depicted for a representative participant completing five movements resulting in internal rotation or external rotation in Figure 3. This data shows that each of the five trials for each strain gauge within each activity appears similar to the others. This data also shows visual differences in some strain gauges between internal and external shoulder rotation.

Figure 3. Representative data from one participant performing five trials resulting in internal rotation (red traces) or external rotation (black traces). The displayed data has been filtered and normalized to 100% of the activity movement. Each column shows resultant data from each of the four strain gauges, with the visible representation of the strain gauge location above each plot.

Intra-subject differences in movement patterns between internal and external shoulder rotation can be further examined using SPM. Intra-subject SPM models were performed on the movement patterns of all 17 participants, with the corresponding intra-subject results (separated by the three movement phases) shown in Table 1. In total, 14/17 individuals showed at least one significant difference between the two conditions. The most common movement phase where a significant difference was observed was between 33–66% of the movement when the arm is lowered into internal or external rotation.

Table 1. Summary of one-dimensional intra-subject statistical parametric mapping results for all 17 participants, striated by the three movement phases

* denotes a significant difference (p < .05) was observed in the intra-subject statistical parametric mapping between internal and external rotation within that specified movement phase. The areas approaching significance are represented with p < .1.

We extended our SPM approaches to look at movement differences between internal and external rotation movements across the entire group of 17 individuals. The group results are depicted in Figure 4. This approach yielded several significant findings. Strain gauge 4, located posterior to the acromion, exhibited the largest temporal differences between internal and external shoulder rotation and was significant between 31–41% and 51–90% of the movement (p = .047). Strain gauge 1, located distal to the acromion, was significant between 45–57% and 65–80% of the movement (p = .015). Finally, strain gauge 2, located anterior to the acromion, statistically differed between the internal and external shoulder rotation movements for a brief time between 51–54% and 80–87% (p = .039). Strain gauge 3, located proximal to the acromion, did not exhibit statistically significant temporal differences between internal and external shoulder rotation.

Figure 4. Data averaged across all 17 participants, with the top row showing the averaged time-series data for each of the four strain gauges after it has been filtered and normalized to 100% of activity movement. The mean of the five trials for external rotation is the bold black line with the standard error of the five trials shown in the gray shaded area. The mean of the five trials for internal rotation is the bold red line, with the standard error of the five trials for internal rotation in the pink-shaded area. The bottom row displays the results from a t-test using statistical parametric mapping for each of the four strain gauges for the entire group, where the gray shaded area represents the area in which there is a statistical difference between internal and external rotation.

4. Discussion

The current study presents a novel investigation into the detection of humeral rotation using kirigami wearable sensor that conforms to the shape of the shoulder. The prescribed motions recorded here were particularly relevant to the study of Codman’s paradox, a phenomenon at the shoulder that allows for three degrees of rotation about the shoulder using two planar movements. The kirigami shoulder sensor, with its four on-board strain gauges, detected distinct differences in the movement pattern of participants who performed prescribed movements that resulted in either internal or external shoulder rotation. These results suggest wearable sensors that conform to the skin overlaying the shoulder can detect differences in skin deformation as the underlying humerus rotates into internal or external rotation.

The strain gauges most beneficial in detecting differences between internal and external rotation were the ones placed distal or posterior to the acromion. These locations are likely at a physiological advantage for detecting humeral rotation. The distal strain gauge is located over the humeral head, while the posterior strain gauge covers tightly linked fascial tissues overlying the posterior shoulder muscles. The posterior strain gauge exhibited a more significant signal change as the shoulder moved into internal than external rotation (between 67 and 100% of the movement). This would correspond with the tightening of the posterior capsule in response to internal rotation (Gates et al., Reference Gates, Gupta, McGarry, Tibone and Lee2012). While only half of the participants reached significance in individual analyses for the posterior strain gauge, as shown in Table 1, many are close to significance. This may explain why the group showed significance in the averaged data in Figure 4. Furthermore, many participants showed significance for strain gauge 3 (proximal strain gauge), while the averaged group data did not show significance. In this case, the durations of significance were small and, when averaged out among the participants, were no longer significant.

Interestingly, the strain gauge covering the posterior shoulder was more sensitive to movement than the strain gauge over the anterior shoulder. These findings may indicate the posterior shoulder tissues are stiffer than the anterior tissues, as previously shown in throwing athletes (Itoigawa et al., Reference Itoigawa, Koga, Morikawa, Kubota, Uehara, Maruyama, Takazawa and Ishijima2023). The least beneficial strain gauge for detecting humeral rotation may be the one placed proximal to the acromion, the skin sensor farthest from the humeral head. While intra-subject differences for the proximal strain gauge were detected, the averaged group data did not differ. Likely, the exact timing of when this difference was detected varied from participant to participant, and there was not a consistent phase of the movement that reached significance. The proximal strain gauge location may be more beneficial for detecting scapular movements, particularly elevation and upward rotation of the scapula. Unfortunately, the evaluated movement segments occurred after the arm was raised above the head, and therefore, we likely did not capture any periods of elevation or upward rotation of the scapula within our three movement phases.

The current study deploys SPM to evaluate temporal differences in shoulder kinematics. This analytic approach has been increasingly deployed over the past decade, allowing for type I and type II errors to be controlled at the time series level (Robinson et al., Reference Robinson, Vanrenterghem and Pataky2021). These approaches require a well-defined movement pattern, and thus, prior work has focused mainly on lower extremity applications, given the cyclical gait pattern. There has been limited use of SPM analyses to measure shoulder kinematics before this study (Li et al., Reference Li, Santago, Vidt and Saul2016; Santos et al., Reference Santos, Russo, Nieuwenhuys, Monari and Desloovere2018; Gonçalves et al., Reference Gonçalves, de Oliveira, Freire, Silva, Garbelotti and Lucareli2021; Kobayashi et al., Reference Kobayashi, Umehara, Pataky, Yagi, Hirono, Ueda and Ichihashi2022; Vanmechelen et al., Reference Vanmechelen, Desloovere, Haberfehlner, Martens, Vermeulen, Buizer, Aerts, Feys and Monbaliu2024). While this SPM approach works well for comparing tightly controlled shoulder movements like in the current study, this may not always be the case with shoulder movements, given the vast workspace in which to move and generate force with the upper extremity (Hu et al., Reference Hu, Murray and Perreault2012).

Ultimately, this study aimed to use a new wearable technology to recognize shoulder movements, specifically internal and external shoulder rotation. The concepts of at-home monitoring and wearable sensors are not novel, as individuals have used glucose monitors and smartwatches to monitor blood sugar and activity levels. Despite the wide range of data collected and activities monitored with existing wearables, there is a long way to go before we achieve ubiquitous health monitoring, particularly for the monitoring of shoulder kinematics.

4.1. Limitations

The work described here has several limitations. First, the current study is a convenience sample of 17 healthy individuals, and it is likely the evaluated movement patterns would differ in individuals experiencing shoulder pain or injury. Second, only a single size of the kirigami shoulder patch was used in the study. Given the differences in shoulder circumferences in a population, some of the variability measured could be due to the strain gauges sitting over slightly different musculoskeletal structures depending on whether the participant had a smaller or larger shoulder circumference. Third, the timing of each movement phase differed between participants. To ensure we were comparing the same movement phases, our research team had to normalize the timing of each movement segment in our analysis. Fourth, the range of motion performed by the individuals was large and did not represent finer movements of daily living. Fifth, the current study relies on strain gauges measuring skin deformations around the shoulder as a proxy measure of shoulder kinematics. Shoulder kinematics using more established methods like motion capture or IMUs was not performed simultaneously due to financial and time constraints, and we cannot directly relate the strain gauge signals to an exact shoulder angle. We attempted to control this issue by using a well-defined shoulder movement pattern. The data in Figure 3 shows consistency among all five trials for each strain gauge during each task, suggesting the participant performed the task similarly each time. Finally, our use of SPM provides an accurate method for detecting differences in signals with similar patterns but different amplitudes.

4.2. Future work

There are several areas of this work that warrant further development and exploration in future studies. Notably, the evaluated movement segments were captured only after the arm was raised above the head, likely missing key periods of elevation and upward rotation of the scapula during the three analyzed movement phases. As a result, additional research is needed to assess the effectiveness of the proximal strain gauge in measuring scapular movements. Future investigations into kirigami shoulder sensors should address key challenges such as cost, ease of deployment, and their clinical utility in diagnosing and managing shoulder pathologies. Further studies should also compare device performance between healthy individuals and those with shoulder pain or injury.

Additionally, the patch design may need to be scaled to accommodate different shoulder sizes, affecting sensor accuracy. Targeting individuals with particularly large or small shoulder circumferences would offer valuable insights into how a single-sized patch performs across a diverse population. Future research should explore the development of regressor models to correlate strain gauge data with ground truth measurements, such as motion capture or IMU data, to validate strain gauge readings against known shoulder angles. These methods should also be extended to analyze a wider range of shoulder movement patterns. While the distal and posterior strain gauges were critical in differentiating internal and external rotation, the other two strain gauges may be more beneficial in detecting movements beyond rotation. Therefore, further validation studies are needed to identify which strain gauges are most relevant to specific movement patterns.

4.3. Perspective

The current study introduced the use of kirigami-inspired wearable sensors to quantify differences in internal and external rotation of the shoulder. These new wearable sensors that can adhere and conform to the shoulder could provide meaningful feedback to clinical professionals and researchers to better understand shoulder kinematics outside a laboratory environment. We found that specific strain gauge locations, particularly distal and posterior to the acromion, were most sensitive to detecting kinematic differences between internal and external shoulder rotation as participants completed movements consistent with Codman’s paradox. Expanded use of these sensor platforms in the future may better inform clinical decision-making over more traditional approaches for measuring shoulder kinematics (e.g., marker-based motion capture), given their lower cost and enhanced portability.

Data availability statement

Data can be made available to interested researchers upon request by email to the corresponding author.

Author contribution

Amani Alkayyali, Alanson Sample, and Max Shtein designed and manufactured the device used in data collection. Amani Alkayyali, Ulrich Hansen, Roger Emery, Max Shtein, and David Lipps developed the experimental protocol. Amani Alkayyali, Conrad Cowan, Callum Owen, and Emmanual Giannas conducted the experiments. Amani Alkayyali, Susann Wolfram, and David Lipps performed data analysis and summarization. Amani Alkayyali and David Lipps wrote the original manuscript. All authors contributed to data interpretation and participated in manuscript revisions. All authors have read and approved the final submitted manuscript.

Funding statement

This material is based upon work supported by the [U.S.] National Science Foundation Graduate Research Fellowship under Grant No. DGE 2241144 (Amani Alkayyali). This work was also financially supported by the University of Michigan College of Engineering Seeding to Accelerate Research Themes (START) program (Max Shtein and Alanson Sample), and the University of Michigan Rackham Graduate School Graduate Student Research Grant (Amani Alkayyali).

Competing interest

The authors declare no competing interests exist.

Ethical standard

The authors assert that all procedures contributing to this work comply with the ethical standards of the relevant national and institutional committees on human experimentation and with the Helsinki Declaration of 1975, as revised in 2008.

References

Breckenridge, JD, McAuley, JH (2011) Shoulder pain and disability index (SPADI). Journal of Physiotherapy 57(3), 197. https://doi.org/10.1016/s1836-9553(11)70045-5CrossRefGoogle ScholarPubMed
Cheng, PL (2006) Simulation of Codman’s paradox reveals a general law of motion. Journal of Biomechanics 39(7), 12011207. https://doi.org/10.1016/j.jbiomech.2005.03.017CrossRefGoogle ScholarPubMed
Codman, EA (1934). The Shoulder: Rupture of the Supraspinatus Tendon and Other Lesions in Or about the Subacromial Bursa. R.E. Kreiger. https://books.google.com/books?id=LzVONQAACAAJGoogle Scholar
Cuesta-Vargas, AI, Galán-Mercant, A, Williams, JM (2010) The use of inertial sensors system for human motion analysis. Phys Ther Rev, 15(6), 462473. https://doi.org/10.1179/1743288x11y.0000000006CrossRefGoogle ScholarPubMed
Dines, JS, Frank, JB, Akerman, M and Yocum, LA (2009) Glenohumeral internal rotation deficits in baseball players with ulnar collateral ligament insufficiency. American Journal of Sports Medicine 37(3), 566570. https://doi.org/10.1177/0363546508326712CrossRefGoogle ScholarPubMed
Ducharne, L, Godenèche, A, Nérot, C, Aswad, R and Garret, J (2023) Factors that affect external rotation following reverse shoulder arthroplasty: a retrospective multi-centre study on 501 shoulders. Archives of Orthopaedic and Trauma Surgery 143(11), 64876496. https://doi.org/10.1007/s00402-023-04935-6CrossRefGoogle Scholar
Evke, EE, Meli, D and Shtein, M (2019) Developable Rotationally Symmetric Kirigami-Based Structures as Sensor Platforms. Advanced Materials Technologies 4(12), 1900563. https://doi.org/10.1002/admt.201900563CrossRefGoogle Scholar
Fleisig, GS, Barrentine, SW, Escamilla, RF and Andrews, JR (1996) Biomechanics of overhand throwing with implications for injuries. Sports Medicine 21, 421437. https://doi.org/10.2165/00007256-199621060-00004CrossRefGoogle ScholarPubMed
Gates, DH, Walters, LS, Cowley, J, Wilken, JM and Resnik, L (2016) Range of Motion Requirements for Upper-Limb Activities of Daily Living. American Journal of Occupational Therapy 70(1), 7001350010. https://doi.org/10.5014/ajot.2016.015487CrossRefGoogle ScholarPubMed
Gates, JJ, Gupta, A, McGarry, MH, Tibone, JE and Lee, TQ (2012) The effect of glenohumeral internal rotation deficit due to posterior capsular contracture on passive glenohumeral joint motion. American Journal of Sports Medicine 40(12), 27942800. https://doi.org/10.1177/0363546512462012CrossRefGoogle ScholarPubMed
Gonçalves, DHM, de Oliveira, AS, Freire, LC, Silva, ABM, Garbelotti, SA Jr and Lucareli, PRG (2021) Three-dimensional kinematic analysis of upper limb movements between individuals with and without subacromial shoulder pain exploring the statistical parametric mapping. Journal of Biomechanics 129, 110806. https://doi.org/10.1016/j.jbiomech.2021.110806CrossRefGoogle ScholarPubMed
Hall, LC, Middlebrook, EE and Dickerson, CR (2011) Analysis of the influence of rotator cuff impingements on upper limb kinematics in an elderly population during activities of daily living. Clinical Biomechanics 26(6), 579584. https://doi.org/10.1016/j.clinbiomech.2011.02.006CrossRefGoogle Scholar
Hawkins, RJ and Kennedy, JC (1980) Impingement syndrome in athletes. American Journal of Sports Medicine 8(3), 151158. https://doi.org/10.1177/036354658000800302CrossRefGoogle ScholarPubMed
Hu, X, Murray, WM and Perreault, EJ (2012) Biomechanical constraints on the feedforward regulation of endpoint stiffness. Journal of Neurophysiology 108(8), 20832091. https://doi.org/10.1152/jn.00330.2012CrossRefGoogle ScholarPubMed
Itoigawa, Y, Koga, A, Morikawa, D, Kubota, A, Uehara, H, Maruyama, Y, Takazawa, Y and Ishijima, M (2023) Posterior shoulder stiffness was associated with shoulder pain during throwing in college baseball players: assessment of shear wave elastography. European Journal of Orthopaedic Surgery and Traumatology 33(4), 12371244. https://doi.org/10.1007/s00590-022-03286-zCrossRefGoogle ScholarPubMed
Johnson, BM, Crawford, Z, Harley, J, Bonamer, JP and Grawe, BM (2023) A comparison of quantitative and qualitative shoulder range of motion with patient-reported outcomes. Journal of Shoulder and Elbow Surgery 32(7), 13641369. https://doi.org/10.1016/j.jse.2023.02.133CrossRefGoogle ScholarPubMed
Kim, MS, Jeong, HY, Kim, JD, Ro, KH, Rhee, SM and Rhee, YG (2020) Difficulty in performing activities of daily living associated with internal rotation after reverse total shoulder arthroplasty. Journal of Shoulder and Elbow Surgery 29(1), 8694. https://doi.org/10.1016/j.jse.2019.05.031CrossRefGoogle ScholarPubMed
Kobayashi, K, Umehara, J, Pataky, TC, Yagi, M, Hirono, T, Ueda, Y and Ichihashi, N (2022) Application of statistical parametric mapping for comparison of scapular kinematics and EMG. Journal of Biomechanics, 145, 111357. https://doi.org/10.1016/j.jbiomech.2022.111357CrossRefGoogle ScholarPubMed
Lang, AE, Dickerson, CR, Kim, SY, Stobart, J and Milosavljevic, S (2019) Impingement pain affects kinematics of breast cancer survivors in work-related functional tasks. Clinical Biomechanics, 70, 223230. https://doi.org/10.1016/j.clinbiomech.2019.10.001CrossRefGoogle ScholarPubMed
Langer, JS, Sueoka, SS and Wang, AA (2012) The importance of shoulder external rotation in activities of daily living: improving outcomes in traumatic brachial plexus palsy. Journal of Hand Surgery 37(7), 14301436. https://doi.org/10.1016/j.jhsa.2012.04.011CrossRefGoogle ScholarPubMed
Lawrence, RL, Braman, JP, LaPrade, RF and Ludewig, PM (2014) Comparison of 3-dimensional shoulder complex kinematics in individuals with and without shoulder pain, part 1: sternoclavicular, acromioclavicular, and scapulothoracic joints. Journal of Orthopaedic & Sports Physical Therapy 44(9), 636645. https://doi.org/10.2519/jospt.2014.5339CrossRefGoogle ScholarPubMed
Li, X, Santago, AC II, Vidt, ME and Saul, KR (2016) Analysis of effects of loading and postural demands on upper limb reaching in older adults using statistical parametric mapping. Journal of Biomechanics 49(13), 28062816. https://doi.org/10.1016/j.jbiomech.2016.06.018CrossRefGoogle ScholarPubMed
Linaker, CH and Walker-Bone, K (2015) Shoulder disorders and occupation. Best Practice & Research Clinical Rheumatology 29(3), 405423. https://doi.org/10.1016/j.berh.2015.04.001CrossRefGoogle ScholarPubMed
Oh, JH, Sharma, N, Rhee, SM and Park, JH (2020) Do individualized humeral retroversion and subscapularis repair affect the clinical outcomes of reverse total shoulder arthroplasty? Journal of Shoulder and Elbow Surgery 29(4), 821829. https://doi.org/10.1016/j.jse.2019.08.016CrossRefGoogle ScholarPubMed
Pataky, TC (2012) One-dimensional statistical parametric mapping in Python. Computer Methods in Biomechanics and Biomedical Engineering 15(3), 295301. https://doi.org/10.1080/10255842.2010.527837CrossRefGoogle ScholarPubMed
Pearl, ML, Sidles, JA, Lippitt, SB, Harryman, DT and Matsen, FA (1992) Codman’s paradox: Sixty years later. Journal of Shoulder and Elbow Surgery, 1(4), 219225. https://doi.org/10.1016/1058-2746(92)90017-WCrossRefGoogle ScholarPubMed
Phillips, N (2014) Tests for diagnosing subacromial impingement syndrome and rotator cuff disease. Shoulder Elbow 6(3), 215221. https://doi.org/10.1177/1758573214535368CrossRefGoogle ScholarPubMed
Reinold, MM, Wilk, KE, Macrina, LC, Sheheane, C, Dun, S, Fleisig, GS, Crenshaw, K and Andrews, JR (2008) Changes in shoulder and elbow passive range of motion after pitching in professional baseball players. American Journal of Sports Medicine 36(3), 523527. https://doi.org/10.1177/0363546507308935CrossRefGoogle ScholarPubMed
Rhee, YG, Cho, NS and Moon, SC (2015) Effects of humeral component retroversion on functional outcomes in reverse total shoulder arthroplasty for cuff tear arthropathy. Journal of Shoulder and Elbow Surgery 24(10), 15741581. https://doi.org/10.1016/j.jse.2015.03.026CrossRefGoogle ScholarPubMed
Rigoni, M, Gill, S, Babazadeh, S, Elsewaisy, O, Gillies, H, Nguyen, N, Pathirana, PN and Page, R (2019) Assessment of shoulder range of motion using a wireless inertial motion capture device-a validation Study. Sensors (Basel), 19(8) https://doi.org/10.3390/s19081781CrossRefGoogle ScholarPubMed
Robinson, MA, Vanrenterghem, J and Pataky, TC (2021) Sample size estimation for biomechanical waveforms: Current practice, recommendations and a comparison to discrete power analysis. Journal of Biomechanics 122, 110451. https://doi.org/10.1016/j.jbiomech.2021.110451CrossRefGoogle Scholar
Rundquist, PJ, Obrecht, C and Woodruff, L (2009) Three-dimensional shoulder kinematics to complete activities of daily living. American Journal of Physical Medicine & Rehabilitation 88(8), 623629. https://doi.org/10.1097/PHM.0b013e3181ae0733CrossRefGoogle ScholarPubMed
Santos, GL, Russo, TL, Nieuwenhuys, A, Monari, D and Desloovere, K (2018) Kinematic analysis of a drinking task in chronic hemiparetic patients using features analysis and statistical parametric mapping. Archives of Physical Medicine and Rehabilitation 99(3), 501511. e504. https://doi.org/10.1016/j.apmr.2017.08.479CrossRefGoogle ScholarPubMed
Vanmechelen, I, Desloovere, K, Haberfehlner, H, Martens, B, Vermeulen, JR, Buizer, AI, Aerts, J-M, Feys, H and Monbaliu, E (2024) Altered upper limb kinematics in individuals with dyskinetic cerebral palsy in comparison with typically developing peers–A statistical parametric mapping study. Gait & Posture 107, 141151. https://doi.org/10.1016/j.gaitpost.2023.06.010CrossRefGoogle ScholarPubMed
Figure 0

Figure 1. a) Top view of the kirigami-inspired shoulder patch lying flat with four strain gauges. b) Anterior view of the kirigami patch placed over the shoulder, with ribbon cabling from the patch to the electronics placed within an armband. c) The electronics contained within the armband, including a Wheatstone bridge board and Bluetooth module board.

Figure 1

Figure 2. Illustration of the movements performed by participants while wearing the kirigami shoulder patch. a) The participant begins with their arm to the side and ends with their arm above their head. b) The participant begins with their arm above their head and ends with their forearm resting on their head. After completing movements a-b, participants were instructed to lower their arms in one of two paths. c-i) The participant begins with their forearm resting on their head and moves their arm in front of them in the sagittal plane into internal rotation, followed by d-i) the participant begins with their arm in internal rotation and moves it back into neutral position. Alternatively, c-ii) The participant begins with their forearm resting on their head and moves their arm to the side, in the coronal plane, into external rotation, followed by d-ii) the participant begins with their arm in external rotation and moves it back into a neutral position. Finally, four triggers were used to signal important time points in the movement. The timing of these triggers relative to the movements performed is shown at the bottom of the figure.

Figure 2

Figure 3. Representative data from one participant performing five trials resulting in internal rotation (red traces) or external rotation (black traces). The displayed data has been filtered and normalized to 100% of the activity movement. Each column shows resultant data from each of the four strain gauges, with the visible representation of the strain gauge location above each plot.

Figure 3

Table 1. Summary of one-dimensional intra-subject statistical parametric mapping results for all 17 participants, striated by the three movement phases

Figure 4

Figure 4. Data averaged across all 17 participants, with the top row showing the averaged time-series data for each of the four strain gauges after it has been filtered and normalized to 100% of activity movement. The mean of the five trials for external rotation is the bold black line with the standard error of the five trials shown in the gray shaded area. The mean of the five trials for internal rotation is the bold red line, with the standard error of the five trials for internal rotation in the pink-shaded area. The bottom row displays the results from a t-test using statistical parametric mapping for each of the four strain gauges for the entire group, where the gray shaded area represents the area in which there is a statistical difference between internal and external rotation.