Quantitative Modeling of Spasticity for Clinical Assessment, Treatment and Rehabilitation
Abstract
:1. Introduction
2. Subjective Clinical Measures
3. Objective Approaches
3.1. Sensors and Measurements
3.1.1. Electromyography
3.1.2. Kinematics, Force and Torque
3.2. Quantitative Models
3.2.1. Mechanical Models
3.2.2. Musculoskeletal and Neural Dynamics Models
3.2.3. Threshold Control Models
4. Discussions
4.1. Comparing the Modeling Approaches and Future Directions
4.2. Effect of Spasticity Modeling on Follow-Ups and Treatment
5. Conclusions
Author Contributions
Funding
Conflicts of Interest
References
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Grade | Description |
---|---|
0 | no increase in muscle tone. |
1 | slight increase in muscle tone, manifested by a catch and release or by minimal resistance at the end of the range of motion (ROM) when the affected part(s) in moved flexion or extension. |
1+ | slight increase in muscle tone, manifested by a catch, followed by minimal resistance throughout the remainder (less than half) of the ROM. |
2 | more marked increase in muscle tone through most of the ROM, but affected part(s) easily moved. |
3 | considerable increase in muscle tone, passive movement difficult. |
4 | affected part(s) rigid in flexion or extension. |
Authors | Target Population | Target Joints | Sensors | Method | Outcome Measures |
---|---|---|---|---|---|
Alibiglou et al. [31] | Post-stroke | Elbow and ankle | Non-wearable 6-axis force sensor, potentiometer, tachometer | Motor-driven motion; system identification model; goodness of fit evaluated by percent variance accounted for (%VAF) | Intrinsic stiffness, reflex stiffness; near-zero correlation with MAS |
Chen et al. [65] | Post-stroke | Elbow | Wearable gyroscope, differential pressure sensor, sEMG sensors | Manually driven motion; phase-shifted torque-angle curve | Average viscosity (across multiple stretching speeds), muscle activity onset |
Chung et al. [30] | Post-stroke | Ankle | Non-wearable 6-axis force sensor, unspecified kinematics sensors | Motor-driven motion; torque-angle curves | Resistance torque, quasi-stiffness, energy loss and ROM; low to moderately correlated with MAS |
Park et al. [66] | CP (children) | Elbow | Unspecified kinematics and force sensors | Manually driven motion; model of torque during pre-, during, and post-catch phases | Replication of MAS level on simulated spastic elbow (haptic device); model accuracy evaluated by blinded assessors |
Wu et al. [67] | Post-stroke | Elbow | Non-wearable potentiometer, torque sensor; wearable sEMG sensors | Manually driven motion; torque-angle curve, 4-D characterization of catch angle using torque, torque rate of change, angle and velocity; model accuracy evaluated by mean square error | ROM, stiffness, energy loss, catch angle; high correlations with MAS |
Authors | Target Population | Target Joints | Sensors | Method | Outcome Measures |
---|---|---|---|---|---|
Koo and Mak [34] | Post-stroke | Elbow | Non-wearable dynamometer and needle EMG electrode; wearable sEMG sensors | Motor-driven motion; parameter identification in torque estimation and sensitivity analysis; model goodness of fit evaluated by root mean square error (RMSE) | Minimum spindle firing rate for 0.5% neural excitation, muscle spindle static gain |
Lindberg et al. [68] | Post-stroke | Wrist | Non-wearable stepper motor, unspecified force sensor; wearable sEMG sensors | Motor-driven motion (multiple speeds); force estimation to separate into components; re-test with ischemic nerve block | Neural component (NC) of force—model validated by NC reduces with ischemic nerve block and velocity dependence of NC; moderate correlation between NC and MAS, also integrated EMG |
Shin et al. [69] | Post-stroke | Ankle | Non-wearable torque sensor, rotary encoder; wearable sEMG sensors | Manually driven motion; parameter identification in torque estimation; model goodness of fit evaluated by %VAF, normalized RSME, and R2 | Muscle spindle firing rate for 50% motor neuron recruitment, standard deviation of alpha motor neuron pool function |
de Vlugt et al. [70] | Post-stroke | Ankle | Non-wearable potentiometer, force transducer; wearable sEMG sensors | Motor-driven motion (multiple speeds); parameter identification in torque estimation; model goodness of fit evaluated by %VAF, performance by repeatability | Stiffness and viscosity parameters; stiffness moderately correlated with AS at low speed, reflex torque moderately correlated with AS at fast speeds |
Wang et al. [71] | Post-stroke | Wrist | Non-wearable force transducer, high-precision stepper motor; wearable sEMG sensors | Motor-driven motion (slow and fast speed); parameter identification in torque estimation; model goodness of fit evaluated by %VAF and R2 | Passive stiffness, muscle spindle firing rate for 50% motor neuron recruitment, motor neuron pool gain |
Authors | Target Population | Target Joints | Sensors | Method | Outcome Measures |
---|---|---|---|---|---|
Arami et al. [51] | Incomplete SCI | Ankle | Wearable IMUs, 6-axis force sensors, wireless sEMG sensors | Manually driven motion at different knee angles; DSRT model for dorsi- and plantar flexor muscles; models goodness of fit evaluated by R2 | Model μ and TSRT for each muscle; spastic joint space; joint torque moderate-high correlation with DSRT angle and velocities |
Bar-On et al. [49] | CP (children) | Knee and ankle | Wearable IMUs, 6-axis force sensors, wireless sEMG sensors | Manually driven motion; DSRT model and torque-angle curve; model evaluated by repeatability | ROM, max velocity, average RMS-EMG, torque, and work |
Blanchette et al. [42] | Post-stroke | Ankle | Wearable electrogoniometer, sEMG sensors | Manually driven motion; DSRT model for plantar flexors | Model μ and TSRT; interrater reliability for TSRTs |
Calota et al. [43] | Post-stroke | Elbow | Wearable electrogoniometer, sEMG sensors | Manually driven motion; DSRT model of biceps brachii | TSRT; moderately good intra- and interrater reliability, no correlation with MAS |
Germanotta et al. [32] | CP (children) | Ankle | Non-wearable mini-rail linear encoders, unspecified torque sensor; wearable wireless sEMG sensors | Motor-driven motion; DSRT models of dorsi- and plantar flexors; goodness of fit evaluated by r correlations | Model μ and TSRT; low to moderate correlations with MAS |
He et al. [44] | MS | Knee | Wearable electrogoniometer | Pendulum test [72]; estimation of swing trajectory during pendulum test | DSRT, TSRT and stretch reflex gain |
Jobin and Levin [73] | CP (children) | Elbow | Non-wearable angle and velocity transducers; wearable sEMG sensors | Motor-driven motion; DSRT models of elbow flexors and extensors | TSRT; high test-retest reliability by ICC, no correlation with CSI2 |
Kim et al. [41] | Post-stroke | Elbow | Wearable twin-axis electrogoniometer, sEMG sensors | Manually driven motion; DSRT models, K-means clustering of TSRT groups | Significant differences between K-means groups (3 levels), no significant differences between groups by MAS; very high correlation between K-means groups and TSRTs |
Levin and Feldman [74] | Post-stroke | Elbow | Non-wearable precision digital resolver; wearable sEMG sensors | Motor-driven motion; DSRT models of elbow flexors and extensors | Model μ and TSRT; moderate correlations with MAS |
Mullick et al. [1] | Post-stroke, Parkinson’s | Elbow | Non-wearable precision axial gauge; wearable sEMG sensors | Motor-driven motion 1; DSRT models of elbow flexors and extensors; goodness of fit evaluated by R2 | Sensitivity of DSRT to velocity – high for post-stroke, near-zero for parkinsonian; zero correlation between μ and TSRT and CSI 2 |
Turpin et al. [75] | Post-stroke | Elbow | Non-wearable optical encoder; wearable sEMG sensors | Manually driven (passive) and active motion; DSRT models of flexors and extensors | Velocity sensitivity μ and TSRT increased in active stretch; change in TSRT between passive and active was moderate to highly correlated with CSI 2 and FMA 3 |
Zhang et al. [76] | Post-stroke, brain trauma, SCI | Elbow | Wearable IMUs and sEMG sensors | Manually driven motion; DSRT model of flexor muscle, reconstructed models of kinematic profiles; supervised single/multi-variable linear regression and support vector regression | Predicted evaluation scores (MAS) using TSRT, biomarkers from kinematics models, and combination of both; models estimation performance evaluated by mean square error |
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Cha, Y.; Arami, A. Quantitative Modeling of Spasticity for Clinical Assessment, Treatment and Rehabilitation. Sensors 2020, 20, 5046. https://doi.org/10.3390/s20185046
Cha Y, Arami A. Quantitative Modeling of Spasticity for Clinical Assessment, Treatment and Rehabilitation. Sensors. 2020; 20(18):5046. https://doi.org/10.3390/s20185046
Chicago/Turabian StyleCha, Yesung, and Arash Arami. 2020. "Quantitative Modeling of Spasticity for Clinical Assessment, Treatment and Rehabilitation" Sensors 20, no. 18: 5046. https://doi.org/10.3390/s20185046
APA StyleCha, Y., & Arami, A. (2020). Quantitative Modeling of Spasticity for Clinical Assessment, Treatment and Rehabilitation. Sensors, 20(18), 5046. https://doi.org/10.3390/s20185046