| Literature DB >> 35161913 |
Mingliang Zhang1,2, Jing Chen1,2, Zongquan Ling1,2, Bochao Zhang1,2, Yanxin Yan3, Daxi Xiong1,2, Liquan Guo1,2.
Abstract
Rehabilitation training and movement evaluation after stroke have become a research hotspot as stroke has become a very common and harmful disease. However, traditional rehabilitation training and evaluation are mainly conducted under the guidance of rehabilitation doctors. The evaluation process is time-consuming and the evaluation results are greatly influenced by doctors. In this study, a desktop upper limb rehabilitation robot was designed and a quantitative evaluation system of upper limb motor function for stroke patients was proposed. The kinematics and dynamics data of stroke patients during active training were collected by sensors. Combined with the scores of patients' upper limb motor function by rehabilitation doctors using the Wolf Motor Function Test (WMFT) scale, three different quantitative evaluation models of upper limb motor function based on Back Propagation Neural Network (BPNN), K-Nearest Neighbors (KNN), and Support Vector Regression (SVR) algorithms were established. To verify the effectiveness of the quantitative evaluation system, 10 healthy subjects and 21 stroke patients were recruited for experiments. The experimental results show that the BPNN model has the best evaluation performance among the three quantitative evaluation models. The scoring accuracy of the BPNN model reached up to 87.1%. Moreover, there was a significant correlation between the models' scores and the doctors' scores. The proposed system can help doctors to quantitatively evaluate the upper limb motor function of stroke patients and accurately master the rehabilitation progress of patients.Entities:
Keywords: machine learning; movement evaluation; rehabilitation training; robot; stroke
Mesh:
Year: 2022 PMID: 35161913 PMCID: PMC8838252 DOI: 10.3390/s22031170
Source DB: PubMed Journal: Sensors (Basel) ISSN: 1424-8220 Impact factor: 3.576
Figure 1The quantitative evaluation system of upper limb motor function of stroke patients.
Figure 2Upper limb rehabilitation robot model (Shell not shown). 1—slideway, 2—limit switch, 3—synchronous belt, 4—motor, 5—slider, 6—coupling, 7—transmission shaft, 8—plastic block, 9—base, 10—force sensor, 11—handle.
Figure 3Hardware system block diagram.
Figure 4Scene of rehabilitation evaluation experiment. (a) WMFT evaluation scene. (b) Patients rehabilitation evaluation scene. (White lines are standard trajectories).
Figure 5Data acquisition interface.
Demographic information of patients with upper limb dyskinesia.
| Subject | Age | Gender | Affected Side | Diagnosis (Day) | Brunstrom | WMFT |
|---|---|---|---|---|---|---|
| S1 | 63 | Female | Left | 12 | V | 63 |
| S2 | 51 | Male | Left | 15 | VI | 70.2 |
| S3 | 56 | Female | Right | 36 | II | 22.2 |
| S4 | 51 | Male | Left | 8 | VI | 74.6 |
| S5 | 63 | Male | Left | 22 | II | 16.4 |
| S6 | 66 | Female | Right | 17 | VI | 71.4 |
| S7 | 70 | Female | Right | 14 | II | 21.6 |
| S8 | 48 | Male | Right | 10 | VI | 61.6 |
| S9 | 57 | Male | Right | 6 | V | 57.6 |
| S10 | 48 | Male | Left | 42 | II | 18.4 |
| S11 | 61 | Female | Right | 14 | II | 25.4 |
| S12 | 41 | Male | Left | 16 | V | 62.8 |
| S13 | 50 | Male | Left | 9 | IV | 44.8 |
| S14 | 56 | Male | Right | 13 | VI | 71.8 |
| S15 | 63 | Male | Left | 68 | III | 33.8 |
| S16 | 70 | Male | Left | 18 | V | 62.4 |
| S17 | 56 | Male | Right | 20 | VI | 74.4 |
| S18 | 69 | Male | Left | 14 | VI | 64.8 |
| S19 | 62 | Female | Left | 75 | II | 22 |
| S20 | 52 | Female | Right | 26 | II | 25.6 |
| S21 | 18 | Female | Right | 7 | VI | 74.2 |
Figure 6Signal comparison before and after filtering. (a) Data before filtering. (b) Data after filtering.
Figure 7Schematic diagram of trajectory offset.
Figure 8Structure diagram of BPNN.
Figure 9Comparison of scores of three evaluation models and rehabilitation doctors′ scores. (a) BPNN model. (b) KNN model. (c) SVR model.
Figure 10Scoring errors of three evaluation models. (a) BPNN model. (b) KNN model. (c) SVR model.
Figure 11Boxplot of absolute error of the three models. Note: ‘+’ indicates an outlier.
Performance comparison of the three quantitative evaluation models.
| Index | BPNN | KNN | SVR |
|---|---|---|---|
| Accuracy | 87.1% | 83.87% | 74.19% |
|
| 2.824 | 3.222 | 10.838 |
|
| 0.973 | 0.966 | 0.612 |
|
| 0.986 | 0.983 | 0.945 |
| Absolute error | 2.09 ± 2.08 | 2.24 ± 2.34 | 6.14 ± 8.88 |