Journal of Textile Research ›› 2026, Vol. 47 ›› Issue (1): 207-213.doi: 10.13475/j.fzxb.20250804101

• Apparel Engineering • Previous Articles     Next Articles

Influences of soft finger compression and speed on long straight-line sewing deviations

WANG Jianping1,2,3,4, CHU Linping1,2,3, SHEN Jinzhu1,2,3,5(), ZHANG Fan6   

  1. 1. College of Fashion and Art Design, Donghua University, Shanghai 200051, China
    2. Key Laboratory of Clothing Design and Technology, Ministry of Education, Donghua University, Shanghai 200051, China
    3. Shanghai Belt and Road Joint Laboratory of Textile Intelligent Manufacturing, Donghua University, Shanghai 200051, China
    4. Shanghai International College of Design & Innovation, Tongji University, Shanghai 200092, China
    5. Higher Technical School of Engineering and Industrial Design, Polytechnic University of Madrid, Madrid 28012, Spain
    6. Suzhou Rochu Robotics Co., Ltd., Suzhou, Jiangsu 215600, China
  • Received:2025-08-19 Revised:2025-11-11 Online:2026-01-15 Published:2026-01-15
  • Contact: SHEN Jinzhu E-mail:1219101@mail.dhu.edu.cn

Abstract:

Objective In order to explore the influence of fingers compression force and sewing speed on the sewing deviations during long straight-line sewing process, the collaborative control of the robot and the sewing machine during this process was studied. This contributes to improving the theoretical research on long straight-line intelligent sewing, expanding the convenitional quilting sewing theory and production methods, and would provide certain theoretical references for the research on unmanned sewing methods for clothing.

Method This study focused on nine-square grid quilting, using three common pure cotton fabrics. The long straight-line sewing path was divided into three segments with three repeated sewing. Two soft fingers served as the UR5 arm's end-effector, with force sensors monitoring their normal contact force and feeding speed during sewing. L25 (52) orthogonal experiments were carried out to investigate the influences of force and speed combinations applied by soft fingers on the sewing deviations. A support vector regression model optimized by grid search (GS), Bayesian optimization (BO), and particle swarm optimization (PSO) was established to predict the sewing deviations.

Results When the sewing speed was set to the gear 2, the optimal combination of force and speed for the soft fingers of the fabric 1# in the three sewing segments is (24 N, 9.5 mm/s), (24 N, 10.5 mm/s), and (24 N, 10.5 mm/s); for fabric 2#, the optimal combination is (28 N, 8 mm/s), (22 N, 10.5 mm/s), and (26 N, 10 mm/s); and for fabric 3#, the optimal combination is (24 N, 9.5 mm/s), (22 N, 10 mm/s), and (22 N, 10 mm/s). For the first sewing segment of fabric 1#, the influence of the soft finger speed on the sewing deviation is the greatest, followed by the interaction effect. For the second and third sewing segments of fabric 1#, the soft finger force, speed, and their interaction all have an impact on the sewing deviation. Among them, the interaction has the strongest impact on the second segment, while soft finger speed dominates the third segment. Before optimization, the support vector regression (SVR) model only had a small portion of the predicted values close to the actual values on both the training set and the test set. When the actual values were large, the corresponding predicted value distribution was relatively scattered, deviating significantly from the ideal line. After optimization using GS, BO, and PSO, the performance of the SVR model on the training set and the test set was significantly better than that of the unoptimized model. Among them, the model obtained by optimizing with GS had the best generalization ability and optimization efficiency (root-mean-square error of 0.039 7 mm, optimization time of 26.52 s), and most of the predicted values were concentrated near the ideal line, meaning they were close to the actual values.

Conclusion At the same sewing speed, the optimal combinations of soft finger compression force and sewing speed differ among the three-cycle sewing segments for the same fabric, and also vary across different fabrics for the same sewing segment. For the same fabric, the influence of soft finger force, speed, and their interaction on sewing deviations vary with sewing speed and cyclic sewing segment, with significant differences observed between different fabrics. Therefore, the optimal combinations of robotic arm parameters for different sewing segments of various fabrics under different sewing speeds should be dynamically matched according to the specific fabric, sewing segment, and sewing speed. This approach can effectively reduce sewing deviations and improve sewing accuracy. The optimized support vector regression models outperform the unoptimized ones significantly in both training and test sets. Among them, the model optimized by GS exhibits the best generalization ability and optimization efficiency. Thus, the support vector regression model optimized by GS can relatively accurately and efficiently predict the absolute value of sewing deviation for different sewing segments and robotic arm parameter combinations under varying sewing speeds.

Key words: sewing robot, soft finger, sewing speed, long straight-line sewing, sewing deviation, orthogonal experiment, support vector regression

CLC Number: 

  • TS941.63

Fig.1

Schematic diagram of multi-cycle straight-line sewing. (a) Sewing steps of nine-square grid pattern quilting; (b) Long straight-line sewing segment division"

Fig.2

Diagram of experimental equipment and materials"

Tab.1

Fabric property parameters"

面料
编号
面密度/
(g·m-2)
厚度/
mm
弯曲长度/mm 弹性模量/MPa
经向 纬向 经向 纬向
1# 190.467 0.391 0.10 0.07 6.33 9.55
2# 225.333 0.422 0.26 0.23 3.68 10.20
3# 232.400 0.452 0.40 0.15 3.45 9.88

Tab.2

Factor-lever table"

缝纫
速度
水平 A
压力/N
B
速度/(mm·s-1)
缝制段1 缝制段2 缝制段3
2档 1 20 8.0 9.0 9.0
2 22 8.5 9.5 9.5
3 24 9.0 10.0 10.0
4 26 9.5 10.5 10.5
5 28 10.0 11.0 11.0
3档 1 20 13.0 13.0 13.0
2 22 13.5 13.5 13.5
3 24 14.0 14.0 14.0
4 26 14.5 14.5 14.5
5 28 15.0 15.0 15.0
5档 1 20 24.0 25.0 25.0
2 22 24.5 25.5 25.5
3 24 25.0 26.0 26.0
4 26 25.5 26.5 26.5
5 28 26.0 27.0 27.0

Fig.3

Optimal parameter combinations for three sewing segments of three types of fabrics. (a) Gear 2; (b) Gear 3; (c) Gear 5"

Tab.3

Optimal hyperparameter combinations"

模型 正则化参数C 核函数参数σ 不敏感参数ε
GS-SVR 10.000 0 0.100 0 0.500 0
BO-SVR 4.278 0 0.100 9 0.679 3
PSO-SVR 49.900 7 0.100 0 0.693 2

Tab.4

Model performance evaluation"

模型 E/mm R2 T/s
训练集 测试集 训练集 测试集
SVR 1.117 0 1.063 0 0.502 9 0.486 3
GS-SVR 0.008 1 0.039 7 0.712 3 0.695 7 26.52
BO-SVR 0.855 8 0.813 0 0.708 2 0.699 5 63.85
PSO-SVR 0.855 5 0.813 9 0.708 4 0.698 8 339.12

Fig.4

Regression graphs of SVR training set and test set before and after optimization. (a) Unoptimized SVR; (b) GS-SVR"

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