Journal of Textile Research ›› 2026, Vol. 47 ›› Issue (04): 189-197.doi: 10.13475/j.fzxb.20250905901

• Apparel Engineering • Previous Articles     Next Articles

Correlation between structural balance and clothing pressure distribution of women's wear

DU Jinsong1,2(), NIE Jiale1   

  1. 1 College of Fashion and Design, Donghua University, Shanghai 200051, China
    2 School of Textiles and Apparel, Xinjiang University, Urumqi, Xinjiang 830046, China
  • Received:2025-09-16 Revised:2026-03-11 Online:2026-04-15 Published:2026-04-15

Abstract:

Objective Pattern structure adjustment in women's garment development mainly relies on empirical judgment and lacks objective quantitative criteria. This study aims to address these issues by establishing a pattern structure evaluation method based on garment pressure data obtained from virtual fitting. The objective is to clarify the relationships among pattern parameters, body parameters, and garment pressure distribution, and to examine the feasibility of using pressure indicators to predict pattern adjustment quantities for objective pattern modification.

Method Virtual fitting experiments were conducted using the CLO3D system with a standard female mannequin. Pattern structural parameters, including bust circumference and shoulder slope angle, as well as mannequin body parameters such as bust girth, shoulder slope, and neck root girth, were systematically varied to investigate their effects on garment pressure distribution. A series of control, single-variable, coordinated, and cross-variable experiments were designed to analyze the individual and combined influences of structural and body parameters. Garment pressure data were collected at seven predefined pressure measurement points: neck side point (P1), shoulder endpoint (P2), front armpit point (P3), bust point (P4), back neck point (P5), back armpit point (P6), and scapular prominence point (P7). A total of 171 experimental datasets were obtained. Based on these data, a multilayer perceptron (MLP) was constructed to model the nonlinear relationships between pattern parameters, body measurements, and garment pressure. The trained model was further used to predict pattern adjustment quantities, and its performance was evaluated using error metrics.

Results The results showed that increasing pattern bust circumference led to a consistent decrease in garment pressure values across all seven measurement points. The correlation coefficients between pattern bust circumference and garment pressure were found to range from -0.50 to -0.21, indicating that bust adjustment produces directionally consistent pressure changes across multiple anatomical regions. Among the measurement points, pressure responses at the neck and shoulder-related locations showed higher sensitivity to bust variation than those at posterior torso regions. Feature importance analysis revealed that neck root girth had the strongest influence on the prediction of pattern bust adjustment, with the highest importance value (2.027). This result indicates that variations in neck root girth correspond more closely to required bust-related structural modification than other body parameters considered in this study. Shoulder slope mainly affected pressure redistribution in the upper torso and shoulder regions, while its influence on lower torso pressure distribution remained limited. The MLP model achieved stable predictive performance for pattern adjustment quantities. The mean absolute error for predicting pattern bust circumference adjustment was 0.15 cm, and the mean absolute error for shoulder slope angle adjustment was 0.14°. These error levels remained consistent across different experimental groups, including single-variable and coordinated adjustment experiments, indicating stable prediction performance under varying parameter combinations. Analysis of prediction residuals indicated no systematic bias related to pressure magnitude or measurement location. Further verification experiments were conducted to assess the reliability of the proposed approach. Subsequent physical garment pressure tests using an airbag-type contact pressure measurement system confirmed that, after structural modification, measured pressure values at all locations fell within corresponding comfort threshold ranges. The deviation between virtual and physical pressure measurements remained within an acceptable range.

Conclusion Results indicate that garment pressure data obtained through virtual fitting can quantitatively describe the relationship between women's garment pattern structure and pressure distribution. The research confirms that pattern structural parameters, particularly bust circumference and shoulder slope, are closely associated with pressure responses at key anatomical locations, while mannequin neck root girth plays an important role in determining required bust-related pattern adjustments. The MLP model provides stable predictions of pattern adjustment quantities within the experimental parameter range, and verification through physical pressure testing confirms consistency between virtual and real garment pressure distributions.

From a practical perspective, the proposed method offers an objective reference for pattern structure modification during virtual sample development, reducing reliance on empirical judgment. Future work may extend this approach to a wider range of garment types, body shapes, and dynamic postures, and further integrate pressure-based evaluation with digital pattern design systems, supporting data-driven garment development and structural optimization.

Key words: neural network, clothing pressure distribution, garment pattern structure, virtual fitting, garment fit

CLC Number: 

  • TS941.71

Fig.1

Distribution of garment pressure threshold. (a) Front view of body; (b) Side view of body; (c) Back view of body; (d) Front pattern piece; (e) Back pattern piece"

Tab.1

Coordinates of clothing pressure measurement points"

测量点 横坐标 纵坐标
颈侧点P1 k-0.2 L+k/3+B/80
肩端点P2 0.13B+
17+2sin18°
mcos18°
前腋点P3 0.13B+5.8 L-(0.1h+8-B/80-
k/3-B/40-2)/2
胸点P4 0.1B+0.5 L+k/3+B/80-(0.1h+8)
后颈点P5 0 L
后腋点P6 0.13B+17 L-$\frac{0.1h+8-B/80-k/3}{5}$×2
肩胛突出点P7 0.13B+12 L-$\frac{0.1h+8-B/80-k/3}{5}$×2

Tab.2

Virtual experiment design"

实验类型 实验序号 纸样结构 人台体型
对照实验 实验1 纸样胸部参数 纸样肩部参数 人台胸部参数 人台肩部参数 人台颈部参数
单一变量分析 实验2 纸样胸部参数
实验3 纸样肩部参数
实验4 人台胸部参数
实验5 人台肩部参数
实验6 人台颈部参数
协同变量分析 实验7 同步对应调整纸样与人台胸部参数
实验8 同步对应调整纸样与人台肩部参数
交叉变量分析 实验9 调整纸样胸围参数和纸样肩部参数
实验10 调整人台胸部参数和人台肩部参数

Tab.3

Thresholds of clothing pressure at measurement points"

测量点 名称 相对阈值/kPa 备注
P1 颈侧点 0.60~0.66 变化影响小
P2 肩端点 0.65~0.71 对肩斜角变化敏感
P3 前腋点 0.09~0.13 极低压区
P4 胸点 0.63~0.72 对胸围变化敏感
P5 后颈点 0.63~0.68 稳定性强
P6 后腋点 0.18~0.25 对肩斜变化敏感
P7 肩胛突点 0.18~0.25 与肩斜变化反向

Tab.4

Correlation coefficients between experimental variables and garment pressure at each measurement point"

参数 P1 P2 P3 P4 P5 P6 P7
结构胸围 -0.35 -0.21 -0.38 -0.50 -0.40 -0.45 -0.41
结构肩斜角 0.18 -0.33 0.10 -0.08 0.07 0.06 -0.07
体型颈根围 0.40 0.20 0.10 -0.01 0.26 0.20 0.27
体型胸围 -0.15 0.10 -0.29 -0.18 -0.22 -0.25 -0.26
体型肩斜 0.26 -0.19 0.24 -0.02 0.16 0.22 0.08

Fig.2

Effect of structural bust variation(a) and structural shoulder slope angle variation(b) on pressure measurement points"

Fig.3

Effect of neck base circumference(a), bust circumference(b) and shoulder slope(c) variation on pressure measurement points"

Fig.4

Model training loss and MAE curves. (a) Model training loss curve; (b) Model training MAE curve"

Fig.5

Comparison of model-predicted vs. actual values. (a) Comparison of structural bust adjustment values; (b) Comparison of structural shoulder slope angle adjustment values"

Fig.6

Garment pressure measurement: pattern vs. physical and virtual prototypes. (a) Pattern before and after modification; (b) Front view of virtual experiment; (c) Post-adjustment virtual experiment result; (d) Physical experiment"

Tab.5

Virtual prototype garment pressure prediction error"

测量
修正前
虚拟测
量值/
kPa
X调整
量/cm
Y调整
量/cm
修正后
实物测
量值/
kPa
修正后
虚拟测
量值/
kPa
舒适性
阈值/
kPa
P1 0.61 -0.03 +0.10 0.65 0.63 1.6
P2 0.75 +0.22 -0.10 0.67 0.65 1.6
P3 0.11 +0.18 -0.04 0.12 0.11 1.3
P4 0.98 +0.28 +0.22 0.69 0.66 2.1
P5 0.64 -0.02 -0.01 0.66 0.64 1.1
P6 0.21 +0.12 -0.08 0.19 0.24 1.3
P7 0.28 +0.15 -0.14 0.2 0.23 1.6
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