Journal of Textile Research ›› 2024, Vol. 45 ›› Issue (08): 158-164.doi: 10.13475/j.fzxb.20230504001

• Textile Engineering • Previous Articles     Next Articles

Three-dimensional structural simulation of honeycomb woven structure

XU Hui1, ZHU Hao1,2(), SHI Hongyan1,2   

  1. 1. College of Textile and Garment, Shaoxing University, Shaoxing, Zhejiang 312000, China
    2. Key Laboratory of Clean Dyeing and Finishing Technology of Zhejiang Province, Shaoxing, Zhejiang 312000, China
  • Received:2023-05-15 Revised:2023-07-21 Online:2024-08-15 Published:2024-08-21
  • Contact: ZHU Hao E-mail:zhuhao@usx.edu.cn

Abstract:

Objective At present, the simulation of honeycomb fabric does not refelect the reality closely, leading to deviation warp and weft yarns caused by floating lines and other factors, and the unique three-dimensional effect of the honeycomb woven fabrics is not able to be represented. In order to solve the problems, a new simulation method for honeycomb fabrics was proposed.

Method Combined with the pull-in effect of floating line and the deviation tendency of adjacent weave points, the deviation of weave points in floating line was analyzed. On this basis, the mathematical model of weave point deviation was established and the algorithm of yarn deviation was put forward. In order to avoid the interference between yarns after offset, the collision detection and processing algorithm of yarns was designed according to the structure of woven fabrics. Considering the concave-convex appearance of honeycomb fabrics, the plain weave of the fabric was divided into two parts, i.e. the convex part and the concave part.

Results Starting from the pull-in effect of the floating line, the offset l of the weave points in the floats was analyzed, and the arch height h was calculated. It was learnt that the longer the floats length, the more pronounced the bumpy effect of the fabric. When analyzing the deviation of weave points, the fabric structure was also considered. A mathematical model has been developed where the offset of the interlacing points are affected by a combination of both. Based on the mathematical model, the yarn deviation algorithm was proposed, and the honeycomb structure was simulated by using this algorithm. In the process of deviation, different yarns were bound to collide. According to the geometric cross-section relationship, an algorithm for collision detection in the same system was proposed. Taking the weave points of yarns and the midpoint coordinates between the weave points as the model points, the centerline trajectory of yarns is outlined by spline curves, and the collision treatment of yarns in different systems was avoided by improving the z value of the midpoint coordinates between the weave points. The honeycomb structure was simulated by combining the two collision treatment algorithms. In order to show the gradual transition of concave-convex honeycomb appearance, the plain part of the fabric was divided into two parts, part A the convex and part B the concave. The height of the plain weavewas is analyzed, and its z value was the product of the proportional coefficient p and the height of the floating line in another system, which shows the appearance of the honeycomb fabric in the shape of an inverted cone and pyramid.

Conclusion After using the migration algorithm, the simulated honeycomb fabric has been made more realistic and can better reflect the spatial trajectory of warp and weft yarns in the fabric. The yarn deviation algorithm based on the floating line principle and the number of offset interlacements is not only suitable for honeycomb structure, but can also be used for reference in the simulation of special structures such as mesh, through holes and ribs. The traditional collision detection methods are bounding box and ray detection, but the warp and weft system of a woven fabric has its own rules, and the collision algorithm designed in this research greatly reduces the calculation amount. Dividing the plain part of the fabric into two categories is the key to form the appearance of inverted cone and inverted pyramid groove.

Key words: honeycomb weave, floats principle, migration algorithm, collision handle, concave-convex appearance, fabric simulation

CLC Number: 

  • TS105.1

Fig.1

Schematic diagram of yarn during weaving"

Fig.2

Pulling effect of floats"

Fig.3

Schematic diagram of weft yarn after weaving"

Fig.4

Schematic diagram of organization point deviation tendency"

Fig.5

Algorithm flow chart"

Fig.6

Application of migration algorithm. (a) Before migration; (b) After migration"

Fig.7

Geometric schematic diagram of yarn penetration. (a) Perfect state; (b) Yarn penetration"

Fig.8

Geometric diagram of collision with same system section. (a) Unpermeated cross section; (b) Permeated cross section; (c) Collision handling"

Fig.9

Schematic diagram of yarn axis type point distribution"

Fig.10

Simulation effect after collision detection"

Fig.11

Real picture (a) and organization chart(b) of honeycomb"

Fig.12

Honeycomb organization chart of different weave cycles"

Fig.13

Simulation effect of honeycomb fabric"

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