A finite-volume method for deformation analysis of woven fabrics

International Journal for Numerical Methods in Engineering

Volumn 46, Issue 12, 1999, Pages 2061-2098

  Teng, J G ^a   Chen, S F ^a,b   Hu, J L ^a  

^a HONG KONG POLYTECHNIC UNIVERSITY   (Hong Kong)

^b ZHEJIANG UNIVERSITY   (China)

Author keywords

Fabric buckling; Fabric deformations; Fabric drape; Finite volume method; Non linear analysis; Numerical simulation

Indexed keywords

BENDING (DEFORMATION); COMPUTER AIDED DESIGN; COMPUTER SIMULATION; CONVERGENCE OF NUMERICAL METHODS; ELASTICITY; FINITE VOLUME METHOD; ITERATIVE METHODS; POTENTIAL ENERGY; STRAIN;

FABRIC DRAPE; WOVEN FABRICS;

FABRICS;

COMPUTER AIDED DESIGN; DEFORMATION; DRAPE; MATHEMATICAL ANALYSIS; WOVEN FABRIC;

EID: 0033619985     PISSN: 00295981     EISSN: None     Source Type: Journal    
DOI: 10.1002/(SICI)1097-0207(19991230)46:12<2061::AID-NME802>3.0.CO;2-Q     Document Type: Article

References (47)

1. Hu JL, Teng JG. Computational fabric mechanics - present status and future trends. Finite Element in Analysis and Design 1996; 21:225-237.
2. Ng HN, Grimsdale RL. Computer graphics techniques for modeling cloth. IEEE Computer Graphics and Applications 1996; 16:28-41.
3. Weil J. The synthesis of cloth object. Computer Graphics (Proc. Siggraph) 1986; 20(4):49-54.
4. Dhande SG, Rao PVM, Moore CL. Geometric modeling of draped fabric surfaces. In Graphics, Design and Visualization (Proceedings of International Conference On Computer Graphics), Mudur SP, Pattanaik SN (eds). Jaico Publishing House: Bombay, 1993; 173-180.
5. Feynman C, Modeling the appearance of cloth. Master's Dissertation, Massachusetts Institute of Technology, Cambridge, 1986.
6. Terzopoulos D, Platt J, Barr A, Fleischer K. Elastically deformable models. Computer Graphics 1987; 21(4):205-214.
7. Thalmann NM, Yang Y. Techniques for cloth animation. In New Trends in Animation and Visualization, Thalmann NM, Thalmann D (eds). Wiley: Chichester, 1991; 243-256.
8. Thalmann NM, Thalmann D. Cloth animation with self-collision detection. In Modeling in Computer Graphics, Kunii TL (ed.). Springer: Berlin, 1991; 179-187.
9. Carignan M, Yang Y, Thalmann NM, Thalmann D. Dressing animated synthetic actors with complex deformable clothes. Computer Graphics (Proc. Siggraph) 1992; 26(2):99-104.
10. Breen DE, House DH, Getto PH. A particle-based computational model of cloth draping Behavior. In Scientific Visualization of Physical Phenomena (Proceedings of CG International), Patrikalakis NM (ed.). Tokyo, 1991; 113-134.
11. Breen DE, House DH, Getto PH. A particle-based particle model of woven cloth. The Visual Computer 1992; 8(5-6): 264-277.
12. Breen DE. A Particle-based model for simulating the draping behavior of woven cloth. Doctoral Dissertation, Rensselaer Polytechnic Institute, New York, 1993.
13. Breen DE, House DH, Wozny MJ. A particle-based model for simulating the draping behavior of woven cloth. Textile Research Journal 1994; 64(11):663-685.
14. Kawabata S. The Standardization and Analysis of Hand Evaluation. Hand Evaluation and Standardization Committee of the Textile Machinery Society of Japan: Osaka, Japan, 1975.
15. Eberhardt B, Weber A, Strasser W. A fast, flexible particle-system model for cloth draping. IEEE Computer Graphics and Applications 1996; 16(5):51-59.
16. Stylios G, Wan TR, Powell NJ. Modeling the dynamic drape of fabrics on synthetic humans, A physical, lumped-parameter model. International Journal of Clothing Science and Technology 1995; 7(5): 10-25.
17. Stylios GK, Wan TR, Powell NJ. Modeling the dynamic drape of garments on synthetic humans in a virtual fashion show. International Journal of Clothing Science and Technology 1996; 8(3):95-112.
18. Schnobrich WC, Pecknold DA. The lumped-parameter or bar-node model approach to thin shell analysis. In Numerical and Computer Methods in Structural Mechanics, Perrone F, Schnobrich R (eds). Academic Press: London, 1973; 337-402.
19. Lloyd DW. The analysis of complex fabric deformations. In Mechanics of Flexible Fiber Assemblies, Hearle JWS, Thwaites JJ, Amirbayat J (eds). Sijthoff & Noordhoff, Alpen aan den Rijn: Netherlands, 1980; 311-342.
20. Collier R, Collier JB, O'Toole G, Sargand SM. Drape prediction by means of finite-element analysis. Journal of Textile Institute 1991; 82(1):96-107.
21. Gan, L, Ly NG, Steven GP. A study of fabric deformation using non-linear finite elements. Textile Research Journal 1995; 65(11):660-668.
22. Kim J. Fabric mechanics analysis using large deformation orthotropic shell theory. Doctoral Dissertation, North Carolina State University, Rayleigh, NC, 1991.
23. Simo JC, Fox DD. On a stress resultant geometrically exact shell model, Part I. Formulation and parameterization. Computer Methods in Applied Mechanics and Engineering 1989; 72:267-304.
24. Simo JC, Fox DD, Rifai MS. On a stress resultant geometrically exact shell model. Part II. The linear theory; Computational aspects. Computer Methods in Applied Mechanics and Engineering 1989; 73:53-92.
25. Simo JC, Fox DD, Rifai MS. On a stress resultant geometrically exact shell model, Part III. Aspects of nonlinear theory. Computer Methods in Applied Mechanics and Engineering 1990; 79:21-70.
26. Deng S. Nonlinear fabric mechanics including material nonlinearity, contact, and an adaptive global solution algorithm. Doctoral Dissertation, North Carolina State University, Rayleigh, NC, 1994.
27. Eischen JW, Deng S, Clapp TG. Finite-element modeling and control of flexible fabric parts. IEEE Computer Graphics and Applications 1996; 16(5):71-80.
28. Chen B, Govindaraj M. A physical based model of fabric drape using flexible shell theory. Textile Research Journal 1995; 65(6):324-330.
29. Yu WR, Rang TJ, Lee JK. Drape properties of woven fabrics. Proceedings of 2nd Asian Textile Conference, vol. 1, 1993; 455-459.
30. Kang TJ, Yu WR. Drape simulation of woven fabric by using the finite-element method. Journal of Textile Institute 1995; 86(4):635-648.
31. Bathe KJ. Finite Element Procedures in Engineering Analysis. Prentice-Hall: New Jersey, 1982.
32. Ascough J, Bez HE, Bricis AM. A simple finite element model for cloth drape simulation. International Journal of Clothing Science and Technology 1996; 8(3):59-74.
33. Patankar SV. Numerical Heat Transfer and Fluid Flow. Hemisphere Publishing Corporation: New York, 1980.
34. Versteeg HK, Malalasekera W. A Introduction to Computational Fluid Dynamics, The Finite Volume Method. Longman Scientific and Technical: Burnt Mill, Harlow, 1995.
35. Fryer YD, Bailey C, Cross M, Lai CH. A control volume procedure for solving the elastic stress-strain equations on an unstructured mesh. Applied Mathematical Modelling 1991; 15(11-12):639-645.
36. Bailey C, Cross M. A finite volume procedure to solve elastic solid mechanics problems in three-dimensions on an unstructured mesh. International Journal for Numerical Methods in Engineering 1995; 38:1757-1776.
37. Demirdzic I, Martinovic D. Finite volume method for thermo-elasto-plastic stress analysis. Computer Methods in Applied Mechanics and Engineering 1993; 109:331-349.
38. Demirdzic I, Muzaferija S. Finite volume method for stress analysis in complex domain. International Journal for Numerical Methods in Engineering 1994; 37:3751-3766.
39. Onate E, Cervera M, Zienkiewicz OC. Finite volume format for structural mechanics. International Journal for Numerical Methods in Engineering 1994; 37(2):181-201.
40. Wheel MA. Finite volume approach to the stress analysis of pressurized axisymmetric structures. International Journal of Pressure Vessels Piping 1996; 68(3):311-317.
41. Wheel MA. A finite volume method for analyzing the bending deformation of thick and thin plates. Computer Methods in Applied Mechanics and Engineering 1997; 147:199-208.
42. Press WH, Flannery BP, Teukolsky SA, Vetterling WT. Numerical Recipes in C: The Art of Scientific Computing (2nd edn). Cambridge University Press: New York, 1992.
43. Bathe KJ. Finite Element Procedures. Prentice Hall: Englewood cliffs, New Jersey, 1996.
44. Crisfield MA. Non-linear Finite Element Analysis of Solids and Structures, vol.1: Essentials. Wiley: Chichester, 1991.
45. Chen B, Govindaraj M. A parametric study of fabric drape. Textile Research Journal 1996; 66(1):17-24.
46. Riks E. An acceleration approach to the solution of snapping and buckling problem. International Journal of Solids and Structures 1979;15:524-551.
47. Schweizerhof KH, Wriggers P. Consistent linearization of path following methods in nonlinear FE analysis. Computer Methods in Applied Mechanics and Engineering 1986; 72:267-304.