Fitting-free hyperelastic strain energy formulation for triaxial weave fabric composites

被引:24
作者
Kueh, A. B. H. [1 ]
机构
[1] Univ Teknol Malaysia, Fac Civil Engn, Dept Mat & Struct, Steel Technol Ctr, Johor Baharu 81310, Malaysia
关键词
Hyperelastic; Strain energy density function; Fitting-free; Triaxial weave fabric; Uniaxial tension; HUMAN ANNULUS FIBROSUS; FINITE-ELEMENT MODELS; CONSTITUTIVE MODEL; MECHANICAL-BEHAVIOR; TEXTILE COMPOSITES; TWF COMPOSITES; DEFORMATION; ELASTICITY;
D O I
10.1016/j.mechmat.2012.01.001
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
This paper presents the formulation of the hyperelastic strain energy density function for triaxial weave fabric composites. The energy function, which comprises three components: matrix, tow, and interaction, demonstrates a nonlinear stress-strain response. The model constitutes the material expressions, initial straightening and elastic recovery coefficients, which carry mechanical meaning, properly defined on the basis of micromechanics and elementary structural theory. In the solution, existing widely used but highly iterative fitting procedure that can be cumbersome and computationally expensive is circumvented. It is found that this model captures the experimental response with exceptional agreement in both longitudinal and transverse stretching. During in-plane uniaxial tension, affected invariants are those aligned along the load direction and those off-axis, corresponding to longitudinal and transverse stretching, respectively. Mechanical isotropy has been found valid only in low strain regime. Regardless of load direction, matrix and interaction energies are found to be of isotropic nature. (C) 2012 Elsevier Ltd. All rights reserved.
引用
收藏
页码:11 / 23
页数:13
相关论文
共 30 条
[1]  
[Anonymous], 2002, CARDIOVASCULAR SOLID, DOI DOI 10.1007/978-0-387-21576-1
[2]  
[Anonymous], THESIS U CAMBRIDGE
[3]  
Aoki T., 2006, 47 AIAA ASME ASCE AH
[4]   A 3-DIMENSIONAL CONSTITUTIVE MODEL FOR THE LARGE STRETCH BEHAVIOR OF RUBBER ELASTIC-MATERIALS [J].
ARRUDA, EM ;
BOYCE, MC .
JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS, 1993, 41 (02) :389-412
[5]   A microstructurally based orthotropic hyperelastic constitutive law [J].
Bischoff, JE ;
Arruda, EM ;
Grosh, K .
JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 2002, 69 (05) :570-579
[6]  
Bogdanovich A.E., 1996, Mechanics of Textile and Laminated Composites with Application to Structural Analysis
[7]   Nonlinearities in mechanical behavior of textile composites [J].
D'Amato, E .
COMPOSITE STRUCTURES, 2005, 71 (01) :61-67
[8]   Finite element modeling of textile composites [J].
D'Amato, E .
COMPOSITE STRUCTURES, 2001, 54 (04) :467-475
[9]   Mechanical behavior of a triaxial woven fabric composite [J].
Dano, ML ;
Gendron, G ;
Picard, A .
MECHANICS OF COMPOSITE MATERIALS AND STRUCTURES, 2000, 7 (02) :207-224
[10]   Out-of-plane shear deformation of a neo-Hookean fiber composite [J].
deBotton, G. ;
Hariton, I. .
PHYSICS LETTERS A, 2006, 354 (1-2) :156-160