TY - JOUR
T1 - Finite plane deformation of an ideal fiber-reinforced material (experimental examination)
AU - Nakajima, Mikiko
AU - Kurashige, Michio
N1 - Copyright:
Copyright 2018 Elsevier B.V., All rights reserved.
PY - 1989
Y1 - 1989
N2 - One of the most powerful theories to describe finite deformations of a strong fiber-reinforced rubber is the theory of continua with an internal kinematical constraint of inextensibility in the preferred direction. This ideal theory was experimentally examined by three-point bending tests, using glass fiber cloth- and synthetic fiber cloth-laminated rubbers as composite materials. In the low load range, the ideal theory represents the deformation behavior of these materials well. In the high load range, these materials no longer comply with the ideal theory (inextensibility and incompressibility). The greater the number of the cloth plies, the better the model describes the deformation for these materials. Furthermore, the method of decision of S=S(γ) was proposed and it was shown that S(γ)=G(γ+εγ3) is more suitable than S(γ)=Gγ for these materials.
AB - One of the most powerful theories to describe finite deformations of a strong fiber-reinforced rubber is the theory of continua with an internal kinematical constraint of inextensibility in the preferred direction. This ideal theory was experimentally examined by three-point bending tests, using glass fiber cloth- and synthetic fiber cloth-laminated rubbers as composite materials. In the low load range, the ideal theory represents the deformation behavior of these materials well. In the high load range, these materials no longer comply with the ideal theory (inextensibility and incompressibility). The greater the number of the cloth plies, the better the model describes the deformation for these materials. Furthermore, the method of decision of S=S(γ) was proposed and it was shown that S(γ)=G(γ+εγ3) is more suitable than S(γ)=Gγ for these materials.
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U2 - 10.1299/jsmea1988.32.3_396
DO - 10.1299/jsmea1988.32.3_396
M3 - Article
AN - SCOPUS:0024700575
VL - 32
SP - 396
EP - 402
JO - JSME International Journal, Series 1: Solid Mechanics, Strength of Materials
JF - JSME International Journal, Series 1: Solid Mechanics, Strength of Materials
SN - 1340-8046
IS - 3
ER -