Qin Sheng-li; Huang Jia-yin

Volume 15 Issue 8

Turn off MathJax

Article Contents

References

Article Navigation > Applied Mathematics and Mechanics > 1994 > 15(8): 741-755

PDF( 699 KB)

Qufu Normal University, Qufu, Shandong

Received Date: 1994-02-01
Publish Date: 1994-08-15

Abstract

FullText(HTML)

References(0)

References

Relative Articles

[1]	YUAN Quan, YUAN Si. Analogic Analysis of Orthotropic Plate Bending Problems With Gridwork Systems[J]. Applied Mathematics and Mechanics, 2024, 45(5): 518-528. doi: 10.21656/1000-0887.440232
[2]	WANG Xin-zhi, ZHAO Yong-gang, JU Xu, ZHAO Yan-ying, YE Kai-yuan. Unsymmetrical Nonlinear Bending Problem of Circular Thin Plate With Variable Thickness[J]. Applied Mathematics and Mechanics, 2005, 26(4): 386-393.
[3]	LI Jing-jing, CHENG Chang-jun. Differential Quadrature Method for Bending of Orthotropic Plates With Finite Deformation and Transverse Shear Effects[J]. Applied Mathematics and Mechanics, 2004, 25(8): 801-808.
[4]	HUANG Jia-yin. Uniformly Valid Asymptotic Solutions of the Nonlinear Unsymmetrical Bending for Orthotropic Rectangular Thin Plate of Four Clamped Edges With Variable Thickness[J]. Applied Mathematics and Mechanics, 2004, 25(7): 745-754.
[5]	HUANG Jia-yin. Basic Equations of the Problem of the Nonlinear Unsymmetrical Bending for Orthotropic Rectangular Thin Plate With Variable Thickness[J]. Applied Mathematics and Mechanics, 2004, 25(7): 741-744.
[6]	SU Cheng, HAN Da-jian. Elastic Analysis of Orthotropic Plane Problems by the Spline Fictitious Boundary Element Method[J]. Applied Mathematics and Mechanics, 2002, 23(4): 400-406.
[7]	WANG Xin-zhi, ZHAO Yong-gang, YEH Kai-yuan, HUANG Da-wen. Unsymmetrical Large Deformation Problem of Orthotropic Plates[J]. Applied Mathematics and Mechanics, 2002, 23(9): 881-888.
[8]	DANG Fa-ning, RONG Ting-yu, SUN Xun-fang. Splitting Modulus Finite Element Method for Orthogonal Anisotropic Plate Bending[J]. Applied Mathematics and Mechanics, 2001, 22(9): 943-951.
[9]	Huang Jiayin, Qin Shengli, Xu Xiaoping. The Problem of the Non-Linear Unsymmetrical Bending for Cylindrically Orthotropic Circular Thin Plate with Variable Thickness[J]. Applied Mathematics and Mechanics, 1997, 18(3): 261-276.
[10]	Huang Jiayin, Qin Shengli. The Proplems of Nonliear Bending for Orthotropic Rectangular Plate with Four Clamped Edges[J]. Applied Mathematics and Mechanics, 1996, 17(3): 213-238.
[11]	Huang Jiayin, Qin Shengli, Xia Yunjie, Xu Xiaoping, Kong Xianghe. The Problems of the Nonlinear Unsymmetrical Bending for Cylindrically Orthotropic Circular Plate(Ⅱ)[J]. Applied Mathematics and Mechanics, 1995, 16(11): 1003-1016.
[12]	Qin Sheng-li. Bending Problems of Non-Homogeneous Cylindrical Orthotropic Circular Plate[J]. Applied Mathematics and Mechanics, 1994, 15(10): 911-917.
[13]	Luo Jian-hui, Li Li-juan. Theory of Elasticity of an Anisotropic Body for the Bending of Beams[J]. Applied Mathematics and Mechanics, 1992, 13(11): 985-991.
[14]	Jiang Zhi-qing, Liu Jin-xi. An Exact Solution for the Bending of Point-Supported Orthotropic Rectangular Thin Plates[J]. Applied Mathematics and Mechanics, 1992, 13(6): 529-538.
[15]	Wang Lin-xiang, Wang Xin-zhi, Qiu Ping. Nonsymmetrical Large Deformation Bending Problem of Circular Thin Plates[J]. Applied Mathematics and Mechanics, 1992, 13(12): 1103-1116.
[16]	Shang Xin-chun, Cheng Chang-jun. Qualitative Investigation and Monotonic Iterative Solutions for Nonlinear Bending of Polar Orthotropic Circular Plates[J]. Applied Mathematics and Mechanics, 1990, 11(12): 1067-1081.
[17]	Zhou Ci-qing. Nonlinear Bendings of Symmetrically Layered Anisotropic Rectangular Plates[J]. Applied Mathematics and Mechanics, 1988, 9(3): 267-280.
[18]	Zhou Ci-qing. Nonlinear Bendings of Unsymmetrically Layered Anisotropic Rectangular Plates[J]. Applied Mathematics and Mechanics, 1986, 7(11): 1003-1020.
[19]	Zhou Ci-qing. Nonlinear Bendings for the Orthotropic Rectangular Thin Plates under Various Supports[J]. Applied Mathematics and Mechanics, 1984, 5(3): 419-436.
[20]	Guo Zhong-heng. Representations of Linear, Isotropic Tensor Functions of an Asymmetric Argument[J]. Applied Mathematics and Mechanics, 1981, 2(6): 613-620.