THE EXACT INTEGRAL EQUATION OF HERTZ’S CONTACT PROBLEM

Applied Mathematics and Mechanics (English Edition) ›› 1991, Vol. 12 ›› Issue (2): 181-185.

THE EXACT INTEGRAL EQUATION OF HERTZ’S CONTACT PROBLEM

云天铨

South China University of Technology, Guangzhou

收稿日期:1990-03-05 出版日期:1991-02-18 发布日期:1991-02-18
基金资助:
National Natural Science Foundation of China

THE EXACT INTEGRAL EQUATION OF HERTZ’S CONTACT PROBLEM

Yun Tian-quan

South China University of Technology, Guangzhou

Received:1990-03-05 Online:1991-02-18 Published:1991-02-18
Supported by:
National Natural Science Foundation of China

摘要/Abstract

摘要： This paper presents the exact integral equation of Hertz’s contact problem, which is obtained by taking into account the horizontal displacement of points in the contacted surfaces due to pressure.

关键词: elasticity, contact problem, integral equations

Abstract: This paper presents the exact integral equation of Hertz’s contact problem, which is obtained by taking into account the horizontal displacement of points in the contacted surfaces due to pressure.

Key words: elasticity, contact problem, integral equations

云天铨. THE EXACT INTEGRAL EQUATION OF HERTZ’S CONTACT PROBLEM[J]. Applied Mathematics and Mechanics (English Edition), 1991, 12(2): 181-185.

Yun Tian-quan . THE EXACT INTEGRAL EQUATION OF HERTZ’S CONTACT PROBLEM[J]. Applied Mathematics and Mechanics (English Edition), 1991, 12(2): 181-185.

[1]	Sha XIAO, Zhongqi YUE. Complete solutions for elastic fields induced by point load vector in functionally graded material model with transverse isotropy[J]. Applied Mathematics and Mechanics (English Edition), 2023, 44(3): 411-430.
[2]	H. ASGHARI, H. TOPOL, B. MARKERT, J. MERODIO. Application of the extended Fourier amplitude sensitivity testing (FAST) method to inflated, axial stretched, and residually stressed cylinders[J]. Applied Mathematics and Mechanics (English Edition), 2023, 44(12): 2139-2162.
[3]	Hua WU, Xinyi LI, Yajun YU, Zichen DENG. A novel electron-phonon coupling thermoelasticity with Burgers electronic heat transfer[J]. Applied Mathematics and Mechanics (English Edition), 2023, 44(11): 1927-1940.
[4]	J. R. FERNÁNDEZ, R. QUINTANILLA. A higher-order porous thermoelastic problem with microtemperatures[J]. Applied Mathematics and Mechanics (English Edition), 2023, 44(11): 1911-1926.
[5]	A. MOSLEMI, M. R. HOMAEINEZHAD. Effects of viscoelasticity on the stability and bifurcations of nonlinear energy sinks[J]. Applied Mathematics and Mechanics (English Edition), 2023, 44(1): 141-158.
[6]	Pei ZHANG, P. SCHIAVONE, Hai QING. Unified two-phase nonlocal formulation for vibration of functionally graded beams resting on nonlocal viscoelastic Winkler-Pasternak foundation[J]. Applied Mathematics and Mechanics (English Edition), 2023, 44(1): 89-108.
[7]	A. BAKHTIYARI, M. BAGHANI, S. SOHRABPOUR. An investigation on multilayer shape memory polymers under finite bending through nonlinear thermo-visco-hyperelasticity[J]. Applied Mathematics and Mechanics (English Edition), 2023, 44(1): 73-88.
[8]	Yaode YIN, Demin ZHAO, Jianlin LIU, Zengyao XU. Nonlinear dynamic analysis of dielectric elastomer membrane with electrostriction[J]. Applied Mathematics and Mechanics (English Edition), 2022, 43(6): 793-812.
[9]	Andi LAI, Bing ZHAO, Xulong PENG, Chengyun LONG. Effects of local thickness defects on the buckling of micro-beam[J]. Applied Mathematics and Mechanics (English Edition), 2022, 43(5): 729-742.
[10]	Zikang XU, Yongsheng HAN, Hongliang SHAO, Zhilong SU, Ge HE, Dongsheng ZHANG. High-precision stress determination in photoelasticity[J]. Applied Mathematics and Mechanics (English Edition), 2022, 43(4): 557-570.
[11]	Bohua SUN. On Chien’s question to the Hu-Washizu three-field functional and variational principle[J]. Applied Mathematics and Mechanics (English Edition), 2022, 43(4): 537-546.
[12]	Wei PENG, Like CHEN, Tianhu HE. A modified fractional-order thermo-viscoelastic model and its application to a polymer micro-rod heated by a moving heat source[J]. Applied Mathematics and Mechanics (English Edition), 2022, 43(4): 507-522.
[13]	M. H. B. M. SHARIFF, J. MERODIO, R. BUSTAMANTE. Nonlinear elastic constitutive relations of residually stressed composites with stiff curved fibres[J]. Applied Mathematics and Mechanics (English Edition), 2022, 43(10): 1515-1530.
[14]	P. SINGH, A. K. SINGH, A. CHATTOPADHYAY. Reflection of three-dimensional plane waves at the free surface of a rotating triclinic half-space under the context of generalized thermoelasticity[J]. Applied Mathematics and Mechanics (English Edition), 2021, 42(9): 1363-1378.
[15]	A. M. ALHARBI, M. I. A. OTHMAN, H. M. ATEF. Thomson effect with hyperbolic two-temperature on magneto-thermo-visco-elasticity[J]. Applied Mathematics and Mechanics (English Edition), 2021, 42(9): 1311-1326.

THE EXACT INTEGRAL EQUATION OF HERTZ’S CONTACT PROBLEM

THE EXACT INTEGRAL EQUATION OF HERTZ’S CONTACT PROBLEM

PDF

可视化

摘要/Abstract

引用本文

使用本文

参考文献

相关文章 15

编辑推荐

Metrics

本文评价