THERMAL-BUCKLING OF THIN ANNULAR PLATES UNDER MULTIPLE LOADS

Applied Mathematics and Mechanics (English Edition) ›› 1991, Vol. 12 ›› Issue (3): 301-308.

THERMAL-BUCKLING OF THIN ANNULAR PLATES UNDER MULTIPLE LOADS

李世荣¹, 程昌钧²

1. University of Gansu Technology, Lanzhou;
2. Lanzhou University, Lanzhou

收稿日期:1989-12-16 出版日期:1991-03-18 发布日期:1991-03-18
基金资助:
The project supported by the National Natural Science Foundation of China

THERMAL-BUCKLING OF THIN ANNULAR PLATES UNDER MULTIPLE LOADS

Li Shi-rong¹, Cheng Chang-jun²

1. University of Gansu Technology, Lanzhou;
2. Lanzhou University, Lanzhou

Received:1989-12-16 Online:1991-03-18 Published:1991-03-18
Supported by:
The project supported by the National Natural Science Foundation of China

摘要/Abstract

摘要： On the basis of Von Karman equations, the thermal-buckling of thin annular plates subjected to a field of non-uniform axisymmetric temperature and a variety of boundary conditions is discussed. The linearized problem is analyzed and stability boundaries which characterize instability of oplate are obtainedby means of numerical and analysis methods.

关键词: annular plates, thermal-buckling, linearized problem, critical load surface, stability boundary

Abstract: On the basis of Von Karman equations, the thermal-buckling of thin annular plates subjected to a field of non-uniform axisymmetric temperature and a variety of boundary conditions is discussed. The linearized problem is analyzed and stability boundaries which characterize instability of oplate are obtainedby means of numerical and analysis methods.

Key words: annular plates, thermal-buckling, linearized problem, critical load surface, stability boundary

李世荣;程昌钧. THERMAL-BUCKLING OF THIN ANNULAR PLATES UNDER MULTIPLE LOADS[J]. Applied Mathematics and Mechanics (English Edition), 1991, 12(3): 301-308.

Li Shi-rong;Cheng Chang-jun. THERMAL-BUCKLING OF THIN ANNULAR PLATES UNDER MULTIPLE LOADS[J]. Applied Mathematics and Mechanics (English Edition), 1991, 12(3): 301-308.

[1]	齐朝晖;Alexander P.Seyranian. ON THE STABILITY BOUNDARY OF HAMILTONIAN SYSTEMS[J]. Applied Mathematics and Mechanics (English Edition), 2002, 23(2): 187-193.
[2]	李世荣. NONLINEAR VIBRATION AND THERMAL-BUCKLING OF A HEATED ANNULAR PLATE WITH A RIGID MASS[J]. Applied Mathematics and Mechanics (English Edition), 1992, 13(8): 771-777.

THERMAL-BUCKLING OF THIN ANNULAR PLATES UNDER MULTIPLE LOADS

THERMAL-BUCKLING OF THIN ANNULAR PLATES UNDER MULTIPLE LOADS

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