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非线性边界条件下一类偏微分方程组解的存在性
引用本文:李银玉,王银珠,赵嬛嬛,陈金梅. 非线性边界条件下一类偏微分方程组解的存在性[J]. 太原理工大学学报, 2005, 36(6): 757-759,768
作者姓名:李银玉  王银珠  赵嬛嬛  陈金梅
作者单位:太原理工大学,山西,太原,030024
摘    要:同时考虑材料的粘性效应及非线性外阻尼,建立了一类弯曲与扭转联合作用下的有部分不同的方程组,研究了弯曲与扭转联合作用下的非线性梁方程组的初边值问题,并运用Faedo-Galerkin方法,证明了在非线性边界条件下方程组整体解的存在性。

关 键 词:非线性边界条件  整体解  非线性梁
文章编号:1007-9432(2005)06-0757-03
收稿时间:2005-09-18
修稿时间:2005-09-18

Existence of Solutions of A Kind of Partial Differential Equations with Nonlinear Boundary Conditions
LI Yin-yu,WANG Yin-zhu,ZHAO Huan-huan,CHEN Jin-mei. Existence of Solutions of A Kind of Partial Differential Equations with Nonlinear Boundary Conditions[J]. Journal of Taiyuan University of Technology, 2005, 36(6): 757-759,768
Authors:LI Yin-yu  WANG Yin-zhu  ZHAO Huan-huan  CHEN Jin-mei
Affiliation:Taiyuan University of Technology, taiyuan 030024, China
Abstract:In this paper,the system of nonlinear beam equations acted by the joint effect of winding and twisting is considered.The existence of the global solution for the system under some certain initial and nonlinear boundary conditions is proved use Faedo-Galerkin method.
Keywords:nonlinear boundary conditions  global solution  nonlinear beam
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