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GENERAL SOLUTIONS FOR THREE-DIMENSIONAL THERMO-ELASTIC PROBLEMS OF TWO-DIMENSIONAL QUASICRYSTALS

机译:二维拟弹性体的三维热弹性问题的一般解

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The three-dimensional thermo-elastic problems of two-dimensional hexagonal quasicrystals are systematically investigated.Four displacement functions F,f,G and g are introduced to represent the displacement components in the equilibrium equations.Then the three-dimensional thermo-elastic problems are decoupled into two uncorrelated problems:the problem I associated with displacement functions F,G,u3 and temperature T,and the problem II associated with displacement functions f and g.Two higher-order displacement functionsHandHare introduced,which are eighth-order and fourth-order,respectively for problem I and problem II.For further simplification,a decomposition and superposition procedure is taken to replace the two higher-order displacement functions with six quasi-harmonic displacement functions,respectively.The general solutions obtained for problem I and II are in simple forms which are all applied conveniently.
机译:系统地研究了二维六方准晶体的三维热弹性问题,引入了四个位移函数F,f,G和g来表示平衡方程中的位移分量。分解成两个不相关的问题:与位移函数F,G,u3和温度T相关的问题I,与与位移函数f和g相关的问题II。介绍了两个高阶位移函数HandH,分别是八阶和四阶。为了进一步简化,采用分解和叠加过程分别用六个准谐波位移函数代替了两个高阶位移函数。问题一和问题二得到的一般解是简单的形式,都可以方便地应用。

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