The fundamental equations in finite element method of coupled thermoelastic plane problem (Q1086003)
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scientific article; zbMATH DE number 3984668
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | The fundamental equations in finite element method of coupled thermoelastic plane problem |
scientific article; zbMATH DE number 3984668 |
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The fundamental equations in finite element method of coupled thermoelastic plane problem (English)
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1980
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The fundamental equations in finite element method for unsteady temperature field elastic plane problem are derived on the bases of variational principle of coupled thermoelastic problems. In these derivations, the elastic plane is divided into three nodes triangular elements, and the time interval is divided into linear time elements, in which all the variables including displacements and temperatures at various nodal points, are varied linearly with time. Two coupled sets of linear algebraic equations of all the unknown displacements and temperatures at every nodal point in every instant (i.e. the terminal values of time elements) are obtained. They are fundamental equations of the said problem.
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fundamental equations
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finite element method
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unsteady temperature field
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plane problem
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variational principle
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coupled thermoelastic problems
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three nodes triangular elements
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linear time elements
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Two coupled sets of linear algebraic equations
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0.89024097
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0.88982284
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0.88824415
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0.8882334
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