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瞬态热应力问题的组合杂交有限元方法
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作者 张玲 聂玉峰 《航空工程进展》 CSCD 2017年第4期367-374,共8页
求解瞬态热应力问题的杂交元方法面临Ladyshenskaya-Babuska-Brezzi(LBB)条件的检查,其稳定性难以保证,从而提出瞬态热应力问题的组合杂交有限元方法。建立瞬态热应力问题的基于区域分解的组合杂交变分原理及其有限元离散;通过数值算例... 求解瞬态热应力问题的杂交元方法面临Ladyshenskaya-Babuska-Brezzi(LBB)条件的检查,其稳定性难以保证,从而提出瞬态热应力问题的组合杂交有限元方法。建立瞬态热应力问题的基于区域分解的组合杂交变分原理及其有限元离散;通过数值算例验证求解瞬态热应力问题的组合杂交元的数值性能。结果表明:在大宽厚比网格下,八节点六面体组合杂交元(CHH(0-1))可以获得与二十节点六面体元(B20)精度相当的位移计算结果和更好的应力计算结果。 展开更多
关键词 瞬态 热应力问题 组合变分原理 稳定性 组合杂交元 大宽厚比 应力精度
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平面热应力问题的组合杂交有限元方法
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作者 张玲 聂玉峰 《航空计算技术》 2017年第2期9-12,共4页
利用组合变分原理可以增强杂交元方法解的稳定性,建立了平面热应力问题的基于区域分解的组合变分原理。与弹性力学问题相比,右端项改变;并且提出组合杂交元来离散新的变分原理、形成刚度矩阵;进而引入能量协调条件,不仅简化了变分原理... 利用组合变分原理可以增强杂交元方法解的稳定性,建立了平面热应力问题的基于区域分解的组合变分原理。与弹性力学问题相比,右端项改变;并且提出组合杂交元来离散新的变分原理、形成刚度矩阵;进而引入能量协调条件,不仅简化了变分原理及其相应的刚度矩阵,而且减少有限元解的误差。数值结果表明,能量协调的4节点组合杂交元数值性能最佳:实现粗网格高精度,对网格畸变不敏感且可以克服闭锁现象。 展开更多
关键词 热应力问题 组合变分原理 能量协调 精度
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Solutions Of Boundary-Value Problems of the Generalized Theory of Couple-Stress Thermodiffusion
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作者 Manana Chumburidze David Lekveishvili ZurabKhurcia 《Journal of Mathematics and System Science》 2013年第7期365-370,共6页
We have considered the basic dynamic homogeneous system of partial differential equations of generalized Green-Lindsay couple-stress thermodiffusion on the plane for homogeneous, isotropic elastic media with the centr... We have considered the basic dynamic homogeneous system of partial differential equations of generalized Green-Lindsay couple-stress thermodiffusion on the plane for homogeneous, isotropic elastic media with the centre of symmetry. We have constructed regular solution of the boundary problems on the line. In the works are obtained in quadrates the solution of the boundary-value problem of the generalized Green-Lindsay theory of couple-stress thermodiffusion, when on border of area are given: the component of normal of displacement vector, the component of touching of stress vector, rotations, flow of heat and flow of diffusion. 展开更多
关键词 Couple-stress THERMODIFFUSION stress vector flow of diffusion flow of heat rotations.
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Integral Transform Methods for Inverse Problem of Heat Conduction with Known Boundary of a Thin Rectangular Object and its Stresses
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作者 Navneet K. Lamba N. W. Khobragade 《Journal of Thermal Science》 SCIE EI CAS CSCD 2012年第5期459-465,共7页
The three-dimensional inverse transient thermoelastic problem for a thin rectangular object is considered within the context of the theory of generalized thermoelasticity. The upper surface of the rectangular object o... The three-dimensional inverse transient thermoelastic problem for a thin rectangular object is considered within the context of the theory of generalized thermoelasticity. The upper surface of the rectangular object occupying the space D: -a〈xSa; -b〈_y〈b; 0〈z〈h; with the known boundary conditions. Laplace and Finite Marchi-Fasulo transform techniques are used to determine the unknown temperature, temperature distribution, displacement and thermal stresses on upper plane surface of a thin rectangular object. The distributions of the considered physical variables are obtained and represented graphically. 展开更多
关键词 Thin rectangular plate three dimensional inverse transient thermoelastic problem Marchi- Fasulo transform and Laplace transform.
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