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Microscopic Symmetric Bifurcation Analysis for Cellular Solids Based on a Homogenization Theory of Finite Deformation. 1st Report. Theory.

机译：基于有限变形均质化理论的细胞固体微观对称分析。第一个报告。理论。

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Nobutada OHNO; Dai OKUMURA; Hirohisa NOGUCHI;
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年度 2001
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1. Microscopic symmetric bifurcation condition of cellular solids based on a homogenization theory of finite deformation [J] . N. Ohno, D. Okumura, H. Noguchi Journal of the Mechanics and Physics of Solids . 2002,第5期

机译：基于有限变形均质化理论的多孔固体微观对称分叉条件
2. Elastoplastic microscopic bifurcation and post-bifurcation behavior of periodic cellular solids [J] . D. Okumura, N. Ohno, H. Noguchi Journal of the Mechanics and Physics of Solids . 2004,第3期

机译：周期性细胞固体的弹塑性微观分叉和后分叉行为
3. Thermomechanical homogenization analysis of axisymmetric inelastic solids at finite strains based on an incremental minimization principle [J] . Celigoj CC International Journal for Numerical Methods in Engineering . 2007,第1期

机译：基于增量最小化原理的轴对称非弹性固体在有限应变下的热机械均化分析
4. ELASTOPLASTIC MICROSCOPIC BIFURCATION AND POST-BIFURCATION BEHAVIOR OF PERIODIC CELLULAR SOLIDS [C] . N. Ohno, D. Okumura, H. Noguchi International Congress of Theoretical and Applied Mechanics . 2004

机译：弹塑性微观分叉和周期性细胞固体的分叉行为
5. Solutions of Eshelby-type inclusion problems and a related homogenization method based on a simplified strain gradient elasticity theory. [D] . Ma, Hemei. 2010

机译：基于简化应变梯度弹性理论的Eshelby型夹杂问题的解决方案和相关的均化方法。
6. Microscopic Bifurcation and Macroscopic Localization in Periodic Cellular Solids: Elastoplastic Analysis Based on a Homogenization Theory [O] . Dai OKUMURA, Nobutada OHNO, Hirohisa NOGUCHI 2003

机译：周期细胞固体中的微观分岔和宏观定位：基于均质理论的弹塑性分析

Microscopic Symmetric Bifurcation Analysis for Cellular Solids Based on a Homogenization Theory of Finite Deformation. 1st Report. Theory.

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