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On sufficiency conditions for optimal design based on extremum principles of mechanics

机译:基于力学极值原理的最优设计的充分条件

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Different results for optimal design can be obtained from the stationarity and extremum principles of mechanics. With focus on second order derivatives, these results are derived and discussed. The important problem of material orientation is then used to exemplify the development, and the similarities arising from working with modulus and compliance matrices are pointed out. For 2D-orthotropic materials an interesting classification is presented.
机译:从力学的平稳性和极值原理可以得出不同的优化设计结果。着重于二阶导数,得出并讨论了这些结果。然后使用材料取向的重要问题来举例说明开发过程,并指出使用模量和柔度矩阵产生的相似性。对于二维正交异性材料,提出了一个有趣的分类。

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