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Symmetries of differential equations describing beams and plates on elastic foundations

机译:在弹性基础上描述光束和板的微分方程的对称

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Symmetries of differential equations play very important role in understanding of their properties. In principle, the only systematic general method for finding solutions of differential equations is based on the theory of Lie group symmetries of differential equations. Despite of this fact, the underlying theory is relatively unknown in community of engineers. The paper describes some important questions concerning Lie groups in the context of differential equations that describe beams and plates on elastic foundations.
机译:微分方程的对称在理解其性质方面发挥着非常重要的作用。原则上,用于查找微分方程解的唯一系统的一般方法是基于差分方程的Lie Grous对称理论。尽管事实上,潜在的理论在工程师社区中相对不为人知。本文介绍了关于在弹性基础上描述光束和板的微分方程中的Lie组的一些重要问题。

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