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Definition of the differential invariant submodels and an example of its classification

机译:微分不变子模型的定义及其分类示例

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The differential invariant submodels are constructed by using the differential invariants and the invariant differentiation operators for a subalgebra of the Lie's algebra admitted by the differential equations system. The submodels may be classified for any subalgebra from the optimal system and is given here for the first time. The classification includes the invariant submodels and the partially invariant submodels which have been considered previously. We consider the example of the classification for the subalgebra of rotations admitted by the gas dynamic equations.
机译:通过使用微分方程系统允许的Lie代数的子代数的微分不变量和不变微分算子,构造微分不变量子模型。可以针对最佳系统中的任何子代数对子模型进行分类,并在此处首次给出子模型。该分类包括先前已经考虑过的不变子模型和部分不变子模型。我们考虑气体动力学方程式所承认的旋转子代数的分类示例。

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