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Conditional Lie-B?cklund symmetries and functionally generalized separable solutions to the generalized porous medium equations with source

机译:带源的广义多孔介质方程的条件Lie-B?cklund对称性和泛函可分离解

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摘要

The functionally generalized separable solutions of the generalized porous medium equations with power law and exponential diffusivity are studied by using the conditional Lie-B?cklund symmetry method. The variant forms of the considered equations, which admit the linear conditional Lie-B?cklund symmetries, are identified. A number of examples are considered and some exact solutions, defined on the polynomial, trigonometric and exponential invariant subspaces determined by the linear conditional Lie-B?cklund symmetries, are constructed.
机译:利用条件Lie-B?cklund对称方法研究了具有幂律和指数扩散性的广义多孔介质方程的泛函可分离解。确定考虑的方程的变体形式,它们允许线性条件Lie-B?cklund对称。考虑了许多示例,并构造了一些精确解,它们定义了由线性条件Lie-B?cklund对称性确定的多项式,三角和指数不变子空间。

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