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首页> 外文期刊>International journal of geometric methods in modern physics >Classification of multilinear real quadratic partial difference equations linearizable by point and Hopfcole transformations
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Classification of multilinear real quadratic partial difference equations linearizable by point and Hopfcole transformations

机译:可通过点和Hopfcole变换线性化的多线性实二次偏差分方程的分类

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摘要

We use the conditions of linearizability by point and by HopfCole transformations, introduced recently by the authors, to classify all real multilinear equations on a square lattice with at most quadratic nonlinearity. We find that, up to a linear transformation of the dependent variable and an exchange of the independent variables, only two equations in this class are linearizable by point transformations and none by HopfCole transformations.
机译:我们使用最近由作者介绍的通过点和HopfCole变换线性化的条件,对方格上具有最多二次非线性的所有实多线性方程进行分类。我们发现,直到因变量的线性变换和自变量的交换,此类中只有两个方程式可以通过点变换线性化,而不能通过HopfCole变换线性化。

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