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On the Solvability of Nonlinear Partial Differential Equations of a High Order with Deviating Argument in Lowest Terms

机译:具有最小偏差变元的高阶非线性偏微分方程的可解性。

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摘要

We prove the solvability of a high order partial differential equation with discrete deviation of the argument in lowest terms. The proof is carried out by the method of separation of variables. We also study the boundary-value problemfor a particular case which corresponds to a fourth-order nonlinear equation.
机译:我们证明了具有最低参量离散偏差的高阶偏微分方程的可解性。证明是通过变量分离的方法进行的。我们还研究了对应于四阶非线性方程的特定情况下的边值问题。

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