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Qualitative Theory of Differential, Difference, and Dynamic Equations

机译:微分,差分和动力方程的定性理论

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Differential, difference, and dynamic equations are used for modeling many problems arising in the engineering and natural sciences. Therefore, analysis of qualitative properties of solutions to such equations is crucial for applications. It is important to develop new theories and methods, as well as to modify and refine the well-known techniques, for the analysis of new classes of problems. We received 11 papers for possible publication. Five papers published in this special issue address a number of challenging problems. The special issue opens with the contribution by Professor R. P. Silva who gives the characterization of the limiting behavior of solutions of elliptic equations driven by the p-Laplacian operator with Neumann boundary conditions posed in a family of thin domains.
机译:微分,差分和动态方程用于对工程和自然科学中出现的许多问题进行建模。因此,分析这类方程解的定性性质对于应用至关重要。开发新的理论和方法,以及修改和完善众所周知的技术,对于分析新的问题类别非常重要。我们收到了11篇论文,可能发表。本期特刊发表了五篇论文,探讨了许多具有挑战性的问题。特殊问题首先由R.P.Silva教授的贡献开始,他给出了由p-Laplacian算子驱动的椭圆方程组的解的极限行为的特征,该椭圆方程的诺伊曼边界条件存在于一系列薄域中。

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