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Factorization techniques for the nonlinear model of quasi-stationary processes in crystalline semiconductors

机译:晶体半导体准平稳过程非线性模型的分解技术

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We consider the question of global existence and asymptotics of small solutions of a certain pseudoparabolic equation in one dimension . This model is motivated by the wave equation for media with a strong spatial dispersion, which appear in the nonlinear theory of the quasi-stationary processes in the electric media. We develop the factorization technique to study the large time asymptotics of solutions.
机译:我们考虑一维伪抛物型方程整体解的存在性和渐近性的问题。该模型是由波动方程驱动的,具有较强的空间色散,这种现象出现在电介质准平稳过程的非线性理论中。我们开发因式分解技术来研究解的大时间渐近性。

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