二阶常系数复正则微分方程在第一象限的零解个数

Jelena Vujaković, M. Rajović
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引用次数: 0

摘要

近年来对复微分方程的研究开辟了关于零解频率的确定、零的分布、解的振动性、渐近性、秩增长等问题。此外,这只能用某些类型的微分方程来解。在本文中,我们的目的是确定零的数量和它们在第一象限的排列,对于二阶复正则微分方程。我们用两个例子来说明我们结果的准确性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
THE NUMBER OF ZERO SOLUTIONS FOR COMPLEX CANONICAL DIFFERENTIAL EQUATION OF SECOND ORDER WITH CONSTANT COEFFICIENTS IN THE FIRST QUADRANT
The study of complex differential equations in recent years has opened up some of questions concerning the determination of the frequency of zero solutions, the distribution of zero, oscillation of the solution, asymptotic behavior, rank growth and so on. Besides, this is solved by only some classes of differential equations. In this paper, our aim was to determine the number of zeros and their arrangement in the first quadrant, for the complex canonical differential equation of the second order. The accuracy of our results, we illustrate with two examples .
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