学术报告
学术报告:On the relationship between the lower order of coefficients and the growth of solutions of differential equations
编辑:发布时间:2017年12月15日

报告人:龙见仁教授

              贵州师范大学

报告题目:On the relationship between the lower order of coefficients and the growth of solutions of differential equations

报告时间:20171219日下午16:30

报告地点:海韵数理楼661

摘要:Some criteria for entire coefficients A(z) and B(z) are given in terms of the lower order forcing the solutions of f''+A(z)f'+B(z)f=0 to grow fast. In the literature similar criteria have been published in terms of the usual order. The case when the coefficient A(z) has an asymptotic growth T(r, A)\alpha\log M(r, A), \alpha\in(0, 1), outside of an exceptional set is also discussed. Previously, Laine-Wu (2000) and Kim-Kwon (2001) have made use of this asymptotic growth in the case \alpha=1.

报告人简介:龙见仁,贵州师范大学教授,博导。主要从事复分析的研究,在JMAA 等国内外刊物上发表了20余篇论文,主持一项国家自然科学基金青年项目。

联系人:邱春晖教授

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