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| 无穷直线上非齐次2阶方程 ^2w/ ^-2z=f的Riemann边值问题 | |
| 引用本文： | 曾伟. 无穷直线上非齐次2阶方程 ^2w/ ^-2z=f的Riemann边值问题[J]. 西南民族学院学报(自然科学版), 2014, 0(3): 394-398 |
| 作者姓名： | 曾伟 |
| 作者单位： | 西南民族大学预科教育学院,四川成都610041 |
| 基金项目： | 西南民族大学2014年校级科研项目（2014NZYQN49） |
| 摘 要： | 首先进一步研究了双解析函数的某些性质,然后研究无穷直线上非齐次2阶方程 ^2w/ ^-2z=f的Riemann边值问题,给出了它的可解性定理. |
| 关 键 词： | 双解析函数 非齐次 Riemann边值问题 可解性定理 |
Riemann boundary value problem of the Inhomogeneous second order equation for ^2w/ ^-2z=f on infinite straight line |
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| ZENG Wei. Riemann boundary value problem of the Inhomogeneous second order equation for ^2w/ ^-2z=f on infinite straight line[J]. Journal of Southwest Nationalities College(Natural Science Edition), 2014, 0(3): 394-398 | |
| Authors: | ZENG Wei |
| Affiliation: | ZENG Wei (School of Preparatory Education, Southwest University for Nationalities ,Chengdu 610041, P.R.C.) |
| Abstract: | This paper discusses some properties of bianalytic functions and studies the Riemann boundary value problem of the Inhomogeneous second order equation for^2w/ ^-2z=f on infinite straight line. The theorems of solvability of the problem areobtained. |
| Keywords: | bianalytic function Inhomogeneous Riemann boundary value problem solvability |
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