Investigation of Riemann Boundary Value Problem for Half Plane in Weighted Spaces of Analytic Functions

Zeynep Gokkus
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Abstract

The boundary value problems that deal with the piecewise continuous solution of an elliptic system that satisfies a certain jump condition on the curves for a given closed curve or a set of finite non-intersecting curves are Riemann boundary value problems. In the first part of this study, the literature summary on the Riemann boundary value problem, the Riemann boundary value problem for the half plane and the Riemann boundary value problem for the half plane in the weighted spaces are given. In the second chapter, the Riemann boundary value problem for the half-plane in the weighted spaces is established, in the third chapter, Lemmas, which are the results obtained for the solution of the problem, are given together with their proofs, and finally, in the fourth chapter, two theorems and their proofs that indicate the necessary and sufficient conditions for the solution of the problem are given.
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解析函数加权空间中半平面Riemann边值问题的研究
处理椭圆系统在给定闭曲线或有限不相交曲线上满足一定跳变条件的分段连续解的边值问题是Riemann边值问题。本文首先对加权空间中Riemann边值问题、半平面上的Riemann边值问题和半平面上的Riemann边值问题进行了文献综述。第二章建立了加权空间中半平面的Riemann边值问题,第三章给出了该问题解的引理及其证明,第四章给出了该问题解的充分必要条件的两个定理及其证明。
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