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Solvability of the Riemann–Hilbert boundary value problem with a two-side curling at infinity of order less than 1

机译:两侧卷曲在无穷远小于1的Riemann-Hilbert边值问题的可解性

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摘要

We consider the Hilbert boundary value problem for the upper half-plane in the situation where its coefficients have countably many discontinuities of jump type and two-side curling at infinity.We obtain the general solution and describe completely its solvability in a special class of functions for the case where the index of the problem has power singularity of order lesser than 1.
机译:我们考虑上半平面的希尔伯特边值问题,其系数在无限远处具有许多跳跃类型和两侧卷曲的不连续性,我们获得了一般解并在特殊的函数类中完全描述了其可解性对于问题的索引的阶次幂奇数小于1的情况

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