Results 101 to 110 of about 45,379 (233)
The Riemann-Hilbert problem and the generalized Neumann kernel on unbounded multiply connected regions [PDF]
Mohamed M. S. Nasser
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An approach for constructing coefficients of degenerate elliptic complex equations
This article deals with the inverse problem for degenerate elliptic systems of first order equations with Riemann-Hilbert type map in simply connected domains.
Guo Chun Wen
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Dynamical Behavior Analysis of Generalized Chen–Lee–Liu Equation via the Riemann–Hilbert Approach
In this paper, we investigate the dynamics of the generalized Chen–Lee–Liu (gCLL) equation utilizing the Riemann–Hilbert method to derive its N-soliton solution.
Wenxia Chen, Chaosheng Zhang, Lixin Tian
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A Riemann–Hilbert problem for uncoupled BPS structures [PDF]
Anna Barbieri
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Initial Boundary Value Problem for the Coupled Kundu Equations on the Half-Line
In this article, the coupled Kundu equations are analyzed using the Fokas unified method on the half-line. We resolve a Riemann–Hilbert (RH) problem in order to illustrate the representation of the potential function in the coupled Kundu equations.
Jiawei Hu, Ning Zhang
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A COMPOUND PROBLEM OF HILBERT-RIEMANN TYPE FOR AN INFINITE SYSTEM OF ANALYTIC FUNCTIONS [PDF]
Aleksander Had, Roman Stysz
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Additive Riemann–Hilbert Problem in Line Bundles Over ℂℙ1 [PDF]
Roman Dwilewicz
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The 2-matrix model, biorthogonal polynomials, Riemann-Hilbert problem, and algebraic geometry [PDF]
Bertrand Eynard
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Nonlinear Riemann-Hilbert Problems
Riemann-Hilbert-Probleme sind Randwertaufgaben für im Einheitskreis $\mathbb D$ holomorphe Funktionen $w$, deren Randwerte $w(t)$ auf gewissen Kurven $M_t$ liegen sollen. Ein Teil der Untersuchungen ist dem Fall explizit gegebener Kurven gewidmet. Dabei werden bekannte Resultate über glatte Kurven auf stetige Restriktionskurven erweitert, und die ...
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The modified Helmholtz equation qxx+qyy−4β2q=0, is one of the basic equations of classical mathematical physics. In this paper we have obtained the solution of the boundary-value problems for the modified Helmholtz equation in an equilateral triangle. An
Pratul Gadagkar +2 more
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