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RIEMANN-HILBERT PROBLEM FOR A GENERALIZED NIKISHIN SYSTEM

Difference Equations, Special Functions and Orthogonal Polynomials, 2007
Ana Foulquié‐Moreno
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Riemann-Hilbert problem associated with an integrable generalized mixed nonlinear Schrödinger equation

Complex Variables and Elliptic Equations, 2023
Fengjiao Dong, Beibei Hu, Qinghong Li
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The generalized Riemann-Hilbert problem and the spectral interpretation

, 2008
D. V. Chudnovsky
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Multi-component generalized Gerdjikov–Ivanov integrable hierarchy and its Riemann–Hilbert problem

Nonlinear Analysis: Real World Applications, 2022
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Liu, Tongshuai, Xia, Tiecheng
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Riemann–Hilbert problems and soliton solutions for a generalized coupled Sasa–Satsuma equation

Communications in Nonlinear Science and Numerical Simulation, 2023
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Yaqing Liu, Wen-Xin Zhang, Wen-Xiu Ma
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A class of nonlinear generalized riemann-hilbert-poincaré boundary value problems for holomorphic functions

Applicable Analysis, 1999
Hou Zongyi, Zhang Wan-guo
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The Riemann–Hilbert problem in Hardy classes for general first-order elliptic systems

Russian Mathematics, 2016
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A class of quasi-linear Riemann-Hilbert problems for general holomorphic Functions in the unit disk

Journal of Shanghai University (English Edition), 2000
It is considered the quasi-linear Riemann-Hilbert problem \[ u(t) + \Phi [u,v](t)v(t) = \Psi [u,v](t),\text{ a.e. on }\Gamma := \{t : |t|=1 \} \tag{1} \] in a class of generalized (in Vekua-Bers sense) holomorphic functions \(w(z)=u(z)+iv(z)\), \(z\in G :=\{ z : |z|< 1 \}\), namely, the functions \(w(z)\) of Hardy class \(H_{2}(G)\) satisfied the ...
Wen, Xiaoqin, Li, Mingzhong
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Nonlinear riemann-hilbert problem for the first order elliptic system with the general form

Journal of Shanghai University (English Edition), 1999
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Homogenization Estimates in the Riemann–Hilbert Problem for the General Beltrami Equation on the Plane

Journal of Mathematical Sciences, 2017
After the formal construction of the first approximation, the authors use the knowledge obtained on the first two terms of the expansion to justify rigorously the whole asymptotics procedure. The approach is straightforward. Its success relies on a relative high regularity price.
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