On a class of singular integral equations with the linear fractional Carleman shift and the degenerate kernel
From MaRDI portal
Publication:3535710
DOI10.1080/17476930701619782zbMath1221.45003OpenAlexW2054392483MaRDI QIDQ3535710
Van Mau Nguyen, Nguyen Tuan Minh, Le Huy Chuan
Publication date: 14 November 2008
Published in: Complex Variables and Elliptic Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/17476930701619782
Related Items
An efficient method for singular integral equations of non-normal type with two convolution kernels, Boundary value problems and singular integral equations on Banach function spaces, Existence of analytic solutions for some classes of singular integral equations of non-normal type with convolution kernel, Closed-form solutions for several classes of singular integral equations with convolution and Cauchy operator, Uniqueness and existence of solutions to some kinds of singular convolution integral equations with Cauchy kernel via R-H problems, Defect numbers of singular integral operators with Carleman shift and almost periodic coefficients, EXISTENCE OF SOLUTIONS FOR DUAL SINGULAR INTEGRAL EQUATIONS WITH CONVOLUTION KERNELS IN CASE OF NON-NORMAL TYPE, On the solvability of singular integral equations with reflection on the unit circle, Singular integral equations of convolution type with Cauchy kernel in the class of exponentially increasing functions, Singular Integral Equations of Convolution Type with Reflection and Translation Shifts, Explicit solutions of Cauchy singular integral equations with weighted Carleman shift, The solvability and explicit solutions of singular integral-differential equations of non-normal type via Riemann-Hilbert problem, Solvability of some classes of singular integral equations of convolution type via Riemann-Hilbert problem, Solvability of singular integral equations with rotations and degenerate kernels in the vanishing coefficient case, ON SOLVABILITY OF SINGULAR INTEGRAL-DIFFERENTIAL EQUATIONS WITH CONVOLUTION
Cites Work