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Normalization of Systems of Singular Integral Equations
Differential Equations, 2001zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On Spline Collocation for Singular Integral Equations
Mathematische Nachrichten, 1983AbstractThis paper is devoted to the approximate solution of one‐dimensional singular integral equations on a closed curve by spline collocation methods. As the main result we give conditions which are sufficient and in special cases also necessary for the convergence in SOBOLEV norms.The paper is organized as follows.
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A Particular Class of Singular Integral Equations
SIAM Journal on Applied Mathematics, 1971The integral equation \[ \int_0^1 \left\{ \frac{1}{y - x} + \frac{{P_n [y/(y + x)]}}{{y + x}} \right\}\varphi (y) dy = h(x),\quad 0 < x < 1, \], with $P_n (z)$ representing a polynomial of degree n, is investigated. A change of variables $(x = \exp ( - t),y = \exp ( - t))$ transforms the equation into one of the Wiener-Hopf type.
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Abel’s Integral Equation and Singular Integral Equations
2011Abel’s integral equation occurs in many branches of scientific fields [1], such as microscopy, seismology, radio astronomy, electron emission, atomic scattering, radar ranging, plasma diagnostics, X-ray radiography, and optical fiber evaluation. Abel’s integral equation is the earliest example of an integral equation [2].
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A Note on a Singular Integral Equation
IMA Journal of Applied Mathematics, 1980Chakrabarti, A., Williams, W. E.
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On Singular Normal Linear Integral Equations
Canadian Mathematical Bulletin, 1970In this work we consider the equation1where K(x, y) is singular in the sense that it does not properly belong to L2 and f(x) is an arbitrary L2 function.A Lebesgue measurable function K(x, y) of two variables, having real values on [0.1] × [0.1] is called a singular normal kernel ...
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Note on a Singular Integral Equation
IMA Journal of Applied Mathematics, 1978openaire +1 more source
On a Class of Singular Integral Equations
Journal of Mathematics and Physics, 1941openaire +2 more sources
Asymptotic separation for stochastic Volterra integral equations with doubly singular kernels
Applied Mathematics Letters, 2021Chengming Huang, Yaozhong Hu
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