Chebyshev polynomials to Volterra-Fredholm integral equations of the first kind
REMATNumerous methods have been studied and discussed for solving ill-posed Volterra integral equations and ill-posed Fredholm integral equations, but rarely for both simultaneously.
Mohamed Nasseh Nadir, Adel Jawahdou
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$A$-stable methods of high order for Volterra integral equations [PDF]
, 1975 Ľubor Malina
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Numerical solution of Volterra integral equations
Numerische Mathematik, 1972 The numerical method discussed in this paper is based on quadrature formulae. With some assumptions on the coefficients of the quadrature formula and on the integrand, convergence properties of the method for both linear and non-linear equations are established.
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Comparison theorems and integral inequalities for Volterra integral equations
, 1969 Paul R. Beesack
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Homotopy perturbation method: a versatile tool to evaluate linear and nonlinear fuzzy Volterra integral equations of the second kind. [PDF]
Springerplus, 2016 Narayanamoorthy S, Sathiyapriya SP.
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Spline approximation to the solution of the Volterra integral equation of the second kind [PDF]
, 1973 Arun N. Netravali
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Nonlinear Volterra integral equations with positive definite kernels [PDF]
, 1975 Olof J. Staffans
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ALGEBRAIC NONLINEARITY IN VOLTERRA-HAMMERSTEIN EQUATIONS [PDF]
Journal of Sciences, Islamic Republic of Iran, 1999 Here a posteriori error estimate for the numerical solution of nonlinear Voltena- Hammerstein equations is given. We present an error upper bound for nonlinear Voltena-Hammastein integral equations, in which the form of nonlinearity is algebraic and ...
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Application of Spline Functions to Systems of Volterra Integral Equations of the First and Second Kinds [PDF]
, 1976 M. E. A. El Tom
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On Volterra-Stieltjes integral equations [PDF]
Časopis pro pěstování matematiky, 1974 openaire +2 more sources