Collocation methods for nonlinear Volterra integral equations with oscillatory kernel

Cites Work

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On Volterra integral operators with highly oscillatory kernels
A rapid solution of a kind of 1D Fredholm oscillatory integral equation
High order exponentially fitted methods for Volterra integral equations with periodic solution
On the convergence of collocation solutions in continuous piecewise polynomial spaces for Volterra integral equations
Efficient Filon-type methods for \(\int_a^b f(x)\,e^{i\omega g(x)}\, dx\)
Stability of linear multistep methods for delay integro-differential equations
Stability of Runge-Kutta-Pouzet methods for Volterra integro-differential equations with delays
Spectral methods for weakly singular Volterra integral equations with smooth solutions
On mixed collocation methods for Volterra integral equations with periodic solution
A generalization of Filon-Clenshaw-Curtis quadrature for highly oscillatory integrals
A collocation boundary value method for linear Volterra integral equations
Efficient methods for Volterra integral equations with highly oscillatory Bessel kernels
Efficient collocation methods for Volterra integral equations with highly oscillatory kernel
Exponential fitting collocation methods for a class of Volterra integral equations
Volterra Integral Equations
Asymptotic expansion and Filon-type methods for a Volterra integral equation with a highly oscillatory kernel
Clenshaw-Curtis-Filon-type methods for highly oscillatory Bessel transforms and applications
On the Evaluation of Highly Oscillatory Integrals by Analytic Continuation
Procedures for Computing One- and Two-Dimensional Integrals of Functions with Rapid Irregular Oscillations
Computing highly oscillatory integrals
Computing Highly Oscillatory Integrals
Collocation Methods for Volterra Integral and Related Functional Differential Equations
Efficient quadrature of highly oscillatory integrals using derivatives
Moment-free numerical integration of highly oscillatory functions
A Chebyshev collocation method for a class of Fredholm integral equations with highly oscillatory kernels

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