Pages that link to "Item:Q2350197"
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The following pages link to On the implementation of discontinuous Galerkin methods for Volterra integral equations with highly oscillatory Bessel kernels (Q2350197):
Displaying 16 items.
- Numerical solutions to Volterra integral equations of the second kind with oscillatory trigonometric kernels (Q907512) (← links)
- Fast multipole method for singular integral equations of second kind (Q1620756) (← links)
- On fast multipole methods for Volterra integral equations with highly oscillatory kernels (Q1757396) (← links)
- Discontinuous Galerkin approximations to second-kind Volterra integral equations with weakly singular kernel (Q2143107) (← links)
- Meshless procedure for highly oscillatory kernel based one-dimensional Volterra integral equations (Q2146334) (← links)
- The approximation solutions for higher dimensional integro-differential equations (Q2150992) (← links)
- An \textit{hp}-version of the discontinuous Galerkin time-stepping method for Volterra integral equations with weakly singular kernels (Q2227740) (← links)
- On graded meshes for weakly singular Volterra integral equations with oscillatory trigonometric kernels (Q2252422) (← links)
- The approximate solution of Fredholm integral equations with oscillatory trigonometric kernels (Q2336188) (← links)
- On the convergence rate of collocation methods for Volterra integral equations with weakly singular oscillatory trigonometric kernels (Q2690098) (← links)
- The generalized quadrature method for a class of highly oscillatory Volterra integral equations (Q2699982) (← links)
- A collocation method for a class of Fredholm integral equations with highly oscillatory kernels (Q4556424) (← links)
- Gauss-type quadrature for highly oscillatory integrals with algebraic singularities and applications (Q4976311) (← links)
- Efficient BBFM-collocation for weakly singular oscillatory Volterra integral equations of the second kind (Q5072031) (← links)
- A Chebyshev collocation method for a class of Fredholm integral equations with highly oscillatory kernels (Q5964615) (← links)
- Modified collocation methods for second kind of Volterra integral equations with weakly singular highly oscillatory Bessel kernels (Q6613430) (← links)
