AbstractWe introduce the collocation method based on linear rational interpolation for solving general hyperbolic problems, prove its stability and its convergence in weighted norms and give numerical examples for its use
AbstractIn this article some numerical methods of rational collocation for linear boundary value pro...
.- In [Ber-Mit] we have used rational functions with a fixed denominator (i.e., independent of the i...
A new method of imposing boundary conditions in the pseudospectral approximation of hyperbolic syste...
AbstractWe introduce the collocation method based on linear rational interpolation for solving gener...
AbstractIn this article some numerical methods of rational collocation for linear boundary value pro...
A spectral collocation method based on rational interpolants and adaptive grid points is presented. ...
A convergence proof for spectral approximations is presented for hyperbolic systems with initial and...
For the numerical solution of differential equations spectral methods typically give excellent accur...
AbstractWe review the current state of Fourier and Chebyshev collocation methods for the solution of...
Polynomial interpolation methods are applied both to the approximation of functions and to the numer...
This review covers the theory and application of spectral collocation methods. Section 1 describes t...
We review spectral methods for the solution of hyperbolic problems. To keep the discussion concise, ...
A new method to impose boundary conditions for pseudospectral approximations to hyperbolic equations...
A Chebyshev collocation spectral method, applied to hyperbolic systems is considered, particularly f...
Well-conditioned, stable and infinitely smooth interpolation in arbitrary nodes is by no means a tri...
AbstractIn this article some numerical methods of rational collocation for linear boundary value pro...
.- In [Ber-Mit] we have used rational functions with a fixed denominator (i.e., independent of the i...
A new method of imposing boundary conditions in the pseudospectral approximation of hyperbolic syste...
AbstractWe introduce the collocation method based on linear rational interpolation for solving gener...
AbstractIn this article some numerical methods of rational collocation for linear boundary value pro...
A spectral collocation method based on rational interpolants and adaptive grid points is presented. ...
A convergence proof for spectral approximations is presented for hyperbolic systems with initial and...
For the numerical solution of differential equations spectral methods typically give excellent accur...
AbstractWe review the current state of Fourier and Chebyshev collocation methods for the solution of...
Polynomial interpolation methods are applied both to the approximation of functions and to the numer...
This review covers the theory and application of spectral collocation methods. Section 1 describes t...
We review spectral methods for the solution of hyperbolic problems. To keep the discussion concise, ...
A new method to impose boundary conditions for pseudospectral approximations to hyperbolic equations...
A Chebyshev collocation spectral method, applied to hyperbolic systems is considered, particularly f...
Well-conditioned, stable and infinitely smooth interpolation in arbitrary nodes is by no means a tri...
AbstractIn this article some numerical methods of rational collocation for linear boundary value pro...
.- In [Ber-Mit] we have used rational functions with a fixed denominator (i.e., independent of the i...
A new method of imposing boundary conditions in the pseudospectral approximation of hyperbolic syste...
DOI
Add to ORKG