AbstractA conforming domain decomposition Chebyshev spectral collocation method is developed for the solution of biharmonic-type problems in rectangular domains. Careful selection of the collocation points ensures that the solution is C1 pointwise continuous across the subdomain interfaces and that the boundary conditions are satisfied identically
The numerical simulation of steady planar two-dimensional, laminar flow of an incompressible fluid t...
The aim of this paper is to solve an elliptic interface problem with a discontinuous coefficient and...
Numerical solutions to a class of two dimensional harmonic mixed boundary value problems defined on ...
AbstractA conforming domain decomposition Chebyshev spectral collocation method is developed for the...
AbstractA collocation strategy for the satisfaction of boundary conditions in the application of Che...
AbstractA collocation strategy for the satisfaction of boundary conditions in the application of Che...
This paper reports a new spectral collocation method for numerically solving two-dimensional biharm...
AbstractThe application of a conforming spectral collocation method to certain nonconforming domain ...
AbstractWhen a Chebyshev spectral collocation method is applied to a flow problem in a rectangularly...
AbstractA spectral element method is described which enables Poisson problems defined in irregular i...
A method for “strongly ” implementing homogeneous Dirichlet boundary conditions for one-dimensional ...
AbstractA conforming spectral domain decomposition technique is described for the solution of Stokes...
In this paper, a new numerical scheme based on non-overlapping domain decompositions and integrated ...
AbstractSpectral methods are a class of methods for solving partial differential equations (PDEs). W...
AbstractIn this paper, a novel Chebyshev pseudospectral multidomain technique is introduced for the ...
The numerical simulation of steady planar two-dimensional, laminar flow of an incompressible fluid t...
The aim of this paper is to solve an elliptic interface problem with a discontinuous coefficient and...
Numerical solutions to a class of two dimensional harmonic mixed boundary value problems defined on ...
AbstractA conforming domain decomposition Chebyshev spectral collocation method is developed for the...
AbstractA collocation strategy for the satisfaction of boundary conditions in the application of Che...
AbstractA collocation strategy for the satisfaction of boundary conditions in the application of Che...
This paper reports a new spectral collocation method for numerically solving two-dimensional biharm...
AbstractThe application of a conforming spectral collocation method to certain nonconforming domain ...
AbstractWhen a Chebyshev spectral collocation method is applied to a flow problem in a rectangularly...
AbstractA spectral element method is described which enables Poisson problems defined in irregular i...
A method for “strongly ” implementing homogeneous Dirichlet boundary conditions for one-dimensional ...
AbstractA conforming spectral domain decomposition technique is described for the solution of Stokes...
In this paper, a new numerical scheme based on non-overlapping domain decompositions and integrated ...
AbstractSpectral methods are a class of methods for solving partial differential equations (PDEs). W...
AbstractIn this paper, a novel Chebyshev pseudospectral multidomain technique is introduced for the ...
The numerical simulation of steady planar two-dimensional, laminar flow of an incompressible fluid t...
The aim of this paper is to solve an elliptic interface problem with a discontinuous coefficient and...
Numerical solutions to a class of two dimensional harmonic mixed boundary value problems defined on ...