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Most numerical methods for the approximation of integrals and derivatives of a given function f(x) are based on interpolation.
You have to have a gas in there because of the ideal gas for the approximation that goes in here.
The boundary element method is used for the approximation of this problem.
We derive the error estimates for the approximation of the displacement vector and the magnetization.
We design a nonlinear time-discrete numerical scheme for the approximation in suitable function spaces.
NURBS basis functions are suggested for the approximation of the displacements in scaling direction.
This paper deals with a general deterministic particle method for the approximation of transport-diffusion equations.
Hermeline, A finite volume method for the approximation of diffusion operators on distorted meshes, J. Comput.
Geometrical optics is a standard technique used for the approximation of high-frequency wave propagation.
We present a multidimensional asymptotic preserving scheme for the approximation of a mixture of compressible flows.
An error estimate is given for the approximation of the interface.
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