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The finite difference method is extended to parabolic and hyperbolic partial differential equations (PDEs).
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The finite difference Galerkin (FDG) method is extended to time dependent incompressible Navier-Stokes equations.
The finite difference method is employed in this case study to numerically compute the solution of system (16 - 21 16 - 21
In the traditional techniques, the finite difference method is employed, while in the modern techniques, the finite volume method (which for rectangular grids can be viewed as a generalization of the finite difference method) is used.
In this article, the finite difference method is used for numerical solution.
Finite difference method is used commonly for discretization of partial differential equation (PDE).
The finite difference method is a method of resolution of differential equations that is based on the approximation of derivatives with finite differences [ 64, 65].
The finite element method and finite difference method were selected to deduce the numerical format of the matrix and fracture.
The applicability of the Dirichlet-to-Neumann technique coupled with finite difference methods is enhanced by extending it to multiple scattering from obstacles of arbitrary shape.
The weighted average finite difference method was initiated in [21].
The standard finite element method and the finite difference method are its particular cases.
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