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Mass, momentum and energy balance equations are discretized by finite difference method.
The equations of the model were derived using proper assumptions and solved by finite difference method.
In this paper, we study the Symmetric Regularized Long Wave (SRLW) equations by finite difference method.
Secondly, the proposed model is solved by finite difference method and iteration technique.
In this paper, we study the initial-boundary value problem of the usual Rosenau-RLW equation by finite difference method.
Then we consider the situations of non-uniform laser illumination and solve the equations by finite difference method.
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The system of the resulting coupled reactor equations is solved by finite difference methods.
The velocity and acceleration response matrices can then be calculated by finite difference methods.
ECL emission were simulated by finite difference methods, implementing a previously proposed mechanism by including the relevant pre-equilibria.
The developed non-linear partial differential equations were solved by finite difference methods and the physical and operational parameters of the installation were numerically optimized.
The spatial derivatives are approximated by finite difference methods on a staggered, Cartesian grid with local grid refinements near the immersed boundary.
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