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Verification of a non-hydrostatic dynamical core using the horizontal spectral element method and vertical finite difference method: 2-D aspects
horizontal spectral element method vertical finite difference method
2014/12/19
The non-hydrostatic (NH) compressible Euler equations for dry atmosphere were solved in a simplified two-dimensional (2-D) slice framework employing a spectral element method (SEM) for the horizontal ...
Global synthetic seismograms using a 2-D finite-difference method
Body waves Computational seismology Wave propagation
2014/4/10
Two-dimensional (2-D) finite-difference (FD) synthetics, which fill the gap between fast 1-D analytic synthetics and time-consuming full 3-D synthetics in our ability to model seismograms, have been u...
Numerical solution to Belousov朲habotinskii model and a comparison with the finite difference method
Traveling wavelets method reaction- diffusion system
2010/9/10
In this work, we find a numerical solution to Belousov – Zhabontinskii system, we use the traveling wavelets method. It is well known that this model describes a chemical reaction. The results obtaine...
Finite Element Analysis of Square Aquifers Containing Pumped Wells and Comparison with Finite Difference Method
Finite Element Analysis Square Aquifers Pumped Wells
2009/10/28
The numerical solution of the behaviour of discrete time steps in digital computer
analysis of square aquifers containing pumped wells is examined by
using the finite element method with a 4 node li...
A Finite Difference Method for Studying Thermal Deformation in 3D Double-Layered Micro- Structures Exposed to Ultrashort-Pulsed Lasers
Finite Difference Thermal Deformation Ultrashort-Pulsed Lasers
2008/11/10
Ultrashort-pulsed lasers have been attracting worldwide interest in science and engineering. Studying the thermal deformation induced by ultrashort-pulsed lasers is important for preventing thermal da...
In this paper, a finite difference scheme for the linear and
nonlinear models of wheezes are given. The stability of the
finite difference scheme for the linear model is obtained by using of von
Ne...
The analysis of the finite difference schemes with nonuniform meshes for
the problems of partial differential equations is extremely rare even
for very simple problems and even for the method of ful...
Numerical Simulation of Soliton Pulse Propagation in Doped Optical Fibres by Finite-Difference Method
Soliton pulse optical fibres finite-difference nonlinear Schrš dinger equations
2010/4/12
We report results of applications of explicit finite-difference schemes, viz. the combination of forward-difference and central-difference approximation schemes, to study a simulation of soliton pulse...