[[abstract]]Two finite-difference methods are proposed for solving wave instability problems with and without coupling between momentum and energy equations. Neutral critical stability results are compared with those generated by the Runge-Kutta integration method in conjunction with an orthonormalization procedure. The new finite-difference methods are found to be very accurate, timesaving, and easy to program. They can also be applied to solve systems of high-order ordinary differential equations.[[fileno]]2020203010025[[department]]動機
AbstractImplicit finite-difference techniques may be applied readily to solve acoustic wave-propagat...
Abstract: The choice of wave equations as basic for the plasmas self-consistent potentials...
It's proposed a finite-step algorithm with strong stability for solving incorrectly formulated two-p...
We will numerically investigate the wave instability problem with the effect of the transverse veloc...
Applications and modeling of various phenomena in all areas of scientific research require finding n...
This talk will focus on high-order finite difference methods for solving potential flow approximati...
Wave propagation problems can be modeled by partial differential equations. In this thesis, we study...
A family of numerical schemes, based on finite difference operators is introduced for the computatio...
A variety of numerical methods are applied to solving the wave equations u_tt = u_xx and u_tt = u_xx...
Summarization: Two finite-difference schemes for solving the elastic wave equation in heterogeneous ...
An efficient numerical method is developed for solving nonlinear wave equations typified by the Kort...
We solve two hydrodynamical problems. The first involves a shock wave, a contact discontinuity, and ...
An asymptotic approach is used to analyze the propagation and dissipation of wavelike solutions to f...
It is difficult to predict stability properties of a finite difference scheme. It has to be investig...
The oldest and most useful technique to approximate the solution of differential equations is the fi...
AbstractImplicit finite-difference techniques may be applied readily to solve acoustic wave-propagat...
Abstract: The choice of wave equations as basic for the plasmas self-consistent potentials...
It's proposed a finite-step algorithm with strong stability for solving incorrectly formulated two-p...
We will numerically investigate the wave instability problem with the effect of the transverse veloc...
Applications and modeling of various phenomena in all areas of scientific research require finding n...
This talk will focus on high-order finite difference methods for solving potential flow approximati...
Wave propagation problems can be modeled by partial differential equations. In this thesis, we study...
A family of numerical schemes, based on finite difference operators is introduced for the computatio...
A variety of numerical methods are applied to solving the wave equations u_tt = u_xx and u_tt = u_xx...
Summarization: Two finite-difference schemes for solving the elastic wave equation in heterogeneous ...
An efficient numerical method is developed for solving nonlinear wave equations typified by the Kort...
We solve two hydrodynamical problems. The first involves a shock wave, a contact discontinuity, and ...
An asymptotic approach is used to analyze the propagation and dissipation of wavelike solutions to f...
It is difficult to predict stability properties of a finite difference scheme. It has to be investig...
The oldest and most useful technique to approximate the solution of differential equations is the fi...
AbstractImplicit finite-difference techniques may be applied readily to solve acoustic wave-propagat...
Abstract: The choice of wave equations as basic for the plasmas self-consistent potentials...
It's proposed a finite-step algorithm with strong stability for solving incorrectly formulated two-p...