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An exact nonreflecting boundary condition was derived previously for use with the time dependent wave equation in three space dimensions.
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Exact nonreflecting boundary conditions are considered for exterior three-dimensional time-dependent wave problems.
A new non-reflecting boundary scheme is proposed for time-dependent wave problems in unbounded domains.
The solution of the time-dependent wave equation in an unbounded domain is considered.
Optimal control simulations are performed using a time-dependent wave packet method based on a single electronic state.
The time-dependent wave equation applied to a damped wave propagation represents the basis of our theory.
The linear time-dependent wave equation, with or without a dispersive term, is considered in a semi-infinite wave guide.
We use a discretization of the time-dependent wave equation together with a judicious implementation of a method of Prony.
The original time-harmonic equation is represented as an exact controllability problem for the time-dependent wave equation.
The DAB method is first introduced in general terms, using the 2D scalar time-dependent wave equation as a model.
In our study, we solve the imaginary part of exact traveling wave equations analytically, and numerical results of time-dependent wave solutions have been presented graphically.
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