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In this paper, the authors propose a local time-domain approach to establish an efficient methodology for the solution of large-scale acoustic wave propagation problems.
Presented in this paper is a numerical methodology for the solution of the parabolic governing partial differential equation that describes unsteady advection diffusion heat transfer.
A general methodology for the solution of partial differential equations is described in which the discretization of the calculus is exact and all approximation occurs as an interpolation problem on the material constitutive equations.
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Section 4 describes in detail the methodology developed for the solution of the proposed instance.
To efficiently solve (IPC c ) we use the methodology provided for the solution of problem (11) in [35].
A novel methodology is proposed for the solution of the flow equation in a variably saturated heterogeneous porous medium.
A fractional time step methodology is applied for the solution of the original system, solving consecutively a prediction and a correction problem.
A non-dominant cascade evolutionary algorithm-based methodology is adopted for the solution of the multi-objective optimization problem encountered, in order to obtain the global Pareto front curve.
As such, great effort has been invested in new methodologies which allow for the solution of larger and more complex problems of this nature.
We present a novel methodology for the numerical solution of problems of diffraction by infinitely thin screens in three-dimensional space.
Recent research on the numerical method has focused on the idea of using a meshless methodology for the numerical solution of partial differential equations.
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