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A HIGHER-ORDER EULERIAN-LAGRANGIAN LOCALIZED ADJOINT METHOD FOR TWO-DIMENSIONAL UNSTEADY ADVECTION-DIFFUSION PROBLEMS
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作者 mohamed a1-lawatia 《Journal of Computational Mathematics》 SCIE CSCD 2012年第3期324-336,共13页
We present a higher-order in-space characteristic method for the solution of the tran- sient advection diffusion equations in two space dimensions. This method uses biquadratic trial and test functions within the fram... We present a higher-order in-space characteristic method for the solution of the tran- sient advection diffusion equations in two space dimensions. This method uses biquadratic trial and test functions within the framework of the Eulerian-Lagrangian localized Adjoint Methods (ELLAM). It therefore maintains the advantages of previous ELLAM schemes. Namely, it treats general boundary conditions naturally in a systematic manner, conserves mass, and symmetrizes the governing transport equations. Moreover, it generates accurate numerical solutions even if large time steps are used in the simulation. Numerical exper- iments are presented to illustrate the performance of this method and establish its order of convergence numerically. 展开更多
关键词 Advection-diffusion equations Characteristic methods Eulerian-Lagrangianmethods Biquaclratic interpolation.
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