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Quasi-PML for waves in cylindrical coordinates
18
Citations
11
References
1998
Year
Numerical AnalysisTrue Pml AbcMethod Of Fundamental SolutionCylindrical CoordinatesEngineeringBoundary ConditionPhysicsWave PropagationNumerical SimulationApplied PhysicsWave ScatteringHigh-frequency ApproximationInverse ProblemsStraightforward ExtensionComputational ElectromagneticsBoundary Element MethodWave Theory
We prove that the straightforward extension of Berenger's original perfectly matched layer (PML) is not reflectionless at a cylindrical interface in the continuum limit. A quasi-PLM is developed as an absorbing boundary condition (ABC) for the finite-difference time-domain method in cylindrical coordinates. For three-dimensional problems, this quasi-PML requires only ten equations, instead of 12 equations in the best true PML formulations. With a satisfactory absorption level, it is simpler, and requires about 20% less computer memory than the true PML ABC. © 1998 John Wiley & Sons, Inc. Microwave Opt Technol Lett 19: 107–111, 1998.
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