PROJECT TITLE :

Parallel Dispersive FDTD Method Based on the Quadratic Complex Rational Function

ABSTRACT:

Recently, the quadratic complicated rational function (QCRF) perform was proposed for accurate finite-distinction time-domain (FDTD) dispersive modeling. Initial, this letter discusses two implementations of QCRF-FDTD to a zeroth-order temporal by-product term and it is observed that the numerical accuracy of the double averaging implementation is best than that of the direct implementation. Second, this work presents a quick QCRF-FDTD algorithm by using a parallel processing algorithm. The proposed parallel QCRF-FDTD is validated in terms of the speedup fact and therefore the computational accuracy. Finally, we have a tendency to analyze the shielding effectiveness of enormous-scale concrete structures by using our parallel QCRF-FDTD.


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