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The enhancement of finite difference method for EM simulating the arbitrary fractures
Author(s) -
Chen Fangzhou,
Wu Dagang,
Yu Mengping,
Wang Hanming
Publication year - 2021
Publication title -
microwave and optical technology letters
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.304
H-Index - 76
eISSN - 1098-2760
pISSN - 0895-2477
DOI - 10.1002/mop.32711
Subject(s) - solver , discretization , finite difference method , finite difference , computer science , electromagnetic field , computational science , finite difference time domain method , mesh generation , algorithm , field (mathematics) , fracture (geology) , finite element method , mathematical optimization , mathematics , materials science , mathematical analysis , structural engineering , physics , engineering , optics , composite material , quantum mechanics , pure mathematics
The numerical technique—finite difference method (FDM) is one well‐known computational method requiring a delicate meshing algorithm used to optimize the simulation accuracy of complicated electromagnetic (EM) structures. The widely used Yee's staggered lattices discretize the EM field components and require the structured cubic meshing data. The structured mesh has intrinsic limitations on simulating irregular formations and objects. By applying a reliable numerical material‐mixing method to calculate the effective properties of mesh cells, the 2.5D FDM solver, with this numerical method implemented, can observe the inclined layers and the thin fracture in the formation without extra grids on interfaces. The tool responses from the practical complex formation with and without fracture showing up a distinguished difference in tool responses can be observed, verifying the validity of the proposed analysis strategies.