Details

Title

Modeling of linear dispersive materials using scalable time domain finite element scheme

Journal title

Archives of Electrical Engineering

Yearbook

2016

Volume

vol. 65

Issue

No 4 December

Authors

Keywords

dispersive dielectrics ; electromagnetic field ; finite element method ; fractional relaxation ; wideband numerical scheme

Divisions of PAS

Nauki Techniczne

Coverage

719-732

Publisher

Polish Academy of Sciences

Date

2016

Type

Artykuły / Articles

Identifier

DOI: 10.1515/aee-2016-0050 ; ISSN: 1427-4221 ; eISSN: 2300-2506

Source

Archives of Electrical Engineering; 2016; vol. 65; No 4 December; 719-732

References

Young (2001), A summary and systematic analysis of FDTD algorithms for linearly dispersive media and vol no pp, IEEE Antennas Propagation Magazine, 43, 1, doi.org/10.1109/74.920019 ; Kalmykov (2004), Microscopic models for dielectric relaxation in disordered systems serie E vol no pp, Physics Review, 4, 70. ; Causley (2013), On the time - domain response of Havriliak - Negami dielectrics on Antennas and Propagation vol no pp, IEEE Transactions, 6, 61. ; Maradei (2001), A frequency - dependent WETD formulation for dispersive materials on vol no pp, IEEE Transactions Magnetics, 5, 37. ; Lee (2014), Electromagnetic wave absorbing composites with a square patterned conducting polymer layer for wide band characteristics and no pp, Shock Vibration, 1. ; Ramadan (2014), Unconditionally stable split - step finite difference time domain formulations for double - dispersive electromagnetic materials vol no pp, Computer Physics Communications, 12, 185. ; Charef (2006), Modeling and analog realization of the fundamental linear fractional order differential equation vol pp, Nonlinear Dynamics, 46, 195, doi.org/10.1007/s11071-006-9023-2 ; Fourn (2007), Finite - element modeling method for the study of dielectric relaxation at high frequencies of heterostructures made of multilayered particle of vol no pp, Journal Applied Physics, 102, 124107, doi.org/10.1063/1.2826686 ; Stoykov (2003), Finite - element time - domain algorithms for modeling linear Debye and Lorentz dielectric dispersions at low frequencies on vol no pp, IEEE Transactions Biomedical Engineering, 9, 50.
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