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Author(s):
Warnick, Karl F.; Russer, Peter
Title:
Solving Maxwell's Equations Using Fractional Wave Equations
Abstract:
In this paper, Maxwell's equations are transformed into a set of uncoupled, scalar first order differential equations. The spatial derivative operator in the transformed differential equations is a fractional Laplacian. Numerical method for solving the equations are investigated.
Keywords:
fractional Laplacian, fractional wave equations, Laplace transforms, Maxwell equations, numerical method, spatial derivative operator, uncoupled scalar first order differential equations, wave equations
Book / Congress title:
IEEE AP-S International Symposium and USNC/URSI National Radio Science Meeting and AMEREM meeting
Publisher address:
Albuquerque, USA
Year:
2006
Month:
jul
Pages:
927--930
Fulltext / DOI:
doi:10.1109/APS.2006.1710682
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