Boundary value problems for Dirac operators and Maxwell's equations in fractal domains

R. Abreu Blaya; R. Ávila Ávila; J. Bory Reyes

doi:10.1002/mma.3073

Boundary value problems for Dirac operators and Maxwell's equations in fractal domains

R. Abreu Blaya, R. Ávila Ávila, J. Bory Reyes

Research output: Contribution to journal › Article › peer-review

8 Scopus citations

Abstract

Some boundary value problems are solved for time-harmonic electromagnetic fields on fractal domains, in the framework of exploiting hypercomplex function theory.

Original language	English
Pages (from-to)	393-402
Number of pages	10
Journal	Mathematical Methods in the Applied Sciences
Volume	38
Issue number	3
DOIs	https://doi.org/10.1002/mma.3073
State	Published - 1 Feb 2015
Externally published	Yes

Keywords

Electromagnetic fields
Fractals
Maxwell equations
Quaternionic analysis

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10.1002/mma.3073

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title = "Boundary value problems for Dirac operators and Maxwell's equations in fractal domains",

abstract = "Some boundary value problems are solved for time-harmonic electromagnetic fields on fractal domains, in the framework of exploiting hypercomplex function theory.",

keywords = "Electromagnetic fields, Fractals, Maxwell equations, Quaternionic analysis",

author = "{Abreu Blaya}, R. and {{\'A}vila {\'A}vila}, R. and {Bory Reyes}, J.",

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AU - Bory Reyes, J.

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AB - Some boundary value problems are solved for time-harmonic electromagnetic fields on fractal domains, in the framework of exploiting hypercomplex function theory.

KW - Electromagnetic fields

KW - Fractals

KW - Maxwell equations

KW - Quaternionic analysis

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JO - Mathematical Methods in the Applied Sciences

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Boundary value problems for Dirac operators and Maxwell's equations in fractal domains

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Keywords

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