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Field theory concepts: electromagnetic fields, Maxwell's equations grad, curl, div., etc; finite-element method, finite-difference method, charge simulation method, Monte Carlo method

"Field Theory Concepts" is a new approach to the teaching and understanding of field theory. Exploiting formal analo- gies of electric, magnetic, and conduction fields and introducing generic concepts results in a transparently structured electomagnetic field theory. Highly illustrative...

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Detalles Bibliográficos
Autor principal: Schwab, Adolf J
Lenguaje:eng
Publicado: Springer 1988
Materias:
Acceso en línea:https://dx.doi.org/10.1007/978-3-642-48941-9
http://cds.cern.ch/record/112848
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author Schwab, Adolf J
author_facet Schwab, Adolf J
author_sort Schwab, Adolf J
collection CERN
description "Field Theory Concepts" is a new approach to the teaching and understanding of field theory. Exploiting formal analo- gies of electric, magnetic, and conduction fields and introducing generic concepts results in a transparently structured electomagnetic field theory. Highly illustrative terms alloweasyaccess to the concepts of curl and div which generally are conceptually demanding. Emphasis is placed on the static, quasistatic and dynamic nature of fields. Eventually, numerical field calculation algorithms, e.g. Finite Element method and Monte Carlo method, are presented in a concise yet illustrative manner.
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spelling cern-1128482021-04-22T04:53:28Zdoi:10.1007/978-3-642-48941-9http://cds.cern.ch/record/112848engSchwab, Adolf JField theory concepts: electromagnetic fields, Maxwell's equations grad, curl, div., etc; finite-element method, finite-difference method, charge simulation method, Monte Carlo methodMathematical Physics and Mathematics"Field Theory Concepts" is a new approach to the teaching and understanding of field theory. Exploiting formal analo- gies of electric, magnetic, and conduction fields and introducing generic concepts results in a transparently structured electomagnetic field theory. Highly illustrative terms alloweasyaccess to the concepts of curl and div which generally are conceptually demanding. Emphasis is placed on the static, quasistatic and dynamic nature of fields. Eventually, numerical field calculation algorithms, e.g. Finite Element method and Monte Carlo method, are presented in a concise yet illustrative manner.Springeroai:cds.cern.ch:1128481988
spellingShingle Mathematical Physics and Mathematics
Schwab, Adolf J
Field theory concepts: electromagnetic fields, Maxwell's equations grad, curl, div., etc; finite-element method, finite-difference method, charge simulation method, Monte Carlo method
title Field theory concepts: electromagnetic fields, Maxwell's equations grad, curl, div., etc; finite-element method, finite-difference method, charge simulation method, Monte Carlo method
title_full Field theory concepts: electromagnetic fields, Maxwell's equations grad, curl, div., etc; finite-element method, finite-difference method, charge simulation method, Monte Carlo method
title_fullStr Field theory concepts: electromagnetic fields, Maxwell's equations grad, curl, div., etc; finite-element method, finite-difference method, charge simulation method, Monte Carlo method
title_full_unstemmed Field theory concepts: electromagnetic fields, Maxwell's equations grad, curl, div., etc; finite-element method, finite-difference method, charge simulation method, Monte Carlo method
title_short Field theory concepts: electromagnetic fields, Maxwell's equations grad, curl, div., etc; finite-element method, finite-difference method, charge simulation method, Monte Carlo method
title_sort field theory concepts: electromagnetic fields, maxwell's equations grad, curl, div., etc; finite-element method, finite-difference method, charge simulation method, monte carlo method
topic Mathematical Physics and Mathematics
url https://dx.doi.org/10.1007/978-3-642-48941-9
http://cds.cern.ch/record/112848
work_keys_str_mv AT schwabadolfj fieldtheoryconceptselectromagneticfieldsmaxwellsequationsgradcurldivetcfiniteelementmethodfinitedifferencemethodchargesimulationmethodmontecarlomethod