000 04506nam a2200901 i 4500
001 5237463
003 IEEE
005 20220712205613.0
006 m o d
007 cr |n|||||||||
008 151221s2005 njua ob 001 eng d
020 _a9780471723097
_qebook
020 _z0471648019
_qprint. ed.
020 _z9780471648017
_qprint. ed.
020 _z0471723096
_qelectronic
024 7 _a10.1002/0471723096
_2doi
035 _a(CaBNVSL)mat05237463
035 _a(IDAMS)0b00006481095771
040 _aCaBNVSL
_beng
_erda
_cCaBNVSL
_dCaBNVSL
050 4 _aQC760.4.M37
_bL56 2004eb
082 0 0 _a537/.0151
_222
100 1 _aLindell, Ismo V.,
_eauthor.
_98595
245 1 0 _aDifferential forms in electromagnetics /
_cIsmo V. Lindell.
264 1 _aPiscataway, New Jersey :
_bIEEE Press,
_cc2004.
264 2 _a[Piscataqay, New Jersey] :
_bIEEE Xplore,
_c[2005]
300 _a1 PDF ([xv], 253 pages) :
_billustrations.
336 _atext
_2rdacontent
337 _aelectronic
_2isbdmedia
338 _aonline resource
_2rdacarrier
490 1 _aIEEE Press series on electromagnetic wave theory ;
_v27
504 _aIncludes bibliographical references and index.
505 0 _aMultivectors -- Dyadic algebra -- Differential forms -- Electromagnetic fields and sources -- Medium, boundary, and power conditions -- Theorems and transformations -- Electromagnetic waves.
506 1 _aRestricted to subscribers or individual electronic text purchasers.
520 _aAn introduction to multivectors, dyadics, and differential forms for electrical engineers While physicists have long applied differential forms to various areas of theoretical analysis, dyadic algebra is also the most natural language for expressing electromagnetic phenomena mathematically. George Deschamps pioneered the application of differential forms to electrical engineering but never completed his work. Now, Ismo V. Lindell, an internationally recognized authority on differential forms, provides a clear and practical introduction to replacing classical Gibbsian vector calculus with the mathematical formalism of differential forms. In Differential Forms in Electromagnetics, Lindell simplifies the notation and adds memory aids in order to ease the reader's leap from Gibbsian analysis to differential forms, and provides the algebraic tools corresponding to the dyadics of Gibbsian analysis that have long been missing from the formalism. He introduces the reader to basic EM theory and wave equations for the electromagnetic two-forms, discusses the derivation of useful identities, and explains novel ways of treating problems in general linear (bi-anisotropic) media. Clearly written and devoid of unnecessary mathematical jargon, Differential Forms in Electromagnetics helps engineers master an area of intense interest for anyone involved in research on metamaterials.
530 _aAlso available in print.
538 _aMode of access: World Wide Web
588 _aDescription based on PDF viewed 12/21/2015.
650 0 _aElectromagnetism
_xMathematics.
_98597
650 0 _aDifferential forms.
_920865
653 _aElectrical and Electronics Engineering.
655 0 _aElectronic books.
_93294
695 _aLaplace equations
695 _aMagnetic separation
695 _aMagnetoelectric effects
695 _aMagnetostatics
695 _aManifolds
695 _aMatrices
695 _aMaxwell equations
695 _aMeasurement
695 _aMedia
695 _aPerpendicular magnetic anisotropy
695 _aPhysics
695 _aPolynomials
695 _aQuaternions
695 _aTransforms
695 _aVectors
695 _aWriting
695 _aAerospace electronics
695 _aBibliographies
695 _aBiographies
695 _aBooks
695 _aConcrete
695 _aCurrent
695 _aElectric potential
695 _aElectromagnetic fields
695 _aElectromagnetic scattering
695 _aElectromagnetics
695 _aEquations
695 _aEuclidean distance
695 _aImpedance
695 _aIndexes
710 2 _aJohn Wiley & Sons,
_epublisher.
_96902
710 2 _aIEEE Xplore (Online service),
_edistributor.
_926453
776 0 8 _iPrint version:
_z9780471648017
830 0 _aIEEE Press series on electromagnetic wave theory ;
_v27
_97592
856 4 2 _3Abstract with links to resource
_uhttps://ieeexplore.ieee.org/xpl/bkabstractplus.jsp?bkn=5237463
942 _cEBK
999 _c73776
_d73776