A nonlinear singular integral equation model for hysteresis in magneto-statics

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  • Freie Universität Berlin (FU Berlin)
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Details

OriginalspracheEnglisch
Seiten (von - bis)678-681
Seitenumfang4
FachzeitschriftIEEE transactions on magnetics
Jahrgang32
Ausgabenummer3 PART 2
PublikationsstatusVeröffentlicht - 1996

Abstract

A 3D nonlinear singular integral equation model is considered, which describes the magnetostatic field in a ferromagnetic media with hysteresis. The integral equation is derived from the magnetostatic field equations and the hysteresis is represented by vector Preisach models. The solvability of the integral equation model is posed and numerical algorithms are discussed. Finally a totally discrete model is supposed, which is based on the integral equation model and allows a physical interpretation as a dipole model. l £> 1996 IEEE.

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A nonlinear singular integral equation model for hysteresis in magneto-statics. / Doppel, Karl; Hochmuth, Reinhard.
in: IEEE transactions on magnetics, Jahrgang 32, Nr. 3 PART 2, 1996, S. 678-681.

Publikation: Beitrag in FachzeitschriftArtikelForschungPeer-Review

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abstract = "A 3D nonlinear singular integral equation model is considered, which describes the magnetostatic field in a ferromagnetic media with hysteresis. The integral equation is derived from the magnetostatic field equations and the hysteresis is represented by vector Preisach models. The solvability of the integral equation model is posed and numerical algorithms are discussed. Finally a totally discrete model is supposed, which is based on the integral equation model and allows a physical interpretation as a dipole model. l £> 1996 IEEE.",
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AB - A 3D nonlinear singular integral equation model is considered, which describes the magnetostatic field in a ferromagnetic media with hysteresis. The integral equation is derived from the magnetostatic field equations and the hysteresis is represented by vector Preisach models. The solvability of the integral equation model is posed and numerical algorithms are discussed. Finally a totally discrete model is supposed, which is based on the integral equation model and allows a physical interpretation as a dipole model. l £> 1996 IEEE.

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