Theory of superconducting magnet suspension: main results survey

Voevodskii, Konstantin E.; Kochetkov, V.M.

doi:10.1016/0011-2275(81)90216-2

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“…Пусть D -область, занятая проводником (на рисунке закрашена), T -свободное пространство, Σ -их граница. Заданные токи -первичный источник поля -находятся в области T. Традиционная постановка задачи включает уравнения Максвелла (в пренебрежении токами смещения) для областей D и T, условия на бесконечности, и условия контакта на Σ -непрерывность вектора магнитной индукции и тангенциальных компонент вектора напряженности электрического поля [1].…”

unclassified

The method of conditional boundary

Voevodskii¹,

Strepetov²

2016

Transportation systems and technology

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unclassified

The method of conditional boundary

Voevodskii¹,

Strepetov²

2016

Transportation systems and technology

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Analytic 3-D eddy current model of a finite width conductive plate including edge-effects

Paul

Bird

2014

International Journal of Applied Electromagnetics and Mechanics

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This paper presents a new eddy current modeling approach in which the edge field contribution for a finite width conducting plate is accounted for. The 3-D steady-state analytic eddy current model accounts for the source field contributions from oscillatory as well as translational velocity motional effects. The paper discusses the modeling inaccuracies caused by neglecting the source field contributions on the edges of the conductive plate. The new modeling approach is validated by comparing the analytic calculations with a 3-D steady-state finite element analysis model.

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Theory of superconducting magnet suspension: main results survey

Cited by 2 publications

References 10 publications

The method of conditional boundary

The method of conditional boundary

Analytic 3-D eddy current model of a finite width conductive plate including edge-effects

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