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Network representation of conducting regions in the field models of electrical machines – the case of multiply connected regions

Network representation of conducting regions in the field models of electrical machines – the case of multiply connected regions
Network representation of conducting regions in the field models of electrical machines – the case of multiply connected regions
Circuit models of multiply connected regions in electromagnetic transducers are discussed. Both thin and rod conductors are considered. Resistive models of multi-turn coils are described for which the loop equations form edge elements involving the potential T0. Formulations are expressed in terms of electric vector potentials T, T0, and scalar or vector magnetic potentials, OMEGA-T-T0, A-T-T0. Advantages of using the T, T0 formulation are highlighted.
1733-0718
46-51
Demenko, A.
4f2e9586-6a46-44e6-8573-ce6613cc3032
Wojciechowski, R.
69f13603-b50e-426a-ae22-931fae8503e5
Sykulski, J.K.
d6885caf-aaed-4d12-9ef3-46c4c3bbd7fb
Demenko, A.
4f2e9586-6a46-44e6-8573-ce6613cc3032
Wojciechowski, R.
69f13603-b50e-426a-ae22-931fae8503e5
Sykulski, J.K.
d6885caf-aaed-4d12-9ef3-46c4c3bbd7fb

Demenko, A., Wojciechowski, R. and Sykulski, J.K. (2008) Network representation of conducting regions in the field models of electrical machines – the case of multiply connected regions. Scientific Papers of the Institute of Electrical Machines, Drives and Measurements of the Wroclaw University of Technology, 62 (28), 46-51.

Record type: Article

Abstract

Circuit models of multiply connected regions in electromagnetic transducers are discussed. Both thin and rod conductors are considered. Resistive models of multi-turn coils are described for which the loop equations form edge elements involving the potential T0. Formulations are expressed in terms of electric vector potentials T, T0, and scalar or vector magnetic potentials, OMEGA-T-T0, A-T-T0. Advantages of using the T, T0 formulation are highlighted.

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Published date: 17 June 2008
Organisations: EEE

Identifiers

Local EPrints ID: 266394
URI: http://eprints.soton.ac.uk/id/eprint/266394
ISSN: 1733-0718
PURE UUID: 2ba50886-e77a-466f-811b-3295055a3cdd
ORCID for J.K. Sykulski: ORCID iD orcid.org/0000-0001-6392-126X

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Date deposited: 28 Jul 2008 11:42
Last modified: 07 Oct 2020 02:29

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