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A Generic Matrix Method to Model the Magnetics of Multi-Coil Air-Cored Inductive Power Transfer Systems. / Prasanth, Venugopal; Bandyopadhyay, Soumya; Bauer, Pavol; Ferreira, Jan Abraham.

In: Energies, Vol. 10, No. 6, 774, 2017, p. 1-17.

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@article{26ecf57240fa47afbd2a706771b0458a,
title = "A Generic Matrix Method to Model the Magnetics of Multi-Coil Air-Cored Inductive Power Transfer Systems",
abstract = "This paper deals with a generic methodology to evaluate the magnetic parameters of contactless power transfer systems. Neumann's integral has been used to create a matrix method that can model the magnetics of single coils (circle, square, rectangle). The principle of superposition has been utilized to extend the theory to multi-coil geometries, such as double circular, double rectangle and double rectangle quadrature. Numerical and experimental validation has been performed to validate the analytical models developed. A rigorous application of the analysis has been carried out to study misalignment and hence the efficacy of various geometries to misalignment tolerance. The comparison of single-coil and multi-coil inductive power transfer systems (MCIPT) considering coupling variation with misalignment, power transferred and maximum efficiency is carried out.",
keywords = "Air-cored, Contactless, Coupling, Inductive power transfer, Magnetics, Matrix, Modeling, Multi-coil",
author = "Venugopal Prasanth and Soumya Bandyopadhyay and Pavol Bauer and Ferreira, {Jan Abraham}",
year = "2017",
doi = "10.3390/en10060774",
language = "English",
volume = "10",
pages = "1--17",
journal = "Energies",
issn = "1996-1073",
publisher = "MDPI",
number = "6",

}

RIS

TY - JOUR

T1 - A Generic Matrix Method to Model the Magnetics of Multi-Coil Air-Cored Inductive Power Transfer Systems

AU - Prasanth, Venugopal

AU - Bandyopadhyay, Soumya

AU - Bauer, Pavol

AU - Ferreira, Jan Abraham

PY - 2017

Y1 - 2017

N2 - This paper deals with a generic methodology to evaluate the magnetic parameters of contactless power transfer systems. Neumann's integral has been used to create a matrix method that can model the magnetics of single coils (circle, square, rectangle). The principle of superposition has been utilized to extend the theory to multi-coil geometries, such as double circular, double rectangle and double rectangle quadrature. Numerical and experimental validation has been performed to validate the analytical models developed. A rigorous application of the analysis has been carried out to study misalignment and hence the efficacy of various geometries to misalignment tolerance. The comparison of single-coil and multi-coil inductive power transfer systems (MCIPT) considering coupling variation with misalignment, power transferred and maximum efficiency is carried out.

AB - This paper deals with a generic methodology to evaluate the magnetic parameters of contactless power transfer systems. Neumann's integral has been used to create a matrix method that can model the magnetics of single coils (circle, square, rectangle). The principle of superposition has been utilized to extend the theory to multi-coil geometries, such as double circular, double rectangle and double rectangle quadrature. Numerical and experimental validation has been performed to validate the analytical models developed. A rigorous application of the analysis has been carried out to study misalignment and hence the efficacy of various geometries to misalignment tolerance. The comparison of single-coil and multi-coil inductive power transfer systems (MCIPT) considering coupling variation with misalignment, power transferred and maximum efficiency is carried out.

KW - Air-cored

KW - Contactless

KW - Coupling

KW - Inductive power transfer

KW - Magnetics

KW - Matrix

KW - Modeling

KW - Multi-coil

UR - http://www.scopus.com/inward/record.url?scp=85021910432&partnerID=8YFLogxK

UR - http://resolver.tudelft.nl/uuid:26ecf572-40fa-47af-bd2a-706771b0458a

U2 - 10.3390/en10060774

DO - 10.3390/en10060774

M3 - Article

AN - SCOPUS:85021910432

VL - 10

SP - 1

EP - 17

JO - Energies

JF - Energies

SN - 1996-1073

IS - 6

M1 - 774

ER -

ID: 28024621