A study of bifurcations in singular differential equations motivated by electrical power systems

Bibliographic Details
Main Author:	Beardmore, Robert Eric
Published:	Brunel University 1999
Subjects:	510 Pure mathematics
Online Access:	http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.310143

id	ndltd-bl.uk-oai-ethos.bl.uk-310143
record_format	oai_dc
spelling	ndltd-bl.uk-oai-ethos.bl.uk-3101432015-03-19T10:27:17ZA study of bifurcations in singular differential equations motivated by electrical power systemsBeardmore, Robert Eric1999510Pure mathematicsBrunel Universityhttp://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.310143Electronic Thesis or Dissertation
collection	NDLTD
sources	NDLTD
topic	510 Pure mathematics
spellingShingle	510 Pure mathematics Beardmore, Robert Eric A study of bifurcations in singular differential equations motivated by electrical power systems
author	Beardmore, Robert Eric
author_facet	Beardmore, Robert Eric
author_sort	Beardmore, Robert Eric
title	A study of bifurcations in singular differential equations motivated by electrical power systems
title_short	A study of bifurcations in singular differential equations motivated by electrical power systems
title_full	A study of bifurcations in singular differential equations motivated by electrical power systems
title_fullStr	A study of bifurcations in singular differential equations motivated by electrical power systems
title_full_unstemmed	A study of bifurcations in singular differential equations motivated by electrical power systems
title_sort	study of bifurcations in singular differential equations motivated by electrical power systems
publisher	Brunel University
publishDate	1999
url	http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.310143
work_keys_str_mv	AT beardmoreroberteric astudyofbifurcationsinsingulardifferentialequationsmotivatedbyelectricalpowersystems AT beardmoreroberteric studyofbifurcationsinsingulardifferentialequationsmotivatedbyelectricalpowersystems
_version_	1716774525215965184

A study of bifurcations in singular differential equations motivated by electrical power systems

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