The Hyperbolic Paradigma

dc.contributor.author	Correia, Joaquim M. C.
dc.date.accessioned	2014-01-06T12:10:00Z
dc.date.available	2014-01-06T12:10:00Z
dc.date.issued	2013-12-20
dc.description.abstract	As nonlinear hyperbolic partial differential equations have non unique global solutions, I am concerned with two, related, issues: what about physical solutions? and when can we use such a type of equations?	por
dc.identifier.authoremail	jmcorreia@uevora.pt
dc.identifier.citation	WORKSHOP ON SOME PROSPECTIVE ASPECTS IN MATHEMATICS AND STATISTICS, University of Évora, December 20th 2013	por
dc.identifier.scientificarea	334	por
dc.identifier.uri	http://www.dmat.uevora.pt/index.php/pt/noticias_e_eventos/eventos
dc.identifier.uri	http://hdl.handle.net/10174/9224
dc.identifier.withinvitedoralpresentation	sim	por
dc.identifier.withoralpresentation	sim	por
dc.identifier.withposter	nao	por
dc.language.iso	eng	por
dc.publisher	CIMA, Universidade de Évora	por
dc.rights	openAccess	por
dc.subject	hyperbolic conservation law	por
dc.subject	shock wave	por
dc.subject	entropy weak solution	por
dc.subject	measure-valued solution	por
dc.subject	dissipation	por
dc.subject	dispersion	por
dc.subject	diffusion	por
dc.subject	capilllarity	por
dc.subject	Burgers equation	por
dc.subject	KdV-type equation	por
dc.title	The Hyperbolic Paradigma	por
dc.type	lecture	por
degois.publication.location	Universidade de Évora	por
degois.publication.title	Workshop Some Prospective Aspects in Mathematics and Statistics UÉvora, December 20, 2013	por

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