Regular and singular solutions of a quasilinear equation with weights

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dc.contributor.authorBidaut Veron, MF
dc.contributor.authorGarcia Huidobro, M
dc.date.accessioned2024-01-10T12:42:00Z
dc.date.available2024-01-10T12:42:00Z
dc.date.issued2001
dc.description.abstractIn this article we study the behavior near 0 of the nonnegative solutions of the equation
dc.description.abstract-div(a(x)\ delu \ (p-2)delu) = b(x)\u \ (delta -1)u, x is an element of Omega\{0},
dc.description.abstractwhere Omega is a domain of R-N containing 0, and delta > p - 1 > 0, a, b are nonnegative weight functions. We give a complete classification of the solutions in the radial case, and punctual estimates in the nonradial one. We also consider the Dirichlet problem in Omega.
dc.format.extent36 páginas
dc.fuente.origenWOS
dc.identifier.issn0921-7134
dc.identifier.urihttps://repositorio.uc.cl/handle/11534/77472
dc.identifier.wosidWOS:000172548700002
dc.information.autorucMatemática;García-Huidobro M;S/I;60600
dc.issue.numero2
dc.language.isoen
dc.nota.accesoSin adjunto
dc.pagina.final150
dc.pagina.inicio115
dc.publisherIOS PRESS
dc.revistaASYMPTOTIC ANALYSIS
dc.rightsregistro bibliográfico
dc.subjectELLIPTIC-EQUATIONS
dc.subjectINEQUALITIES
dc.subjectBEHAVIOR
dc.titleRegular and singular solutions of a quasilinear equation with weights
dc.typeartículo
dc.volumen28
sipa.codpersvinculados60600
sipa.indexWOS
sipa.trazabilidadCarga SIPA;09-01-2024
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