Continuidade do conjunto de equilíbrios de um problema parabólico não linear com termos concentrados na fronteira
| Ano de defesa: | 2021 |
|---|---|
| Autor(a) principal: | |
| Orientador(a): | |
| Banca de defesa: | |
| Tipo de documento: | Dissertação |
| Tipo de acesso: | Acesso aberto |
| dARK ID: | ark:/48912/001300002dnbf |
| Idioma: | por |
| Instituição de defesa: |
Universidade Federal de São Paulo
|
| Programa de Pós-Graduação: |
Não Informado pela instituição
|
| Departamento: |
Não Informado pela instituição
|
| País: |
Não Informado pela instituição
|
| Palavras-chave em Português: | |
| Link de acesso: | https://repositorio.unifesp.br/handle/11600/61919 |
Resumo: | Neste trabalho, analisamos o comportamento das soluções de um problema parabólico não linear, quando alguns termos de reação estão concentrados em uma vizinhança da fronteira do domínio e esta vizinhança contrai-se a fronteira, quando um parâmetro tende a zero. Mais precisamente, provamos a continuidade do conjunto de equilíbrios do problema parabólico não linear. Os pontos de equilíbrios são as soluções de um problema elíptico não linear associado ao problema parabólico. |
| id |
UFSP_fdaaa4b1c7e866c3f1064b2dab712d84 |
|---|---|
| oai_identifier_str |
oai:repositorio.unifesp.br:11600/61919 |
| network_acronym_str |
UFSP |
| network_name_str |
Repositório Institucional da UNIFESP |
| repository_id_str |
|
| spelling |
http://lattes.cnpq.br/4748340839963994http://lattes.cnpq.br/2376991776742062Morales Ramirez, Daniel Alberto [UNIFESP]http://lattes.cnpq.br/8350397063604657Aragão, Gleciane da SilvaAstudillo Rojas, María RosarioSão José dos Campos2021-09-09T11:39:58Z2021-09-09T11:39:58Z2021-07-23Neste trabalho, analisamos o comportamento das soluções de um problema parabólico não linear, quando alguns termos de reação estão concentrados em uma vizinhança da fronteira do domínio e esta vizinhança contrai-se a fronteira, quando um parâmetro tende a zero. Mais precisamente, provamos a continuidade do conjunto de equilíbrios do problema parabólico não linear. Os pontos de equilíbrios são as soluções de um problema elíptico não linear associado ao problema parabólico.In this work, we analyze the behavior of the solutions of a nonlinear parabolic problem, when some reaction terms are concentrated in a neighborhood of the domain boundary and this neighborhood shrinks to the boundary as a parameter goes to zero. More precisely, we prove the continuity of the equilibrium set of the nonlinear parabolic problem. The equilibrium points are the solutions of a nonlinear elliptic problem associated to the parabolic problem.Coordenação de Aperfeiçoamento de Pessoal de Nível Superior (CAPES)103 f.https://repositorio.unifesp.br/handle/11600/61919ark:/48912/001300002dnbfporUniversidade Federal de São Pauloinfo:eu-repo/semantics/openAccessproblema parabólico não linearproblema elípticoconcentraçãocontinuidadeequilíbriosContinuidade do conjunto de equilíbrios de um problema parabólico não linear com termos concentrados na fronteiraContinuity of the equilibrium set of a nonlinear parabolic problem with terms concentrated at the boundaryinfo:eu-repo/semantics/masterThesisinfo:eu-repo/semantics/publishedVersionreponame:Repositório Institucional da UNIFESPinstname:Universidade Federal de São Paulo (UNIFESP)instacron:UNIFESPInstituto de Ciência e Tecnologia (ICT)Matemática Pura e AplicadaCiências Exatas e da TerraAnálise - Equações Diferenciais ParciaisORIGINALDissertacao_Daniel_Morales_Final_(Posdefesa).pdfDissertacao_Daniel_Morales_Final_(Posdefesa).pdfapplication/pdf2301026https://repositorio.unifesp.br/bitstreams/6e23ce51-ede7-43e9-a73a-ee6768e94e8c/downloade8eec06884452d07f00324a9ec7de242MD51LICENSElicense.txtlicense.txttext/plain; charset=utf-85887https://repositorio.unifesp.br/bitstreams/5e50905c-505f-405c-b68d-42dfcabaf743/download128bbe24c0d4059bbdba5fb39a6a8e7eMD52TEXTDissertacao_Daniel_Morales_Final_(Posdefesa).pdf.txtDissertacao_Daniel_Morales_Final_(Posdefesa).pdf.txtExtracted texttext/plain109954https://repositorio.unifesp.br/bitstreams/62075c06-0c6f-4ea4-9afc-3387acb5e2d7/downloadb1b39db66d34aef85aad0ce3f33379ccMD56THUMBNAILDissertacao_Daniel_Morales_Final_(Posdefesa).pdf.jpgDissertacao_Daniel_Morales_Final_(Posdefesa).pdf.jpgGenerated Thumbnailimage/jpeg4564https://repositorio.unifesp.br/bitstreams/6f23f0f4-16cf-4d7c-942e-79a4a22276e1/downloadb41d6371f9334a461676a627a052eb01MD5711600/619192024-08-02 10:38:44.18oai:repositorio.unifesp.br:11600/61919https://repositorio.unifesp.brRepositório InstitucionalPUBhttp://www.repositorio.unifesp.br/oai/requestbiblioteca.csp@unifesp.bropendoar:34652024-08-02T10:38:44Repositório Institucional da UNIFESP - Universidade Federal de São Paulo (UNIFESP)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 |
| dc.title.pt_BR.fl_str_mv |
Continuidade do conjunto de equilíbrios de um problema parabólico não linear com termos concentrados na fronteira |
| dc.title.alternative.pt_BR.fl_str_mv |
Continuity of the equilibrium set of a nonlinear parabolic problem with terms concentrated at the boundary |
| title |
Continuidade do conjunto de equilíbrios de um problema parabólico não linear com termos concentrados na fronteira |
| spellingShingle |
Continuidade do conjunto de equilíbrios de um problema parabólico não linear com termos concentrados na fronteira Morales Ramirez, Daniel Alberto [UNIFESP] problema parabólico não linear problema elíptico concentração continuidade equilíbrios |
| title_short |
Continuidade do conjunto de equilíbrios de um problema parabólico não linear com termos concentrados na fronteira |
| title_full |
Continuidade do conjunto de equilíbrios de um problema parabólico não linear com termos concentrados na fronteira |
| title_fullStr |
Continuidade do conjunto de equilíbrios de um problema parabólico não linear com termos concentrados na fronteira |
| title_full_unstemmed |
Continuidade do conjunto de equilíbrios de um problema parabólico não linear com termos concentrados na fronteira |
| title_sort |
Continuidade do conjunto de equilíbrios de um problema parabólico não linear com termos concentrados na fronteira |
| author |
Morales Ramirez, Daniel Alberto [UNIFESP] |
| author_facet |
Morales Ramirez, Daniel Alberto [UNIFESP] |
| author_role |
author |
| dc.contributor.advisor-coLattes.pt_BR.fl_str_mv |
http://lattes.cnpq.br/4748340839963994 |
| dc.contributor.advisorLattes.pt_BR.fl_str_mv |
http://lattes.cnpq.br/2376991776742062 |
| dc.contributor.authorLattes.pt_BR.fl_str_mv |
http://lattes.cnpq.br/8350397063604657 |
| dc.contributor.author.fl_str_mv |
Morales Ramirez, Daniel Alberto [UNIFESP] |
| dc.contributor.advisor1.fl_str_mv |
Aragão, Gleciane da Silva |
| dc.contributor.advisor-co1.fl_str_mv |
Astudillo Rojas, María Rosario |
| contributor_str_mv |
Aragão, Gleciane da Silva Astudillo Rojas, María Rosario |
| dc.subject.por.fl_str_mv |
problema parabólico não linear problema elíptico concentração continuidade equilíbrios |
| topic |
problema parabólico não linear problema elíptico concentração continuidade equilíbrios |
| description |
Neste trabalho, analisamos o comportamento das soluções de um problema parabólico não linear, quando alguns termos de reação estão concentrados em uma vizinhança da fronteira do domínio e esta vizinhança contrai-se a fronteira, quando um parâmetro tende a zero. Mais precisamente, provamos a continuidade do conjunto de equilíbrios do problema parabólico não linear. Os pontos de equilíbrios são as soluções de um problema elíptico não linear associado ao problema parabólico. |
| publishDate |
2021 |
| dc.date.accessioned.fl_str_mv |
2021-09-09T11:39:58Z |
| dc.date.available.fl_str_mv |
2021-09-09T11:39:58Z |
| dc.date.issued.fl_str_mv |
2021-07-23 |
| dc.type.driver.fl_str_mv |
info:eu-repo/semantics/masterThesis |
| dc.type.status.fl_str_mv |
info:eu-repo/semantics/publishedVersion |
| format |
masterThesis |
| status_str |
publishedVersion |
| dc.identifier.uri.fl_str_mv |
https://repositorio.unifesp.br/handle/11600/61919 |
| dc.identifier.dark.fl_str_mv |
ark:/48912/001300002dnbf |
| url |
https://repositorio.unifesp.br/handle/11600/61919 |
| identifier_str_mv |
ark:/48912/001300002dnbf |
| dc.language.iso.fl_str_mv |
por |
| language |
por |
| dc.rights.driver.fl_str_mv |
info:eu-repo/semantics/openAccess |
| eu_rights_str_mv |
openAccess |
| dc.format.none.fl_str_mv |
103 f. |
| dc.coverage.spatial.pt_BR.fl_str_mv |
São José dos Campos |
| dc.publisher.none.fl_str_mv |
Universidade Federal de São Paulo |
| publisher.none.fl_str_mv |
Universidade Federal de São Paulo |
| dc.source.none.fl_str_mv |
reponame:Repositório Institucional da UNIFESP instname:Universidade Federal de São Paulo (UNIFESP) instacron:UNIFESP |
| instname_str |
Universidade Federal de São Paulo (UNIFESP) |
| instacron_str |
UNIFESP |
| institution |
UNIFESP |
| reponame_str |
Repositório Institucional da UNIFESP |
| collection |
Repositório Institucional da UNIFESP |
| bitstream.url.fl_str_mv |
https://repositorio.unifesp.br/bitstreams/6e23ce51-ede7-43e9-a73a-ee6768e94e8c/download https://repositorio.unifesp.br/bitstreams/5e50905c-505f-405c-b68d-42dfcabaf743/download https://repositorio.unifesp.br/bitstreams/62075c06-0c6f-4ea4-9afc-3387acb5e2d7/download https://repositorio.unifesp.br/bitstreams/6f23f0f4-16cf-4d7c-942e-79a4a22276e1/download |
| bitstream.checksum.fl_str_mv |
e8eec06884452d07f00324a9ec7de242 128bbe24c0d4059bbdba5fb39a6a8e7e b1b39db66d34aef85aad0ce3f33379cc b41d6371f9334a461676a627a052eb01 |
| bitstream.checksumAlgorithm.fl_str_mv |
MD5 MD5 MD5 MD5 |
| repository.name.fl_str_mv |
Repositório Institucional da UNIFESP - Universidade Federal de São Paulo (UNIFESP) |
| repository.mail.fl_str_mv |
biblioteca.csp@unifesp.br |
| _version_ |
1865648825198182400 |