Special groups, rings and algebras of continuous functions (2008)
- Authors:
- Autor USP: MIRAGLIA NETO, FRANCISCO - IME
- Unidade: IME
- Assunto: FORMAS QUADRÁTICAS
- Language: Inglês
- Imprenta:
- Publisher: Université Paris 7
- Publisher place: Paris
- Date published: 2008
- Source:
- Título: Proceedings
- Conference titles: Séminaire de structures algébriques ordonnées : 2006-2007
-
ABNT
DICKMANN, Max e MIRAGLIA NETO, Francisco. Special groups, rings and algebras of continuous functions. 2008, Anais.. Paris: Université Paris 7, 2008. Disponível em: https://repositorio.usp.br/directbitstream/ea3056db-eb8c-4f67-bf12-c87d62de6462/3199498.pdf. Acesso em: 23 fev. 2026. -
APA
Dickmann, M., & Miraglia Neto, F. (2008). Special groups, rings and algebras of continuous functions. In Proceedings. Paris: Université Paris 7. Recuperado de https://repositorio.usp.br/directbitstream/ea3056db-eb8c-4f67-bf12-c87d62de6462/3199498.pdf -
NLM
Dickmann M, Miraglia Neto F. Special groups, rings and algebras of continuous functions [Internet]. Proceedings. 2008 ;[citado 2026 fev. 23 ] Available from: https://repositorio.usp.br/directbitstream/ea3056db-eb8c-4f67-bf12-c87d62de6462/3199498.pdf -
Vancouver
Dickmann M, Miraglia Neto F. Special groups, rings and algebras of continuous functions [Internet]. Proceedings. 2008 ;[citado 2026 fev. 23 ] Available from: https://repositorio.usp.br/directbitstream/ea3056db-eb8c-4f67-bf12-c87d62de6462/3199498.pdf - Definitions: the primitive concept of logics or the Leśniewski–Tarski legacy
- On the preservation of elementary equivalence and embedding by bounded filtered powers and structures of stable continuous functions
- Teoria dos conjuntos: um minimo
- Topicos de teoria axiomatica dos conjuntos
- Geometric functors and quadratic forms over preordered von Neumann regular rings
- Modules in the category of sheaves over quantales
- An omitting types theorem for sheaves over topological spaces
- Faithfully quadratic rings - a summary of results
- Teorias categóricas
- Constructions in the category of real semigroups
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