Borsuk–Ulam and Bourgin–Yang theorems for mod p-cohomology spheres (2015)
- Authors:
- Autor USP: MATTOS, DENISE DE - ICMC
- Unidade: ICMC
- Assunto: TOPOLOGIA ALGÉBRICA
- Language: Inglês
- Imprenta:
- Publisher: ICMC-USP/DM-UFSCar
- Publisher place: São Carlos
- Date published: 2015
- Source:
- Título do periódico: Resumos
- Conference titles: Encontro Regional de Topologia
-
ABNT
SILVA, Nelson A e MATTOS, Denise de e SANTOS, Edivaldo L. dos. Borsuk–Ulam and Bourgin–Yang theorems for mod p-cohomology spheres. 2015, Anais.. São Carlos: ICMC-USP/DM-UFSCar, 2015. Disponível em: http://www.dm.ufscar.br/profs/ert2015/caderno.pdf. Acesso em: 19 abr. 2024. -
APA
Silva, N. A., Mattos, D. de, & Santos, E. L. dos. (2015). Borsuk–Ulam and Bourgin–Yang theorems for mod p-cohomology spheres. In Resumos. São Carlos: ICMC-USP/DM-UFSCar. Recuperado de http://www.dm.ufscar.br/profs/ert2015/caderno.pdf -
NLM
Silva NA, Mattos D de, Santos EL dos. Borsuk–Ulam and Bourgin–Yang theorems for mod p-cohomology spheres [Internet]. Resumos. 2015 ;[citado 2024 abr. 19 ] Available from: http://www.dm.ufscar.br/profs/ert2015/caderno.pdf -
Vancouver
Silva NA, Mattos D de, Santos EL dos. Borsuk–Ulam and Bourgin–Yang theorems for mod p-cohomology spheres [Internet]. Resumos. 2015 ;[citado 2024 abr. 19 ] Available from: http://www.dm.ufscar.br/profs/ert2015/caderno.pdf - Borsuk-Ulam theorems and their parametrized versions for spaces of type (a, b)
- Bourgin-Yang versions of the Borsuk-Ulam theorem for (H,G)- coincidences
- Bourgin-Yang version of the Borsuk-Ulam theorem for "Z IND. P 'POT. K'-equivariant maps
- Degree of equivariant maps between generalized G-manifolds
- Zero sets of equivariant maps from products of spheres to Euclidean spaces
- A survey of the cohomological degree of equivariant mapsi
- (H, G)-coincidence theorems for manifolds and a topological Tverberg type theorem for any natural number r
- Degree of equivariant maps between generalized G-manifolds
- Relative Borsuk-Ulam theorems for spaces with a free 'Z IND.2'-action
- Algebraic topology methods in combinatorics and discrete geometry problems
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