Forcing countably compact group topologies on a larger free abelian group (2000)
- Authors:
- USP affiliated authors: KOSZMIDER, PIOTR BOLESLAW - IME ; TOMITA, ARTUR HIDEYUKI - IME
- Unidade: IME
- Subjects: GRUPOS TOPOLÓGICOS; CARDINAIS COMO INVARIANTES TOPOLÓGICOS
- Agências de fomento:
- Language: Inglês
- Imprenta:
- Source:
- Título do periódico: Topology Proceedings
- ISSN: 0146-4124
- Volume/Número/Paginação/Ano: v. 25, p. 563-574, 2000
-
ABNT
KOSZMIDER, Piotr Boleslaw e TOMITA, Artur Hideyuki e WATSON, S. Forcing countably compact group topologies on a larger free abelian group. Topology Proceedings, v. 25, p. 563-574, 2000Tradução . . Disponível em: https://topology.nipissingu.ca/tp/reprints/v25/tp25234.pdf. Acesso em: 15 maio 2024. -
APA
Koszmider, P. B., Tomita, A. H., & Watson, S. (2000). Forcing countably compact group topologies on a larger free abelian group. Topology Proceedings, 25, 563-574. Recuperado de https://topology.nipissingu.ca/tp/reprints/v25/tp25234.pdf -
NLM
Koszmider PB, Tomita AH, Watson S. Forcing countably compact group topologies on a larger free abelian group [Internet]. Topology Proceedings. 2000 ; 25 563-574.[citado 2024 maio 15 ] Available from: https://topology.nipissingu.ca/tp/reprints/v25/tp25234.pdf -
Vancouver
Koszmider PB, Tomita AH, Watson S. Forcing countably compact group topologies on a larger free abelian group [Internet]. Topology Proceedings. 2000 ; 25 563-574.[citado 2024 maio 15 ] Available from: https://topology.nipissingu.ca/tp/reprints/v25/tp25234.pdf - A space C(K) where all nontrivial complemented subspaces have big densities
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- Applications of P-functions
- On the existence of strong chains in ´p OMEGA IND. 1´/fin
- Forcing minimal extensions of Boolean algebras
- Banach spaces of continuous functions with few operators
- On strong chains of uncountable functions
- The interplay between compact spaces and the Banach spaces of their continuous functions
- Kurepa trees and topological non-reflection
- Projections in weakly compactly generated Banach spaces and Chang's conjecture
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