Nonstandard analysis in topology: Nonstandard and standard compactifications
Journal of Symbolic Logic 65 (4):1836-1840 (2000)
| Abstract | Let (X, T) be a topological space and *X a nonstandard extension of X. Sets of the form *G, where G ∈ T. form a base for the "standard" topology ST on *X. The topological space (*X, ST ) will be used to study compactifications of (X, T) in a systematic way | |||||||||
| Keywords | No keywords specified (fix it) | |||||||||
| Categories | ||||||||||
| Options |
|
|||||||||
| PhilPapers Archive |
Upload a copy of this paper Check publisher's policy on self-archival Papers currently archived: 5,875 |
| External links |
|
| Through your library | Configure |
Vladimir Kanovei & Michael Reeken (2000). Extending Standard Models of ZFC to Models of Nonstandard Set Theories. Studia Logica 64 (1):37-59.
Stuart T. Smith (1987). Nonstandard Characterizations of Recursive Saturation and Resplendency. Journal of Symbolic Logic 52 (3):842-863.
Menachem Magidor, Saharon Shelah & Jonathan Stavi (1983). On the Standard Part of Nonstandard Models of Set Theory. Journal of Symbolic Logic 48 (1):33-38.
J. M. Henle (2003). Second-Order Non-Nonstandard Analysis. Studia Logica 74 (3):399 - 426.
Shizuo Kamo (1981). Nonstandard Natural Number Systems and Nonstandard Models. Journal of Symbolic Logic 46 (2):365-376.
Petr Andreev & Karel Hrbacek (2004). Standard Sets in Nonstandard Set Theory. Journal of Symbolic Logic 69 (1):165-182.
Peter Fletcher (1989). Nonstandard Set Theory. Journal of Symbolic Logic 54 (3):1000-1008.
Mauro Di Nasso (2002). An Axiomatic Presentation of the Nonstandard Methods in Mathematics. Journal of Symbolic Logic 67 (1):315 - 325.
Monthly downloads |
Added to index2009-01-28Total downloads8 ( #124,608 of 556,888 )Recent downloads (6 months)1 ( #64,931 of 556,888 )How can I increase my downloads? |

