Berger, Josef and Svindland, Gregor
(2016):
Convexity and constructive infima.
In: Archive for Mathematical Logic, Vol. 55, No. 7-8: pp. 873-881
Abstract
We show constructively that every quasi-convex uniformly continuous function has positive infimum, where is a convex compact subset of . This implies a constructive separation theorem for convex sets.
| Item Type: | Journal article |
|---|---|
| Faculties: | Mathematics, Computer Science and Statistics > Mathematics |
| Subjects: | 500 Science > 510 Mathematics |
| ISSN: | 0933-5846 |
| Language: | English |
| Item ID: | 47446 |
| Date Deposited: | 27. Apr 2018, 08:13 |
| Last Modified: | 13. Aug 2024, 12:41 |
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