Seminars
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Seminars of the Research Group |
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·Real Analysis Problem Solving Seminar |
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Descriptive Set Theory: Effective Methods, Classification Problems by Márton Elekes and Tamás Mátrai Back to top |
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Place and Time: Eötvös Loránd UniversityPázmány Péter sétány 1/CRoom 3.306Time: Thursday, 16:00-17:30 |
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Material announcement 1-3. Weeks: Closed set covering property a) Notes (pdf) b) S. Solecki (pdf) c) S. Todorcevic et al. (pdf) d) J. Mycielski (pdf) 4-5. Weeks: Complexity of ideals of compact sets a) A. Kechris et al. (pdf) b) G. Debs et al. (pdf) 6-7. Weeks: Effective approach to Hurewicz testing:
decomposing Borel functions a) Notes (pdf) b) J. Cichon et al. (pdf) c) J. Cichon et al. (pdf) d) S. Solecki (pdf) e) J. Steprans (pdf) f) J. Steprans et al.(pdf) 8-10. Weeks: Effective approach to Hurewicz testing:
Louveau's Theorem a) Notes (pdf) b) L. A. Harrington et al. (pdf) c) A. Louveau (pdf) 11-13. Weeks: a) b) |
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Real Analysis Problem Solving Seminar by Márton Elekes, Tamás Keleti and Tamás Mátrai Back to top |
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Place and Time: Eötvös Loránd UniversityPázmány Péter sétány 1/CRoom 3.306Time: Wednesday, 16:00-18:00 |
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Material 1. Week (pdf) 2. Week (pdf) 3. Week (pdf) 4. Week (pdf) 5. Week (pdf) 6. Week (pdf) 7. Week (pdf) 8. Week (pdf) 9. Week (pdf) 10. Week (pdf) 11. Week (pdf) 12. Week (pdf) 13. Week (pdf) |
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Real Analysis Research Seminar Back to top |
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Place and Time:Eötvös Loránd UniversityPázmány Péter sétány 1/CRoom 3.306Time: Friday, 14:30-16:00 |
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Program 1-3. Weeks: Miklós Laczkovich: Stability, Semidirect product of Banach Spaces and the Difference Property
4. Week: Zoltán Buczolich: On the Set of Injectivity of a Typical C^1 Function 5. Week: Zoltán Buczolich: Counting and Convergence in Ergodic Theory 6-7. Weeks: Spring Break 8. Week: Miklós Laczkovich: The Near and Far Future of the Department of Analysis, Eötvös Loránd University 9. Week: 10. Week: 11. Week: 12. Week: 13. Week: |
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Set Theoretic Topology Seminar Back to top |
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Place and Time:Rényi InstituteReáltanoda u. 13-15. Room of I. JuhászTime: Thursday, 10:00-14:00 |
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Material 14-16. Weeks: A Topological Application of Flat Morasses a) Notes (pdf) a) E. Michael I (pdf) b) E. Michael II (pdf) c) E. Michael III (pdf) d) E. Michael on paracompactness (pdf) e) E. Michael in Monthly (pdf) f) M. Scheepers (pdf) g) M. Scheepers, B. Tsaban (pdf) h) M. Sakai (pdf) i) Notes (pdf) a) S. Eilenberg on weakly orderable spaces (pdf) b) E. Michael (pdf) c) J. van Mill, E. Wattel on orderability I (pdf) d) J. van Mill, E. Wattel on orderability II (pdf) e) S. Fujii, T. Nogura (pdf) f) T. Nogura, D. Shakhmatov on intervals (pdf) g) V. Gutev, T. Nogura on disconnectedness (pdf) h) V. Gutev, T. Nogura on Fell continuity I (pdf) i) V. Gutev on Fell continuity II (pdf) j) V. Gutev, T. Nogura on selection topologies (pdf) k) S. Garcia-Ferreira et al. on extreme selections (pdf) l) Notes I (pdf) ly) Problems (pdf)
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