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Ïóáëèêàöèé íà ñòðàíèöå:    Page: 123 45 ... 1011121314
2020 year
Authors: Kanovei V., Lyubetsky V.

Models of set theory in which nonconstructible reals first appear at a given projective level .
Mathematics, 2020, Vol. 8, No. 6, Art. 910.
DOI: 10.3390/math8060910 (WoS Q1)
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2020 year
Authors: Kanovei V., Katz M., Nowik T.

Metric completions, Heine-Borel, and approachability.
Open Mathematics, 2020, Volume 18, Issue 1, 162-166.
DOI: 10.1515/math-2020-0017
WoS Q3
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2020 year
Authors: Bair J., Blaszczyk P., Heinig P., Kanovei V., Katz M., McGaffey T.

Cauchy"s work on integral geometry, centers of curvature, and other applications of infinitesimals.
Real Analysis Exchange, 2020, Vol. 45, No. 1, pp. 127-150 .
DOI: 10.14321/realanalexch.45.1.0127
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2020 year
Authors: Kanovei V., Lyubetsky V.

Canonization of smooth equivalence relations on infinite-dimensional E0-large products. Notre Dame Journal of Formal Logic, 2020, Vol. 61, No. 1, P. 117–128. DOI: 10.1215/00294527-2019-0034 (WoS Q1)
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2019 year
Authors: Lyubetsky V., Kanovei V.

Set theory: absolute undecidability of classical problems. Textbook for universities, 2nd ed., Moscow, Urait, 2019, 348 p. (in Russian). ISBN: 978-5-534-10390-8

2019 year
Authors: Bascelli T., Blaszczyk P., Kanovei V., Katz K., Katz M., Kutateladze S., Nowik T., Schaps D., Sherry D.

Gregory’s Sixth Operation.
Mircea Pitici (Editor), The Best Writing on Mathematics 2019
Princeton University Press, 2019, pp. 195–207.
DOI: 10.1515/9780691197944-015
Book DOI: 10.1515/9780691197944
Online ISBN: 9780691197944
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2019 year
Authors: Bair J., Blaszczyk P., Kanovei V., Katz M., Heinig P.

19th-century real analysis, forward and backward.
Antiquitates Mathematicae, 2019, 13, 1, pp. 19-49.
DOI:10.14708/am.v13i1.6440
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2019 year
Authors: Kanovei V., Lyubetsky V.

Indiscernible pairs of countable sets of reals at a given projective level. arXiv: 1912.12962 [math.LO], December 2019.
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2019 year
Authors: Kanovei V.

Definable selector for Δ02 sets modulo countable.
arXiv: 1910.00926 [math.LO], October 2019
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2019 year
Authors: Bottazzi E., Kanovei V., Katz M., Mormann T., Sherry D.

On mathematical realism and applicability of hyperreals.
Matematychni Studii, 2019, 51, 2, pp. 200-224.
DOI:10.15330/ms.51.2.200-224
SCIMAGO, Q3
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2019 year
Authors: Kanovei V., Lyubetsky V.

Models of set theory in which separation theorem fails. arXiv:1905.11241 [math.LO], May 2019.
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2019 year
Authors: Kanovei V., Lyubetsky V.

Absoluteness of the Solovay set Σ. Siberian Mathematical Journal, 2019, 60, no 6, pp. 1003-1006. DOI: 10.1134/S0037446619060089 (WoS Q3)
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2019 year
Authors: Gitman V., Friedman S.D., Kanovei V.

A model of second-order arithmetic satisfying AC but not DC.
Journal of Mathematical Logic, 2019, 19, no 1, article ID 1850013, pp. 1--39.
DOI 10.1142/S0219061318500137
WoS Q1 (Ranked 1st overall in the category of Logic)
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2019 year
Authors: Kanovei V., Lyubetsky V.

Non-uniformizable sets with countable cross-sections on a given level of the projective hierarchy. Fundamenta mathematicae, 2019, 245, 2, pp. 175--216. DOI: 10.4064/fm517-7-2018 (WoS Q3)
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2019 year
Authors: Kanovei V., Lyubetsky V.

Definable elements of definable Borel sets. Mathematical Notes, 2019, 105, no 5, pp. 684-693. DOI: 10.1134/S0001434619050055 (WoS Q3)
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2019 year
Authors: Kanovei V., Lyubetsky V.

Borel OD sets of reals are OD-Borel in some simple models. Proceedings of the American mathematical society, 2019, 147, no 3, pp. 1277–1282. DOI 10.1090/proc/14286 (WoS Q2)
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2019 year
Authors: Kanovei V., Lyubetsky V.

Definable minimal collapse functions at arbitrary projective levels. Journal of Symbolic Logic, 2019, vol. 84, no 1, pp. 266-289. DOI:10.1017/jsl.2018.77 (WoS Q2)
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2018 year
Authors: Kanovei V., Lyubetsky V.

Non-uniformizable sets with countable cross-sections on a given level of the projective hierarchy. arXiv:1712.00769v3 [math.LO], January 2018.
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2018 year
Authors: Kanovei V., Lyubetsky V.

On intermediate extensions of generic extensions by a random real. arXiv:1811.10568 [math.LO], December 2018.
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2018 year
Authors: Kanovei V., Lyubetsky V.

On Harrington"s model in which Separation holds but Reduction fails at the 3rd projective level, and on some related models of Sami. arXiv:1810.12542v2 [math.LO], November 2018.
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