Locally compact groups which are separably categorical structures (English)
Free access
- New search for: Ivanov, Aleksander
- New search for: Ivanov, Aleksander
In:
Archive for Mathematical Logic
;
56
, 1
;
67-78
;
2016
- Article (Journal) / Electronic Resource
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Title:Locally compact groups which are separably categorical structures
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Contributors:Ivanov, Aleksander ( author )
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Published in:Archive for Mathematical Logic ; 56, 1 ; 67-78
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Publisher:
- New search for: Springer Berlin Heidelberg
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Place of publication:Berlin/Heidelberg
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Publication date:2016-11-03
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Size:12 pages
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ISSN:
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DOI:
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Type of media:Article (Journal)
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Type of material:Electronic Resource
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Language:English
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Keywords:
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Source:
Table of contents – Volume 56, Issue 1
The tables of contents are generated automatically and are based on the data records of the individual contributions available in the index of the TIB portal. The display of the Tables of Contents may therefore be incomplete.
- 1
-
Generic Vopěnka’s Principle, remarkable cardinals, and the weak Proper Forcing AxiomBagaria, Joan / Gitman, Victoria / Schindler, Ralf et al. | 2016
- 21
-
MV-algebras, infinite dimensional polyhedra, and natural dualitiesCabrer, Leonardo M. / Spada, Luca et al. | 2016
- 43
-
An induction principle over real numbersMahboubi, Assia et al. | 2016
- 51
-
Constructions of categories of setoids from proof-irrelevant familiesPalmgren, Erik et al. | 2016
- 67
-
Locally compact groups which are separably categorical structuresIvanov, Aleksander et al. | 2016
- 79
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An order-theoretic characterization of the Howard–Bachmann-hierarchyVan der Meeren, Jeroen / Rathjen, Michael / Weiermann, Andreas et al. | 2016
- 119
-
Definable types in the theory of closed ordered differential fieldsBrouette, Quentin et al. | 2016
- 131
-
$$I_0$$ and combinatorics at $$\lambda ^+$$Shi, Xianghui / Trang, Nam et al. | 2016
- 131
-
Formula Not Shown and combinatorics at Formula Not ShownShi, X. / Trang, N. et al. | 2017
- 131
-
and combinatorics atShi, Xianghui / Trang, Nam et al. | 2016
- 155
-
Computable Ramsey’s theorem for pairs needs infinitely many $$\Pi ^0_2$$ setsIgusa, Gregory / Towsner, Henry et al. | 2016
- 155
-
Computable Ramsey’s theorem for pairs needs infinitely many Formula Not Shown setsIgusa, G. / Towsner, H. et al. | 2017
- 155
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Computable Ramsey’s theorem for pairs needs infinitely many setsIgusa, Gregory / Towsner, Henry et al. | 2016
- 161
-
Relations between the $${\mathcal {I}}$$-ultrafiltersHong, Jianyong / Zhang, Shuguo et al. | 2016
- 161
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Relations between the -ultrafiltersHong, Jianyong / Zhang, Shuguo et al. | 2016
- 161
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Relations between the Formula Not Shown -ultrafiltersHong, J. / Zhang, S. et al. | 2017