# Definably compact groups definable in real closed fields.II

- Published: 20 May 2017

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[2] Elías Baro and Margarita Otero. Locally definable homotopy. Ann. Pure Appl. Logic, 161(4):488-503, 2010.

[3] Eliana Barriga. Definably compact groups definable in real closed fields. I. arXiv:1703.08606v2 [math.LO], pages 1-25, 2017.

[4] Alessandro Berarducci. Cohomology of groups in o-minimal structures: acyclicity of the infinitesimal subgroup. J. Symbolic Logic, 74(3):891-900, 2009.

[5] Alessandro Berarducci, Mário Edmundo, and Marcello Mamino. Discrete subgroups of locally definable groups. Selecta Math. (N.S.), 19(3):719-736, 2013.

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[7] Mário J. Edmundo. Covers of groups definable in o-minimal structures. Illinois J. Math., 49(1):99-120 (electronic), 2005.

[8] Mário J. Edmundo. Erratum to: “Covers of groups definable in o-minimal structures” [Illinois J. Math. 49 (2005), no. 1, 99-120]. Illinois J. Math., 51(3):1037-1038, 2007. [OpenAIRE]

[9] Mário J. Edmundo and Pantelis E. Eleftheriou. The universal covering homomorphism in o-minimal expansions of groups. MLQ Math. Log. Q., 53(6):571-582, 2007.

[10] Mário J. Edmundo, Pantelis E. Eleftheriou, and Luca Prelli. The universal covering map in o-minimal expansions of groups. Topology Appl., 160(13):1530-1556, 2013.

[11] Mário J. Edmundo and Margarita Otero. Definably compact abelian groups. J. Math. Log., 4(2):163- 180, 2004.

[12] Pantelis E. Eleftheriou and Ya'acov Peterzil. Definable quotients of locally definable groups. Selecta Math. (N.S.), 18(4):885-903, 2012. [OpenAIRE]

[13] Wilfrid Hodges. Model theory, volume 42 of Encyclopedia of Mathematics and its Applications. Cambridge University Press, Cambridge, 1993.

[14] Ehud Hrushovski, Ya'acov Peterzil, and Anand Pillay. Groups, measures, and the NIP. J. Amer. Math. Soc., 21(2):563-596, 2008.

[15] Ehud Hrushovski and Anand Pillay. Affine Nash groups over real closed fields. Confluentes Math., 3(4):577-585, 2011.

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