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Zoé Chatzidakis [13]Z. Chatzidakis [2]
  1.  81
    Generic structures and simple theories.Z. Chatzidakis &A. Pillay -1998 -Annals of Pure and Applied Logic 95 (1-3):71-92.
    We study structures equipped with generic predicates and/or automorphisms, and show that in many cases we obtain simple theories. We also show that a bounded PAC field is simple. 1998 Published by Elsevier Science B.V. All rights reserved.
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  2.  18
    Laforte, G., see Downey, R.T. Arai,Z. Chatzidakis &A. Pillay -1998 -Annals of Pure and Applied Logic 95 (1-3):287.
  3.  32
    Amalgamation of types in pseudo-algebraically closed fields and applications.Zoé Chatzidakis -2019 -Journal of Mathematical Logic 19 (2):1950006.
    This paper studies unbounded pseudo-algebraically closed fields and shows an amalgamation result for types over algebraically closed sets. It discusses various applications, for instance that omega-free PAC fields have the property NSOP3. It also contains a description of imaginaries in PAC fields.
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  4.  46
    Minimal types in separably closed fields.Zoe Chatzidakis &Carol Wood -2000 -Journal of Symbolic Logic 65 (3):1443-1450.
  5.  44
    Model theory of finite fields and pseudo-finite fields.Zoé Chatzidakis -1997 -Annals of Pure and Applied Logic 88 (2-3):95-108.
    We give a survey of results obtained in the model theory of finite and pseudo-finite fields.
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  6.  29
    Differential-algebraic jet spaces preserve internality to the constants.Zoe Chatzidakis,Matthew Harrison-Trainor &Rahim Moosa -2015 -Journal of Symbolic Logic 80 (3):1022-1034.
  7.  3
    A Note on the Non-Existence of Prime Models of Theories of Pseudo-Finite Fields.Zoé Chatzidakis -2025 -Journal of Symbolic Logic 90 (1):52-67.
    We show that if a field A is not pseudo-finite, then there is no prime model of the theory of pseudo-finite fields over A. Assuming GCH, we extend this result to $\kappa $ -prime models, for $\kappa $ an uncountable cardinal or $\aleph _\varepsilon $.
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  8.  62
    An expansion of F̃ p.Zoé Chatzidakis -1989 -Journal of Symbolic Logic 54 (2):512-521.
  9.  29
    A note on the isomorphism problem for SK[G].Zoe Chatzidakis &Peter Pappas -2001 -Journal of Symbolic Logic 66 (3):1117-1120.
  10.  35
    Introduction.Zoé Chatzidakis,David Marker,Amador Martin-Pizarro,Rahim Moosa &Sergei Starchenko -2013 -Notre Dame Journal of Formal Logic 54 (3-4):277-277.
    Zoé Chatzidakis , David Marker , Amador Martin-Pizarro , Rahim Moosa , Sergei Starchenko Source: Notre Dame J. Formal Logic, Volume 54, Number 3-4, 277--277.
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  11.  43
    2010 north american annual meeting of the association for symbolic logic.Alexander Razborov,Bob Coecke,Zoé Chatzidakis,Bjørn Kjos,Nicolaas P. Landsman,Lawrence S. Moss,Dilip Raghavan,Tom Scanlon,Ernest Schimmerling &Henry Towsner -2011 -Bulletin of Symbolic Logic 17 (1):127-154.
  12.  20
    Model Theory of Fields With Operators – a Survey. [REVIEW]Zoé Chatzidakis -2015 - In Åsa Hirvonen, Juha Kontinen, Roman Kossak & Andrés Villaveces,Logic Without Borders: Essays on Set Theory, Model Theory, Philosophical Logic and Philosophy of Mathematics. Boston: De Gruyter. pp. 91-114.
  13.  37
    Marker David, Introduction to the model theory of fields. Model theory of fields, Lecture notes in logic, no. 5, Springer, Berlin, Heidelberg, New York, etc., 1996, pp. 1–37.Marker David. Model theory of differential fields. Model theory of fields, Lecture notes in logic, no. 5, Springer, Berlin, Heidelberg, New York, etc., 1996, pp. 38–113.Pillay Anand. Differential algebraic groups and the number of countable differentially closed fields. Model theory of fields, Lecture notes in logic, no. 5, Springer, Berlin, Heidelberg, New York, etc., 1996, pp. 114–134.Messmer Margit. Some model theory of separably closed fields. Model theory of fields, Lecture notes in logic, no. 5, Springer, Berlin, Heidelberg, New York, etc., 1996, pp. 135–152. [REVIEW]Zoe Chatzidakis -1998 -Journal of Symbolic Logic 63 (2):746-747.
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