• Publications
  • Influence
Model Theory and Algebraic Geometry
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Model theory and algebraic geometry : an introduction to E. Hrushovski's proof of the geometric Mordell-Lang conjecture
to model theory.- to stability theory and Morley rank.- Omega-stable groups.- Model theory of algebraically closed fields.- to abelian varieties and the Mordell-Lang conjecture.- The model-theoreticExpand
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Martin’s Conjecture forω-stable theories
InA proof of Vaught’s Conjecture for ω-stable theories, S. Shelah, L. Harrington and M. Makkai show thatω-stable theories satisfy Vaught’s Conjecture. By using their results and pushing the analysisExpand
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The Group Configuration--after E. Hrushovski
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Semiabelian varieties over separably closed fields, maximal divisible subgroups, and exact sequences
Given a separably closed field K of characteristic p > 0 and finite degree of imperfection we study the ♯-functor which takes a semiabelian variety G over K to the maximal divisible subgroup of G(K).Expand
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Dimensional Order Property and Pairs of Models
  • E. Bouscaren
  • Mathematics, Computer Science
  • Ann. Pure Appl. Log.
  • 1 March 1989
TLDR
On etudie la relation entre la propriete d'ordre dimensionnel et les proprietes de la theorie des modeles et les paires de modeles. Expand
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Countable Models of Multidimensional 0-Stable Theories
  • E. Bouscaren
  • Mathematics, Computer Science
  • J. Symb. Log.
  • 1 March 1983
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Des Belles Paires aux Beaux Uples
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Groups definable in separably closed fields
We consider the groups which are infinitely definable in separably closed fields of finite degree of imperfection. We prove in particular that no new definable groups arise in this way: we show thatExpand
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