Results for 'J. -C. Poizat'

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  1.  16
    Realization and characterization of quantum nondemolition measurements in optics.J. Ph Poizat, J. F. Roch & P. Grangier - 1995 - In M. Ferrero & A. van der Merwe (eds.), Fundamental Problems in Quantum Physics. pp. 73--237.
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  2.  48
    Macintyre Angus. On ω1-categorical theories of abelian groups. Fundamenta mathematicae, vol. 70 , pp. 253–270.Macintyre Angus. On ω1-categorical theories of fields. Fundamenta mathematicae, vol. 71 , pp. 1–25.Reineke Joachim. Minimale Gruppen. Zeitschrift für mathematische Logik und Grundlagen der Mathematik, vol. 21 , pp. 357–359.Baldwin J. T. and Saxl Jan. Logical stability in group theory. The journal of the Australian Mathematical Society, vol. 21 ser. A , pp. 267–276.Zil'bér B. I.. Gruppy i kol'ca, téoriá kotoryh katégorična . Fundamenta mathematicae, vol. 95 , pp. 173–188.Baur Walter, Cherlin Gregory, and Macintyre Angus. Totally categorical groups and rings. Journal of algebra, vol. 57 , pp. 407–440.Cherlin Gregory. Groups of small Morley rank. Annals of mathematical logic, vol. 17 , pp. 1–28.Cherlin G. and Shelah S.. Superstable fields and groups. Annals of mathematical logic, vol. 18 , pp. 227–270.Poizat Bruno. Sous-groupes définissables d 'un groupe stable. [REVIEW]Anand Pillay - 1984 - Journal of Symbolic Logic 49 (1):317-321.
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  3.  46
    Constructing ω-stable structures: model completeness.John T. Baldwin & Kitty Holland - 2004 - Annals of Pure and Applied Logic 125 (1-3):159-172.
    The projective plane of Baldwin 695) is model complete in a language with additional constant symbols. The infinite rank bicolored field of Poizat 1339) is not model complete. The finite rank bicolored fields of Baldwin and Holland 371; Notre Dame J. Formal Logic , to appear) are model complete. More generally, the finite rank expansions of a strongly minimal set obtained by adding a ‘random’ unary predicate are almost strongly minimal and model complete provided the strongly minimal set is (...)
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