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Results: 1 to 27 of 27 found      Go to page: 1

[1] P. D’Aquino, A. Fornasiero and G. Terzo. Generic solutions of equations with iterated exponentials. Trans. Amer. Math. Soc. 370 (2018) 1393-1407.
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[2] Arno Fehm and Franziska Jahnke. Recent progress on definability of Henselian valuations. Contemporary Mathematics 697 (2017) 135-143.
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[3] Franz-Viktor Kuhlmann and Salma Kuhlmann. Valuation theory of exponential Hardy fields II: Principal parts of germs in the Hardy field of o-minimal exponential expansions of the reals. Contemporary Mathematics 697 (2017) 227-237.
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[4] Thomas Scanlon. Erratum to “Infinite finitely generated fields are biinterpretable with $\mathbb N$”. J. Amer. Math. Soc. 24 (2011) 917-917. MR 2784333.
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[5] Franz-Viktor Kuhlmann. Elimination of ramification I: The generalized stability theorem. Trans. Amer. Math. Soc. 362 (2010) 5697-5727. MR 2661493.
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[6] Thomas Scanlon. Infinite finitely generated fields are biinterpretable with ${\mathbb N}$. J. Amer. Math. Soc. 21 (2008) 893-908. MR 2393432.
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[7] Bradd Hart and Matthew Valeriote (Editors). Lectures on Algebraic Model Theory. Fields Institute Monographs 15 (2001) MR MR1873592.
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[8] The structure of finite algebras. Fields Institute Monographs 15 (2001) 69-88.
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[9] Differential fields. Fields Institute Monographs 15 (2001) 3-45.
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[10] Lectures on o-minimality. Fields Institute Monographs 15 (2001) 49-65.
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[11] Varieties. Fields Institute Monographs 15 (2001) 89-110.
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[12] E. Bouscaren and F. Delon. Groups definable in separably closed fields. Trans. Amer. Math. Soc. 354 (2002) 945-966. MR 1867366.
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[13] Jan Denef and François Loeser. Definable sets, motives and $p$-adic integrals. J. Amer. Math. Soc. 14 (2001) 429-469. MR 1815218.
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[14] Salma Kuhlmann. Ordered Exponential Fields. Fields Institute Monographs 12 (1999) MR MR1760173.
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[15] Exponential Hardy fields. Fields Institute Monographs 12 (1999) 89-115.
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[16] Valuation theoretic interpretation of the growth and Taylor axioms. Fields Institute Monographs 12 (1999) 33-47.
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[17] Preliminaries on valued and ordered modules. Fields Institute Monographs 12 (1999) 1-14.
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[18] Non-archimedean exponential fields. Fields Institute Monographs 12 (1999) 15-32.
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[19] Construction of exponential fields. Fields Institute Monographs 12 (1999) 65-75.
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[20] The exponential rank. Fields Institute Monographs 12 (1999) 49-64.
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[21] Models for the elementary theory of the reals with restricted analytic functions and exponentiation. Fields Institute Monographs 12 (1999) 77-87.
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[22] The model theory of contraction groups. Fields Institute Monographs 12 (1999) 117-153.
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[23] Chris Miller and Sergei Starchenko. A growth dichotomy for o-minimal expansions of ordered groups. Trans. Amer. Math. Soc. 350 (1998) 3505-3521. MR 1491870.
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[24] Margit Messmer. Groups and fields interpretable in separably closed fields . Trans. Amer. Math. Soc. 344 (1994) 361-377. MR 1231337.
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[25] Kitty L. Holland. On finding fields from their algebraic closure geometries . Proc. Amer. Math. Soc. 116 (1992) 1135-1142. MR 1100654.
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[26] Françoise Delon. D\'efinissabilit\'e avec param\`etres ext\'erieurs dans ${\bf Q}\sb p$ et ${\bf R}$ . Proc. Amer. Math. Soc. 106 (1989) 193-198. MR 953003.
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[27] Carlos R. Videla. Elementarily equivalent fields with inequivalent perfect closures . Proc. Amer. Math. Soc. 99 (1987) 171-175. MR 866447.
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Results: 1 to 27 of 27 found      Go to page: 1