Algebraic geometry over algebraic structures. IV. Equational domains and codomains-Reference-Cited by-同舟云学术

Algebraic geometry over algebraic structures. IV. Equational domains and codomains

Published:2011-01 Issue:6 Volume:49 Page:483-508
ISSN:0002-5232
Container-title:Algebra and Logic
language:en
Short-container-title:Algebra Logic

Author:

Daniyarova É. Yu.,Myasnikov A. G.,Remeslennikov V. N.

Publisher

Springer Science and Business Media LLC

Subject

Logic,Analysis

Link

http://link.springer.com/content/pdf/10.1007/s10469-011-9112-2.pdf

Reference20 articles.

1. É. Daniyarova, A. Myasnikov, and V. Remeslennikov, “Unification theorems in algebraic geometry,” in Aspects of Infinite Groups, Algebra Discr. Math. (Hackensack), 1, World Sci., Hackensack, NJ (2008), pp. 80–111.

2. É. Daniyarova, A. Miasnikov, and V. Remeslennikov, “Algebraic geometry over algebraic structures. II: Foundations,” submitted to J. Alg.; arXiv:1002.3562v2 [math.AG].

3. É. Daniyarova, A. Miasnikov, and V. Remeslennikov, “Algebraic geometry over algebraic structures. III: Equationally Noetherian property and compactness,” submitted to South. Asian Bull. Math.; arXiv:1002.4243v2 [math.AG].

4. R. Hartshorne, Algebraic Geometry, Springer-Verlag, New York (1977).

5. I. R. Shafarevich, Foundations of Algebraic Geometry [in Russian], MCNMO, Moscow (2007).

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