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Fields interpretable in the free group - MaRDI portal

Fields interpretable in the free group (Q6659520)

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scientific article; zbMATH DE number 7963988

Language	Label	Description	Also known as
English	Fields interpretable in the free group	scientific article; zbMATH DE number 7963988

Statements

scholarly article

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Fields interpretable in the free group (English)

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Proceedings of the London Mathematical Society. Third Series

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publication date

9 January 2025

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MaRDI profile type

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Degenerations of the hyperbolic space

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A combination theorem for negatively curved groups

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Notes on Sela's work: Limit groups and Makanin-Razborov diagrams

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Introduction to group theory. Translated from the Russian. With a new chapter.

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The geometry of weakly minimal types

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Fields definable in the free group

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Actions of finitely generated groups on \(\mathbb{R}\)-trees.

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Towers and the first-order theory of hyperbolic groups

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Irreducible affine varieties over a free group. I: Irreducibility of quadratic equations and Nullstellensatz

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Implicit function theorem over free groups.

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Elementary theory of free non-abelian groups.

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Combinatorial group theory.

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Topologie de Gromov équivariante, structures hyperboliques et arbres réels. (Equivariant Gromov topology, hyperbolic structures, and \({\mathbb{R}}\)-trees)

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On groups and fields interpretable in torsion-free hyperbolic groups

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A note on <i>CM</i>-triviality and the geometry of forking

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FORKING IN THE FREE GROUP

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Stable groups. Transl. from the French by Moses Gabriel Klein

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Structure and rigidity in hyperbolic groups. I

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Acylindrical accessibility for groups

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Diophantine geometry over groups. I: Makanin-Razborov diagrams

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Diophantine geometry over groups. II: Completions, closures and formal solutions

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Diophantine geometry over groups. III: Rigid and solid solutions.

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Diophantine geometry over groups. V\(_1\): Quantifier elimination. I.

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Diophantine geometry over groups. V\(_2\): Quantifier elimination. II.

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Diophantine geometry over groups. VI: The elementary theory of a free group.

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Diophantine geometry over groups. VIII: Stability.

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On ampleness and pseudo-Anosov homeomorphisms in the free group

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The free group does not have the finite cover property

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A course in model theory

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Some remarks on one-basedness

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Identifiers

Mathematics Subject Classification ID

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zbMATH DE Number

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10.1112/PLMS.70009

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Sitelinks

Mathematics(1 entry)

mardi Publication:6659520

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