Polymorphism-homogeneity and universal algebraic geometry

DOI10.46298/dmtcs.6904OpenAlexW3040916877MaRDI QIDQ5038199

Endre Tóth, Tamás Waldhauser

Publication date: 30 September 2022

Published in: Discrete Mathematics & Theoretical Computer Science (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2007.04405

zbMATH Keywords

quantifier eliminationalgebraic setuniversal algebraic geometryinjective algebrapolymorphism-homogeneitysolution set of a system of equations

Mathematics Subject Classification ID

Automorphisms and endomorphisms of algebraic structures (08A35)

Cites Work

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• Remarks on homomorphism-homogeneous lattices and semilattices
• Injectives in varieties of groups
• Injectivity in varieties of groups
• On the shape of solution sets of systems of (functional) equations
• On polymorphism-homogeneous relational structures and their clones.
• Solution sets of systems of equations over finite lattices and semilattices
• Projective and injective distributive lattices
• Closed systems of functions and predicates
• The category of semilattices
• Homomorphism-Homogeneous Relational Structures
• The algebras of partial functions and their invariants
• Polymorphism-Homogeneous Monounary Algebras
• SOME RESULTS AND PROBLEMS RELATED TO UNIVERSAL ALGEBRAIC GEOMETRY
• Injective Hulls of Semilattices
• Homomorphism-homogeneous monounary algebras

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