Description

Book Synopsis
Explores various topics of universal algebra, universal algebraic geometry, logic geometry, and algebraic logic, as well as applications of universal algebra to computer science, geometric ring theory, small cancellation theory, and Boolean algebras.

Table of Contents
  • A. Atkarskaya, A. Kanel-Belov, E. Plotkin, and E. Rips, Construction of a quotient ring of $\mathbb{Z}_f\mathcal{F}$ in which a binomial $(1+w)$ is invertible using small cancellation methods
  • E. Aladova, Geometric view on homogenous groups
  • E. Aladova and T. Plotkin, Syntax versus semantaics in knowledge bases II
  • J. Cirulis, Polyadic algebras with terms: A signature-free approach
  • R. Lipyanski, Geometric equivalence of $\pi$-torsion-free nilpotent groups
  • R. Lipyanski, On the Zariski topology of $\Omega$-groups
  • B. Plotkin, Seven lectures on universal algebraic geometry
  • A. N. Shevlyakov, New problems in universal algebraic geometry illustrated by Boolean equations.

    Groups Algebras and Identities

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      A Paperback by Eugene Plotkin

      £103.50

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        Book details

        Publisher American Mathematical Society
        Published 3/30/2019 12:00:00 AM
        ISBN-13 9781470437138
        978-1470437138
        ISBN-10 1470437139
        Also in:
        Algebraic geometry

        Description

        Book Synopsis
        Explores various topics of universal algebra, universal algebraic geometry, logic geometry, and algebraic logic, as well as applications of universal algebra to computer science, geometric ring theory, small cancellation theory, and Boolean algebras.

        Table of Contents
        • A. Atkarskaya, A. Kanel-Belov, E. Plotkin, and E. Rips, Construction of a quotient ring of $\mathbb{Z}_f\mathcal{F}$ in which a binomial $(1+w)$ is invertible using small cancellation methods
        • E. Aladova, Geometric view on homogenous groups
        • E. Aladova and T. Plotkin, Syntax versus semantaics in knowledge bases II
        • J. Cirulis, Polyadic algebras with terms: A signature-free approach
        • R. Lipyanski, Geometric equivalence of $\pi$-torsion-free nilpotent groups
        • R. Lipyanski, On the Zariski topology of $\Omega$-groups
        • B. Plotkin, Seven lectures on universal algebraic geometry
        • A. N. Shevlyakov, New problems in universal algebraic geometry illustrated by Boolean equations.

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