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Poincare Duality Algebras, Macaulay's Dual Systems, and Steenrod Operations

Poincare duality algebras originated in the work of topologists on the cohomology of closed manifolds, and Macaulay's dual systems in the;

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Polynomial Invariants of Finite Groups

- Invariant Theory and Algebraic Topology - The Steenrod Algebra and Modular Invariant Theory;

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Polynomial Invariants of Finite Groups

- Invariant Theory and Algebraic Topology - The Steenrod Algebra and Modular Invariant Theory;

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Kac Algebras and Duality of Locally Compact Groups

This book deals with the theory of Kac algebras and their dual ity, elaborated independently by M. Enock and J . -M. Schwartz, and by G;

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Quantum Groups

invariance of differential operators under Lie algebras, quantum groups and superalgebras. This second volume covers quantum groups in their two main;

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Leo Esakia on Duality in Modal and Intuitionistic Logics

Esakia duality for S4-algebras, the volume goes on to explore Esakia duality for Heyting algebras and its generalizations to weak Heyting;

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Polynomials and the mod 2 Steenrod Algebra

of 'powers of 2 minus 1', to Hopf algebras and the Steinberg representation of GL(n,F). Volume 1 develops the structure of the Steenrod algebra from;

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Polynomials and the mod 2 Steenrod Algebra

of 'powers of 2 minus 1', to Hopf algebras and the Steinberg representation of GL(n, F). Volume 1 develops the structure of the Steenrod algebra from;

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Double Hall Algebra Approach To Affine Quantum Schur-Weyl Th

The theory of Schur-Weyl duality has had a profound influence over many areas of algebra and combinatorics. This text is original in two;

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Lectures on Boolean Algebras

. Additional topics include measure algebras, Boolean spaces, the representation theorem, duality for ideals and for homomorphisms, Boolean measure;

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Heyting Algebras

duality between the categories of closure algebras and of hybrids, and a duality between the categories of Heyting algebras and of so-called;

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Heyting Algebras

duality between the categories of closure algebras and of hybrids, and a duality between the categories of Heyting algebras and of so-called;

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Linear Optimization and Duality

method, and polyhedral theory. Students end up without knowing duality in their bones. This text brings in duality in Chapter 1 and carries;

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Applications of the Gauge/Gravity Duality

introduction to how the duality can be used to extract transport properties of quantum systems from their gravity dual. It then presents new results on;

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London Mathematical Society Lecture Note Series

of 'powers of 2 minus 1', to Hopf algebras and the Steinberg representation of GL(n,F). Volume 1 develops the structure of the Steenrod algebra from;

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Geometry on Poincare Spaces. (MN-41), Volume 41

A Poincare space is a topological space satisfying Poincare duality, as a compact manifold. This book explains how to perform, in the;

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Forcing Idealized

monograph unites them and explores the connections between them. Forcing is presented in terms of quotient algebras of various natural sigma-ideals;

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Quantum Mechanics

Delta function Groups and vector spaces Group of rotations Lie groups and Lie algebras Hilbert space Operators Subspaces and;

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Dual Innovation Systems

initiative has been questioned and new sources of innovation have been sought by turning to the civilian sphere. A duality was born from this;

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Equivariant Poincare Duality on G-Manifolds

This book carefully presents a unified treatment of equivariant Poincare duality in a wide variety of contexts, illuminating an area;

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Representation Theory

highlight of this book is an innovative treatment of the Robinson-Schensted-Knuth correspondence and its dual by extending Viennot's geometric ideas;

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Polynomial Identities of Hopf Algebras

Hopf algebras. The notion of polynomial identity for coalgebras, which are objects dual to algebras, is new, and the theory of identities;

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Lie Superalgebras and Enveloping Algebras

Lie superalgebras are a natural generalization of Lie algebras, having applications in geometry, number theory, gauge field theory, and;

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Crossed Products of Operator Algebras

algebras, triangular AF algebras and various associated C$^*$-algebras. They make contributions to the study of C$^*$-envelopes, semisimplicity;

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Dualities for Structures of Applied Logics

This book provides a framework for presenting algebras and frames arising as semantic structures for formal languages and for proving;

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Algebraic L-theory and Topological Manifolds

structure in the chain homotopy type of the universal cover. The difference between the homotopy types of manifolds and Poincare duality spaces;

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Algebraic L-theory and Topological Manifolds

structure in the chain homotopy type of the universal cover. The difference between the homotopy types of manifolds and Poincare duality spaces;

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