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Theory of Lattice-Ordered Groups

Provides a thorough discussion of the orderability of a group. The book details the major developments in the theory of lattice-ordered;

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Lecture Notes On Algebraic Structure Of Lattice-ordered Rings

Algebraic Structure of Lattice-Ordered Rings presents an introduction to the theory of lattice-ordered rings and some new developments;

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London Mathematical Society Lecture Note Series

permutation of sets. In the special case that the underlying set is linearly ordered, there is a natural subgroup to study, namely the set;

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The Ergodic Theory of Lattice Subgroups (AM-172)

The results established in this book constitute a new departure in ergodic theory and a significant expansion of its scope. Traditional;

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Periodic Locally Compact Groups

material on locally compact groups including the Chabauty topology on the space of closed subgroups of a locally compact group, its Sylow theory;

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Positivity and its Applications

on such spaces, abstract stochastic processes in an ordered setting, the theory and applications of positive semi-groups to partial;

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Lattices and Ordered Sets

: I do not discuss the applications of lattice theory to physics, computer science or other disciplines. Lattice theory began in the early;

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The Lattice of Subquasivarieties of a Locally Finite Quasivariety

starts with a clear and comprehensive presentation of the basic structure theory of quasivariety lattices, and then develops new methods and;

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Introduction to Lattice Theory with Computer Science Applications

A computational perspective on partial order and lattice theory, focusing on algorithms and their applications This book provides a uniform;

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Topological Indices and Symmetry Group in Carbon Nanotubes

theory, this technique has been applied to the two-dimensional graphite lattice. Because the new method generates symmetry tables using only the;

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Lattice Concepts of Module Theory

It became more and more usual, from, say, the 1970s, for each book on Module Theory, to point out and prove some (but in no more than 15 to;

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London Mathematical Society Lecture Note Series

developments in the theory of locally compact groups. It includes introductory articles on totally disconnected locally compact groups, profinite;

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Atomic Transport in Solids

dislocations, although much of the theory here presented can be applied to these low-dimensional structures when they are atomically well ordered and;

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Axioms For Lattices And Boolean Algebras

celebrated problem of E V Huntington is addressed, which - according to G Gratzer, a leading expert in modern lattice theory - is one of the two;

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Encyclopedia of Mathematics and its Applications

Research in computational group theory, an active subfield of computational algebra, has emphasised three areas: finite permutation groups;

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Encyclopedia of Mathematics and its Applications

Research in computational group theory, an active subfield of computational algebra, has emphasised three areas: finite permutation groups;

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Group Theory

study of group theory and highlights such topics as: application of symmetry analysis to the description of ordered structures in crystals, a;

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The Phases of Quantum Chromodynamics

superconductivity. After introducing lattice-gauge theory, beginning with fundamentals and reaching important developments, this book emphasises the;

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Cambridge Monographs on Particle Physics, Nuclear Physics and Cosmology

superconductivity. After introducing lattice-gauge theory, beginning with fundamentals and reaching important developments, this book emphasises the;

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Lattice Methods For Quantum Chromodynamics

. Lattice predictions directly impact many areas of particle and nuclear physics theory and phenomenology.This book provides a thorough introduction;

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Fundamentals of X-Ray Crystallography

teaching experience. In order to help readers to understand crystallography theory, to establish vivid three dimensional concepts of symmetry;

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Introduction To Lambda Trees

The theory of -trees has its origin in the work of Lyndon on length functions in groups. The first definition of an R-tree was given by;

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Metaharmonic Lattice Point Theory

Metaharmonic Lattice Point Theory covers interrelated methods and tools of spherically oriented geomathematics and periodically reflected;

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Metaharmonic Lattice Point Theory

Metaharmonic Lattice Point Theory covers interrelated methods and tools of spherically oriented geomathematics and periodically reflected;

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Mathematical Foundations of Public Key Cryptography

experience to help students bridge the gap between math theory and crypto practice. The book provides a theoretical structure of fundamental number;

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General Lattice Theory: Second Edition

Gratzer's 'General Lattice Theory' has become the lattice theorist's bible. Now we have the second edition, in which the old testament;

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Collection Alea-Saclay

The text is a self-contained, comprehensive introduction to the theory of hydrodynamic lattice gases. Lattice-gas cellular automata are;

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