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Completeness and Reduction in Algebraic Complexity Theory

This is a thorough and comprehensive treatment of the theory of NP-completeness in the framework of algebraic complexity theory. Coverage;

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Polynomial Completeness in Algebraic Systems

Boolean algebras have historically played a special role in the development of the theory of general or universal algebraic systems;

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Mathematical Logic In Asia - Proceedings Of The 9th Asian Logic Conference

of model theory and multiple-valued logics, interval fuzzy algebraic systems, the problems of information exchange among agents on the base;

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Geometry and Complexity Theory

representation theory provide fertile ground for advancing work on these problems and others in complexity. This introduction to algebraic complexity;

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Ordered Algebraic Structures and Related Topics

real algebraic geometry including complexity issues, model theory of various algebraic and differential structures, Witt equivalence of fields;

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Computability and Complexity Theory

This revised and extensively expanded edition of Computability and Complexity Theory comprises essential materials that are core knowledge;

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Computability and Complexity Theory

This revised and extensively expanded edition of Computability and Complexity Theory comprises essential materials that are core knowledge;

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Applications Of Automata Theory And Algebra

Chrystopher Nehaniv for the 21st century. Its novel and rigorous development of the mathematical theory of complexity via algebraic automata theory;

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Finite Fields and their Applications

. Computation: algorithms and complexity, polynomial factorization, decomposition and irreducibility testing, sequences and functions. Applications;

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Algebraic Systems and Computational Complexity Theory

simplicial and continuation methods applied to the solution of algebraic equations. The contents are divided into eight chapters. Chapters 1 and 2;

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Algebraic Geometry & Arithmetic Curves

, followed by applications to arithmetic surfaces and to the theory of reduction of algebraic curves. The first part introduces basic objects such;

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Progress in Differential-Algebraic Equations II

, control theory, mechanics and electromagnetic field theory. The participants focussed on the theoretical and numerical treatment of descriptor;

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Theory of Computational Complexity

and readers feedback, the Second Edition of Theory of Computational Complexity presents updates to the principles and applications essential;

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Algebraic Computability and Enumeration Models

This book, Algebraic Computability and Enumeration Models: Recursion Theory and Descriptive Complexity, presents new techniques with;

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Algebraic Computability and Enumeration Models

This book, Algebraic Computability and Enumeration Models: Recursion Theory and Descriptive Complexity, presents new techniques with;

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Mathematical Foundations of Public Key Cryptography

applications. Incorporating the complexity theory of algorithms throughout, it introduces the basic number theoretic and algebraic algorithms and their;

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London Mathematical Society Lecture Note Series

in the subject including localisation and periodicity, computational complexity, and the algebraic K-theory of spaces.;

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Modal Logic

-order logic and its semantics is assumed, and familiarity with the basic mathematical notions of set theory is required. The authors focus on;

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Discriminant Equations In Diophantine Nu

and reduction of hyperelliptic curves. The authors' previous title, Unit Equations in Diophantine Number Theory, laid the groundwork by;

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Mathematics Of Logic

, increasing in complexity, then proving and discussing the Completeness Theorem for each, the author ensures that the number of new concepts to be;

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The Mathematics of Logic

, increasing in complexity, then proving and discussing the Completeness Theorem for each, the author ensures that the number of new concepts to be;

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Differential-algebraic Systems

Differential-algebraic equations (DAEs) provide an essential tool for system modeling and analysis within different fields of applied;

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London Mathematical Society Lecture Note Series

, cryptology), combinatorics, design theory, quasirandom points, algorithms and their complexity. Typically, theory and application are tightly;

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Risk and Uncertainty Reduction by Using Algebraic Inequalities

This book covers the application of algebraic inequalities for reliability improvement and for uncertainty and risk reduction. It equips;

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Developments in Language Theory

; decision problems; relationships to complexity theory and logic; picture description and analysis, polyominoes and bidimensional patterns;

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Gentle Introduction To Knots, Links And Braids, A

The interface between Physics and Mathematics has been increasingly spotlighted by the discovery of algebraic, geometric, and topological;

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Algebraic Functions

zero and genus unity. The chapter on the reduction of singularities is very noteworthy...A final chapter illustrates the general theory with;

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