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Polynomial Resolution Theory

Resolution Theory is an invaluable book because of its unique perspective on the age old problem of solving polynomial equations of arbitrarily high;

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Image Super-Resolution and Applications

block in the super-resolution reconstruction process. Instead of approaching image interpolation as either a polynomial-based problem or an;

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Image Super-Resolution and Applications

block in the super-resolution reconstruction process. Instead of approaching image interpolation as either a polynomial-based problem or an;

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Genericity In Polynomial Optimization

explains recent developments from singularity theory and semi-algebraic geometry for studying polynomial optimization problems. Classes of generic;

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Polynomial Identities of Hopf Algebras

This work is at the meeting point of two theories: the Theory of Hopf Algebras and the Theory of Polynomial Identities. Hopf algebras are;

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Interior Point Polynomial Methods in Convex Programming

acceleration of path-following methods are covered. The authors describe the first unified theory of polynomial-time interior-point methods. Their;

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Space in Weak Propositional Proof Systems

in the literature before this work and one focused on space in resolution, and the author then moves on to polynomial calculus and its space;

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Space in Weak Propositional Proof Systems

in the literature before this work and one focused on space in resolution, and the author then moves on to polynomial calculus and its space;

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Polynomial Invariants of Finite Groups

essential and interesting results and methods in the theory of polynomial invariants of finite groups. From the table of contents: - Invariants and;

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Polynomial Invariants of Finite Groups

essential and interesting results and methods in the theory of polynomial invariants of finite groups. From the table of contents: - Invariants and;

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Noncommutative Polynomial Algebras of Solvable Type and Their Modules

-computational theory and methods developed for investigating solvable polynomial algebras and their modules. In doing so, this book covers;

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Polynomial Operator Equations in Abstract Spaces and Applications

degree n Results on global existence theorems not related with contractions Galois theory Polynomial integral and polynomial;

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Polynomial Operator Equations in Abstract Spaces and Applications

degree n Results on global existence theorems not related with contractions Galois theory Polynomial integral and polynomial;

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Combinatorial Optimization Problems in Planning and Decision Making

The book focuses on the next fields of computer science: combinatorial optimization, scheduling theory, decision theory, and computer-aided;

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Handbook of the Tutte Polynomial and Related Topics

introduction to the theory of graph polynomials for researchers in mathematics, physics, and computer science Provides an extensive reference volume;

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Galois Theory and Its Algebraic Background

Galois Theory, the theory of polynomial equations and their solutions, is one of the most fascinating and beautiful subjects of pure;

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Galois Theory and Its Algebraic Background

Galois Theory, the theory of polynomial equations and their solutions, is one of the most fascinating and beautiful subjects of pure;

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Solving Polynomial Equation Systems I

Polynomial equations have been long studied, both theoretically and with a view to solving them. Until recently, manual computation was the;

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Logical Foundations Of Proof Complexity

complexity classes range from AC0 for the weakest theory up to the polynomial hierarchy. Each bounded theorem in a theory translates into a family;

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Logical Foundations of Proof Complexity

complexity classes range from AC0 for the weakest theory up to the polynomial hierarchy. Each bounded theorem in a theory translates into a family;

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Introduction to the Spectral Theory of Polynomial Operator Pencils

This monograph contains an exposition of the foundations of the spectral theory of polynomial operator pencils acting in a Hilbert space;

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How Groups Grow

Growth of groups is an innovative new branch of group theory. This is the first book to introduce the subject from scratch. It begins with;

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Selected Papers of S. A. Amitsur with Commentary, Volumes 1 & 2

collects almost all of his work. The papers are organized into broad topic areas: general ring theory, rings satisfying a polynomial identity;

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Lattice Basis Reduction

, number theory, polynomial factorization, and matrix canonical forms.;

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Knot Theory

Edition is a discussion of Heegaard-Floer homology theory and A-polynomial of classical links, as well as updates throughout the text. Knot;

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Knot Theory

Edition is a discussion of Heegaard-Floer homology theory and A-polynomial of classical links, as well as updates throughout the text. Knot;

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On Knots. (AM-115), Volume 115

skein theory. This paves the way for later discussion of the recently discovered Jones and generalized polynomials. The central chapter, Chapter;

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