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Advances in Algebraic Quantum Field Theory

This text focuses on the algebraic formulation of quantum field theory, from the introductory aspects to the applications to concrete;

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Involutive Category Theory

quantum field theory. The author adopts an accessible approach for readers seeking an overview of involutive category theory, from the basics to;

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Quantum Field Theory in Curved Spacetime and Black Hole Thermodynamics

in flat spacetime to possible constructions of quantum field theory in curved spacetime, and, ultimately, to an algebraic formulation of the;

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Quantum Field Theory and String Theory

Many contributions to these proceeding of the May 1993 workshop are concerned with two dimensional quantum field theory. The continuous;

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Algebraic Structure of String Field Theory

strings and quantum field theory. Part II contains a comprehensive treatment of the mathematical background on operads and homotopy;

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Homotopical Quantum Field Theory

This book provides a general and powerful definition of homotopy algebraic quantum field theory and homotopy prefactorization algebra using;

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Advances in Quantum Field Theories Research

This book presents and discusses current research in the field of quantum physics. Chapter One reviews the impact of quantum field theory;

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Differential Topology and Quantum Field Theory

and pseudo-differential operators, Atiyah-Singer index theory, topological quantum field theory, string theory, and knot theory. The;

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International Symposium on Ring Theory

appears in: functional analysis; algebraic topology; algebraic number theory; coding theory; and in the study of quantum theory. This volume is a;

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The Universal Coefficient Theorem and Quantum Field Theory

This thesis describes a new connection between algebraic geometry, topology, number theory and quantum field theory. It offers a;

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Feynman Motives

integrals in perturbative quantum field theory and the theory of motives of algebraic varieties and their periods. One of the main questions in the;

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Feynman Motives

integrals in perturbative quantum field theory and the theory of motives of algebraic varieties and their periods. One of the main questions in the;

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Five Lectures on Supersymmetry

, classical field theory, free quantum theories, and super Poincare groups. The second half covers specific models and describes some of their;

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C*-Algebras and Operator Theory

This book constitutes a first- or second-year graduate course in operator theory. It is a field that has great importance for other areas;

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Advanced Statistical Mechanics

profound insights in both condensed matter physics and quantum field theory. Unfortunately, none of these advances are taught in graduate courses;

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Mathematical Aspects Of Quantum Field Theory

Over the last century quantum field theory has made a significant impact on the formulation and solution of mathematical problems and;

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Gentle Introduction To Knots, Links And Braids, A

to Quantum Field Theory and serves as a basis to String Theory.This book presents a didactic approach to knots, braids, links, and polynomial;

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A Pedestrian Approach to Quantum Field Theory

treatment advances to examinations of the quantum theory of the free electromagnetic field, the interaction of radiation and matter, second;

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Algebraic Geometry in Coding Theory and Cryptography

discussion of the interplay between projective curves and algebraic function fields over finite fields * Includes applications to coding theory and;

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New Trends In Quantum Integrable Systems - Proceedings Of The Infinite Analysis 09

correlation functions of solvable models, integrable models in quantum field theory, conformal field theory, mathematical aspects of Bethe ansatz;

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Boundary Conformal Field Theory And The Worldsheet Approach

Boundary conformal field theory is concerned with a class of two-dimensional quantum field theories which display a rich mathematical;

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Advanced Quantum Mechanics

physics from 1927 to the present. No familiarity with relativistic quantum mechanics or quantum field theory is presupposed; however, the reader;

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Frobenius Manifolds, Quantum Cohomology and Moduli Spaces

subject first originated in theoretical physics (quantum string theory) and has continued to develop extensively over the last decade. The;

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Instanton Counting, Quantum Geometry and Algebra

, in relation to various fields in mathematics, including algebraic geometry, geometric representation theory, vertex operator algebras. The key concept;

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Cohomological Analysis of Partial Differential Equations and Secondary Calculus

in quantum field theory showed Secondary Calculus to be its natural language, promising a nonperturbative formulation of the theory. In addition to;

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Proceedings of MEST 2012: Exponential Type Orbitals for Molecular Electronic Structure Theory

Advances in Quantum Chemistry presents surveys of current topics in this rapidly developing field that has emerged at the cross section;

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Noncommutative Geometry

geometries Connes geometries Index theory Jones polynomials Quantum groups Noncommutative algebraic geometry Trends in noncommutative geometry;

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