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Algebraic Structure of String Field Theory

This book gives a modern presentation of modular operands and their role in string field theory. The authors aim to outline the arguments;

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Boundary Conformal Field Theory And The Worldsheet Approach

conformal field theory reaches from theoretical foundations to recent developments, with an emphasis on the algebraic treatment of string;

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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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Algebraic Groups

to the theory of algebraic group schemes over fields that includes the structure theory of semisimple algebraic groups, and is written in the;

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Algebraic Groups

to the theory of algebraic group schemes over fields that includes the structure theory of semisimple algebraic groups, and is written in the;

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Algebraic Structures In Automata And Database Theory

as a natural three-sorted algebraic structure, that allows for a rich algebraic theory. Based on a general category position, fuzzy and;

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Moduli Spaces and Vector Bundles

physics, specifically gauge theory, quantum field theory and string theory. Peter E. Newstead has been a leading figure in this field almost from;

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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 Primer of Algebraic Geometry

representation theory. Covers affine algebraic sets and the nullstellensatz, polynomial and rational functions, projective algebraic sets. Groebner basis;

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A Primer of Algebraic Geometry

representation theory. Covers affine algebraic sets and the nullstellensatz, polynomial and rational functions, projective algebraic sets. Groebner basis;

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Riemann Surfaces and Algebraic Curves

Hurwitz theory, the study of analytic functions among Riemann surfaces, is a classical field and active research area in algebraic geometry;

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Riemann Surfaces and Algebraic Curves

Hurwitz theory, the study of analytic functions among Riemann surfaces, is a classical field and active research area in algebraic geometry;

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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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Cosmology in Gauge Field Theory and String Theory

Cosmology in Gauge Field Theory and String Theory focuses on the cosmological implications of the gauge theories of particle physics and;

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Cosmology in Gauge Field Theory and String Theory

Cosmology in Gauge Field Theory and String Theory focuses on the cosmological implications of the gauge theories of particle physics and;

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Algebraic and Combinatorial Aspects of Tropical Geometry

, combinatorics, statistical physics, and string theory. As reflected by the content of this volume, this meeting was mainly focused on the geometric side;

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A Primer on String Theory

developments in physics including compactifications and gaugestring dualities. With string theory being a multidisciplinary field interfacing with;

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A Primer on String Theory

developments in physics including compactifications and gaugestring dualities. With string theory being a multidisciplinary field interfacing with;

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Inflation and String Theory

and researchers in string theory, cosmology, and related fields.;

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Vertex Operator Algebras and the Monster

of vertex operator algebras, the algebraic counterpart of two-dimensional holomorphic conformal quantum field theory. The remaining part constructs;

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Enumerative Geometry and String Theory

Perhaps the most famous example of how ideas from modern physics have revolutionized mathematics is the way string theory has led to an;

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Topology, C*-algebras, and String Duality

String theory is the leading candidate for a physical theory that combines all the fundamental forces of nature, as well as the principles;

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Actions and Invariants of Algebraic Groups

groups over an algebraically closed field, and then moves toward the algebraic and geometric aspects of modern invariant theory and quotients.;

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Space-Time-Matter

field theory as well as cosmology. Important topics are the spaces and metrics modelling the geometry of matter, and the evolution of these;

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Cambridge Monographs on Mathematical Physics

and researchers in string theory, cosmology, and related fields.;

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London Mathematical Society Lecture Note Series

This book provides an introduction to the field of linear algebraic monoids. This subject represents a synthesis of ideas from the theory;

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Algebraic Number Theory

ALGEBRAIC NUMBER THEORY gives concisely both the fundamental and deepgoing theory, starting from the succinct ideal theory (Chapt. 1-3;

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