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An Invitation to Quantum Cohomology

An Invitation to Quantum Cohomology
Author: Joachim Kock
Publisher: Springer Science & Business Media
Total Pages: 162
Release: 2007-12-27
Genre: Mathematics
ISBN: 0817644954

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Elementary introduction to stable maps and quantum cohomology presents the problem of counting rational plane curves Viewpoint is mostly that of enumerative geometry Emphasis is on examples, heuristic discussions, and simple applications to best convey the intuition behind the subject Ideal for self-study, for a mini-course in quantum cohomology, or as a special topics text in a standard course in intersection theory


An Invitation to Quantum Cohomology

An Invitation to Quantum Cohomology
Author: Joachim Kock
Publisher: Birkhäuser
Total Pages: 162
Release: 2006-10-24
Genre: Mathematics
ISBN: 9780817644567

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Elementary introduction to stable maps and quantum cohomology presents the problem of counting rational plane curves Viewpoint is mostly that of enumerative geometry Emphasis is on examples, heuristic discussions, and simple applications to best convey the intuition behind the subject Ideal for self-study, for a mini-course in quantum cohomology, or as a special topics text in a standard course in intersection theory


An Invitation to Noncommutative Geometry

An Invitation to Noncommutative Geometry
Author: Masoud Khalkhali
Publisher: World Scientific
Total Pages: 515
Release: 2008
Genre: Mathematics
ISBN: 9812814337

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A walk in the noncommutative garden / A. Connes and M. Marcolli -- Renormalization of noncommutative quantum field theory / H. Grosse and R. Wulkenhaar -- Lectures on noncommutative geometry / M. Khalkhali -- Noncommutative bundles and instantons in Tehran / G. Landi and W. D. van Suijlekom -- Lecture notes on noncommutative algebraic geometry and noncommutative tori / S. Mahanta -- Lectures on derived and triangulated categories / B. Noohi -- Examples of noncommutative manifolds: complex tori and spherical manifolds / J. Plazas -- D-branes in noncommutative field theory / R. J. Szabo.


An Invitation to Quantum Groups and Duality

An Invitation to Quantum Groups and Duality
Author: Thomas Timmermann
Publisher: European Mathematical Society
Total Pages: 436
Release: 2008
Genre: Mathematics
ISBN: 9783037190432

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This book provides an introduction to the theory of quantum groups with emphasis on their duality and on the setting of operator algebras. Part I of the text presents the basic theory of Hopf algebras, Van Daele's duality theory of algebraic quantum groups, and Woronowicz's compact quantum groups, staying in a purely algebraic setting. Part II focuses on quantum groups in the setting of operator algebras. Woronowicz's compact quantum groups are treated in the setting of $C^*$-algebras, and the fundamental multiplicative unitaries of Baaj and Skandalis are studied in detail. An outline of Kustermans' and Vaes' comprehensive theory of locally compact quantum groups completes this part. Part III leads to selected topics, such as coactions, Baaj-Skandalis-duality, and approaches to quantum groupoids in the setting of operator algebras. The book is addressed to graduate students and non-experts from other fields. Only basic knowledge of (multi-) linear algebra is required for the first part, while the second and third part assume some familiarity with Hilbert spaces, $C^*$-algebras, and von Neumann algebras.


Quantum Field Theory III: Gauge Theory

Quantum Field Theory III: Gauge Theory
Author: Eberhard Zeidler
Publisher: Springer Science & Business Media
Total Pages: 1141
Release: 2011-08-17
Genre: Mathematics
ISBN: 3642224210

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In this third volume of his modern introduction to quantum field theory, Eberhard Zeidler examines the mathematical and physical aspects of gauge theory as a principle tool for describing the four fundamental forces which act in the universe: gravitative, electromagnetic, weak interaction and strong interaction. Volume III concentrates on the classical aspects of gauge theory, describing the four fundamental forces by the curvature of appropriate fiber bundles. This must be supplemented by the crucial, but elusive quantization procedure. The book is arranged in four sections, devoted to realizing the universal principle force equals curvature: Part I: The Euclidean Manifold as a Paradigm Part II: Ariadne's Thread in Gauge Theory Part III: Einstein's Theory of Special Relativity Part IV: Ariadne's Thread in Cohomology For students of mathematics the book is designed to demonstrate that detailed knowledge of the physical background helps to reveal interesting interrelationships among diverse mathematical topics. Physics students will be exposed to a fairly advanced mathematics, beyond the level covered in the typical physics curriculum. Quantum Field Theory builds a bridge between mathematicians and physicists, based on challenging questions about the fundamental forces in the universe (macrocosmos), and in the world of elementary particles (microcosmos).


Algebraic Aspects of Digital Communications

Algebraic Aspects of Digital Communications
Author: Tanush Shaska
Publisher: IOS Press
Total Pages: 296
Release: 2009
Genre: Computers
ISBN: 1607500191

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-Proceedings of the NATO Advanced Study Institute on New Challenges in Digital Communications, Vlora, Albania, 27 April - 9 May 2008.---T.p. verso.


From Quantum Cohomology to Integrable Systems

From Quantum Cohomology to Integrable Systems
Author: Martin A. Guest
Publisher: OUP Oxford
Total Pages: 336
Release: 2008-03-13
Genre: Mathematics
ISBN: 0191606960

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Quantum cohomology has its origins in symplectic geometry and algebraic geometry, but is deeply related to differential equations and integrable systems. This text explains what is behind the extraordinary success of quantum cohomology, leading to its connections with many existing areas of mathematics as well as its appearance in new areas such as mirror symmetry. Certain kinds of differential equations (or D-modules) provide the key links between quantum cohomology and traditional mathematics; these links are the main focus of the book, and quantum cohomology and other integrable PDEs such as the KdV equation and the harmonic map equation are discussed within this unified framework. Aimed at graduate students in mathematics who want to learn about quantum cohomology in a broad context, and theoretical physicists who are interested in the mathematical setting, the text assumes basic familiarity with differential equations and cohomology.


An Invitation To Noncommutative Geometry

An Invitation To Noncommutative Geometry
Author: Matilde Marcolli
Publisher: World Scientific
Total Pages: 516
Release: 2008-02-11
Genre: Science
ISBN: 9814475629

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This is the first existing volume that collects lectures on this important and fast developing subject in mathematics. The lectures are given by leading experts in the field and the range of topics is kept as broad as possible by including both the algebraic and the differential aspects of noncommutative geometry as well as recent applications to theoretical physics and number theory.


Representation Theory and Automorphic Forms

Representation Theory and Automorphic Forms
Author: Toshiyuki Kobayashi
Publisher: Springer Science & Business Media
Total Pages: 220
Release: 2007-10-10
Genre: Mathematics
ISBN: 0817646469

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This volume uses a unified approach to representation theory and automorphic forms. It collects papers, written by leading mathematicians, that track recent progress in the expanding fields of representation theory and automorphic forms and their association with number theory and differential geometry. Topics include: Automorphic forms and distributions, modular forms, visible-actions, Dirac cohomology, holomorphic forms, harmonic analysis, self-dual representations, and Langlands Functoriality Conjecture, Both graduate students and researchers will find inspiration in this volume.


D-Modules, Perverse Sheaves, and Representation Theory

D-Modules, Perverse Sheaves, and Representation Theory
Author: Ryoshi Hotta
Publisher: Springer Science & Business Media
Total Pages: 408
Release: 2007-11-07
Genre: Mathematics
ISBN: 081764363X

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D-modules continues to be an active area of stimulating research in such mathematical areas as algebraic, analysis, differential equations, and representation theory. Key to D-modules, Perverse Sheaves, and Representation Theory is the authors' essential algebraic-analytic approach to the theory, which connects D-modules to representation theory and other areas of mathematics. To further aid the reader, and to make the work as self-contained as possible, appendices are provided as background for the theory of derived categories and algebraic varieties. The book is intended to serve graduate students in a classroom setting and as self-study for researchers in algebraic geometry, representation theory.