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Geometry of String Theory Compactifications by Alessandro Tomasiello (2022, Hardcover)

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About this product

Product Identifiers

PublisherCambridge University Press

ISBN-101108473733

ISBN-139781108473736

eBay Product ID (ePID)6057267543

Product Key Features

Number of Pages500 Pages

Publication NameGeometry of String Theory Compactifications

LanguageEnglish

Publication Year2022

SubjectPhysics / Mathematical & Computational, Physics / General

TypeTextbook

AuthorAlessandro Tomasiello

Subject AreaScience

FormatHardcover

Dimensions

Item Height1.6 in

Item Length10.3 in

Item Width7.2 in

Additional Product Features

Intended AudienceScholarly & Professional

LCCN2021-029912

Dewey Edition23

Reviews'An excellent introduction to the methods and techniques used to study the geometries that could connect string theory to particle physics.' Prof. Juan Maldacena, Institute for Advanced Study

IllustratedYes

Dewey Decimal539.7258

Table Of ContentConventions. Preface. Introduction. 1. String theory and supergravity; 2. Spinors; 3. From spinors to forms; 4. Differential geometry; 5. Geometry of forms; 6. Kähler geometry; 7. Ricci-flatness; 8. Vacua and reductions; 9. Minkowski compactifications; 10. The vacuum problem in general; 11. AdS vacua; 12. Frontiers. Bibliography. Index.

SynopsisString theory is a leading candidate for the unification of forces and matter. This book explores its predictions of the existence of additional dimensions and presents a unified perspective on the cutting-edge mathematical techniques required by graduate students and researchers in the field., String theory is a leading candidate for the unification of universal forces and matter, and one of its most striking predictions is the existence of small additional dimensions that have escaped detection so far. This book focuses on the geometry of these dimensions, beginning with the basics of the theory, the mathematical properties of spinors, and differential geometry. It further explores advanced techniques at the core of current research, such as G-structures and generalized complex geometry. Many significant classes of solutions to the theory's equations are studied in detail, from special holonomy and Sasaki-Einstein manifolds to their more recent generalizations involving fluxes for form fields. Various explicit examples are discussed, of interest to graduates and researchers.

LC Classification NumberQC794.6.S85T66 2021