N = 2 Supergravity in D = 4, 5, 6 Dimensions

by Edoardo Lauria, Antoine Van Proeyen

Overview

This graduate-level primer presents a tutorial introduction to and overview of N = 2 supergravity theories - with 8 real supercharges and in 4, 5 and 6 dimensions.

First, the construction of such theories by superconformal methods is explained in detail, and relevant special geometries are obtained and characterized.

Following, the relation between the supergravity theories in the various dimensions is discussed. This leads eventually to the concept of very special geometry and quaternionic-Kähler manifolds.

This concise text is a valuable resource for graduate students and young researchers wishing to enter the field quickly and efficiently.

Product Details

ISBN-13:	9783030337575
Publisher:	Springer-Verlag New York, LLC
Publication date:	03/11/2020
Series:	Lecture Notes in Physics , #966
Sold by:	Barnes & Noble
Format:	eBook
File size:	14 MB
Note:	This product may take a few minutes to download.

About the Author

Edoardo Lauria started his studies in Physics in Turin (Italy) and has concluded his Ph.D. at KU Leuven (Belgium) in 2018. His doctoral thesis has been published in the Springer Thesis series with the title “Points, Lines, and Surfaces at Criticality”. Currently, he holds a postdoctoral research position at Durham University and his research mainly focuses on conformal field theories.

Antoine Van Proeyen is professor emeritus at KU Leuven, Belgium. He started his research on supergravity in 1979, soon after his Ph.D. He has been involved in the construction of various supergravity theories, resulting special geometries, relations to string theory and applications to phenomenology and cosmology. He is co-author of the textbook 'Supergravity' with prof. Dan Freedman and he published 150 research papers with an h impact factor over 50.

 

Table of Contents

Introduction.- Basic Ingredients.- Gauging spacetime symmetries and the Weyl multiplet.- Matter Multiplets.- Gauge fixing of superconformal symmetries.- Special Kähler geometry.- Action and main transformation laws from general considerations.- Quaternionic and very special geometry.- Final results.- Further developments.- Appendices.