An Overview of Twistor, String & Quantum Theory: " Mapping Minkowski Space to Twistor Space "
In theoretical and mathematical physics, twistor theory is a theory proposed by Roger Penrose in 1967, as a possible path to a theory of quantum gravity.In twistor theory, the Penrose transform maps Minkowski space into twistor space, taking the geometric objects from a 4-dimensional space with a Hermitian form of signature (2,2) to geometric objects in twistor space, specified by complex coordinates, called twistors. The twistor approach is especially natural for solving the equations of motion of massless fields of arbitrary spin.Penrose's twistor theory is unique to four-dimensional Minkowski space, with its signature (3,1) metric. At the heart of twistor theory lies the isomorphism between the conformal group Spin(4,2) and SU(2,2), which is the group of unitary transformations of determinant 1 over a four-dimensional complex vector space that leave invariant a Hermitian form of signature (2,2), such as that in the classical group.This book is designed to be a state of the art, superb academic reference work and provide an overview of the topic and give the reader a structured knowledge to familiarize yourself with the topic at the most affordable price possible.The accuracy and knowledge is of an international viewpoint as the edited articles represent the inputs of many knowledgeable individuals and some of the most current knowledge on the topic, based on the date of publication.
1127625413
An Overview of Twistor, String & Quantum Theory: " Mapping Minkowski Space to Twistor Space "
In theoretical and mathematical physics, twistor theory is a theory proposed by Roger Penrose in 1967, as a possible path to a theory of quantum gravity.In twistor theory, the Penrose transform maps Minkowski space into twistor space, taking the geometric objects from a 4-dimensional space with a Hermitian form of signature (2,2) to geometric objects in twistor space, specified by complex coordinates, called twistors. The twistor approach is especially natural for solving the equations of motion of massless fields of arbitrary spin.Penrose's twistor theory is unique to four-dimensional Minkowski space, with its signature (3,1) metric. At the heart of twistor theory lies the isomorphism between the conformal group Spin(4,2) and SU(2,2), which is the group of unitary transformations of determinant 1 over a four-dimensional complex vector space that leave invariant a Hermitian form of signature (2,2), such as that in the classical group.This book is designed to be a state of the art, superb academic reference work and provide an overview of the topic and give the reader a structured knowledge to familiarize yourself with the topic at the most affordable price possible.The accuracy and knowledge is of an international viewpoint as the edited articles represent the inputs of many knowledgeable individuals and some of the most current knowledge on the topic, based on the date of publication.
19.99 In Stock
An Overview of Twistor, String & Quantum Theory:

An Overview of Twistor, String & Quantum Theory: " Mapping Minkowski Space to Twistor Space "

by Paul F Kisak
An Overview of Twistor, String & Quantum Theory:

An Overview of Twistor, String & Quantum Theory: " Mapping Minkowski Space to Twistor Space "

by Paul F Kisak

Overview

In theoretical and mathematical physics, twistor theory is a theory proposed by Roger Penrose in 1967, as a possible path to a theory of quantum gravity.In twistor theory, the Penrose transform maps Minkowski space into twistor space, taking the geometric objects from a 4-dimensional space with a Hermitian form of signature (2,2) to geometric objects in twistor space, specified by complex coordinates, called twistors. The twistor approach is especially natural for solving the equations of motion of massless fields of arbitrary spin.Penrose's twistor theory is unique to four-dimensional Minkowski space, with its signature (3,1) metric. At the heart of twistor theory lies the isomorphism between the conformal group Spin(4,2) and SU(2,2), which is the group of unitary transformations of determinant 1 over a four-dimensional complex vector space that leave invariant a Hermitian form of signature (2,2), such as that in the classical group.This book is designed to be a state of the art, superb academic reference work and provide an overview of the topic and give the reader a structured knowledge to familiarize yourself with the topic at the most affordable price possible.The accuracy and knowledge is of an international viewpoint as the edited articles represent the inputs of many knowledgeable individuals and some of the most current knowledge on the topic, based on the date of publication.

Product Details

ISBN-13: 9781981574919
Publisher: CreateSpace Publishing
Publication date: 12/07/2017
Pages: 258
Product dimensions: 8.50(w) x 11.02(h) x 0.54(d)

About the Author

The editor has degrees in Engineering Physics, Nuclear Engineering & Biomedical Engineering from the University of Michigan and is an Engineer, Senior Scientist & Former Intelligence Officer for the CIA & US Intelligence Community and was President & Founder of an award-winning Defense Contracting Company. He has authored several books, edited numerous other books and has written many Technical, Classified & Unclassified papers, Articles & Essays.

He has also been a Contributing Author for The International Encyclopedia on Intelligence and Counter-Intelligence and written several award-winning software manuals that have been sold in more than 30 countries. He has appeared in Marquis "Who's Who in the World" & "Who's Who in Science & Engineering" and continues to edit and write.
From the B&N Reads Blog
Page 1 of

Customer Reviews