null Skip to main content

✨ Buy more, save 5% Ends

Quantum Geometry, Matrix Theory, and Gravity

Quantum Geometry, Matrix Theory, and Gravity

$76.70
(No reviews yet) Write a Review
Physical book delivery

Shipping calculated at checkout.

Estimated delivery
Adding to cart… The item has been added
Product Details
Author:
Harold C. Steinacker
Publisher:
Cambridge University Press
Publication Date:
Apr 11, 2024
Number of pages:
420 pages
Binding:
Hardback or Cased Book
ISBN-10:
1009440780
ISBN-13:
9781009440783

Overview

Building on mathematical structures familiar from quantum mechanics, this book provides an introduction to quantization in a broad context before developing a framework for quantum geometry in Matrix Theory and string theory. Taking a physics-oriented approach to quantum geometry, this framework helps explain the physics of Yang-Mills-type matrix models, leading to a quantum theory of space-time and matter. This novel framework is then applied to Matrix Theory, which is defined through distinguished maximally supersymmetric matrix models related to string theory. A mechanism for gravity is discussed in depth, which emerges as a quantum effect on quantum space-time within Matrix Theory. Using explicit examples and exercises, readers will develop a physical intuition for the mathematical concepts and mechanisms. It will benefit advanced students and researchers in theoretical and mathematical physics, and is a useful resource for physicists and mathematicians interested in the geometrical aspects of quantization in a broader context.


  • | Author: Harold C. Steinacker
  • | Publisher: Cambridge University Press
  • | Publication Date: Apr 11, 2024
  • | Number of Pages: 420 pages
  • | Binding: Hardback or Cased Book
  • | ISBN-10: 1009440780
  • | ISBN-13: 9781009440783

Reviews

0 Reviews

Write a Review

No reviews yet.

Share your experience and help another reader choose their next book.

Discover your next great book

Get new releases, reader favourites, and special offers delivered to your inbox.