Noncommutative Geometry : Algebraic Structure, Commutativity, Alain Connes, Planck Scale, Quantum Gravity, String Theory, Quantum Field Theory, Quantum Electrodynamics

Language: English

Published by Omniscriptum, 2010

6130332831 / 9786130332839

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nach der Bestellung gedruckt Neuware - Printed after ordering - High Quality Content by WIKIPEDIA articles! Noncommutative geometry, or NCG, is a branch of mathematics concerned with the possible spatial interpretations of algebraic structures for which the commutative law fails, that is, for which xy does not always equal yx. For example; 3 steps of 4 units and 4 steps of 3 units length might be different in noncommutative spaces. Although one could technically construct geometries by simply removing this condition (commutativity), the results are typically trivial or uninteresting. The most common usage of the term, therefore, refers to what is properly called differential noncommutative geometry, a subject which was developed extensively by French mathematician Alain Connes. The challenge of NCG theory is to get around the lack of commutative multiplication, which is a requirement of previous geometric theories of algebraic structures. The purpose of noncommutative geometry is as a key mathematical tool for describing Planck scale geometry, such as in the field of quantum gravity, string theory, or any NC quantum field theory including the first successful QFT, quantum electrodynamics.…

Seller Inventory # 9786130332839

Title
Noncommutative Geometry : Algebraic Structure, Commutativity, Alain Connes, Planck Scale, Quantum Gravity, String Theory, Quantum Field Theory, Quantum Electrodynamics
Author
Miriam T. Timpledon
Publisher
Omniscriptum
Publication year
2010
Condition
Neu
Binding
Taschenbuch
Language
English
ISBN 10
6130332831
ISBN 13
9786130332839
Item weight
215 grams
Dimensions
220x150x8 mm

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