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Springer Noncommutative Differential Geometry - Math Physics 23

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Description

Explore advanced mathematical concepts in Noncommutative Differential Geometry and Its Applications to Physics. This volume contains the proceedings from the 1999 workshop held in Shonan, Japan, designed to address the growing need for understanding this new approach to classical geometry. Originally utilized by Fields Medalist A. Connes in the theory of foliations, this field has led to significant extensions of Atiyah-Singer index theory. This collection serves as a vital resource for researchers looking to apply noncommutative methods to unsolved geometric phenomena and physical experiments. By bringing together international experts, the symposium addressed the complexities of the field that were previously misunderstood even among mathematicians. The text covers essential topics such as the deformation problem, providing a foundation for those studying the intersection of mathematics and theoretical physics. This publication is part of the Mathematical Physics Studies series, volume 23, making it a specialized addition to any academic library focused on mathematical analysis and advanced geometry.

Key Features

Comprehensive proceedings from the 1999 international symposium held in Shonan, Japan.

Covers advanced topics including the deformation problem and applications to physics.

Explores the connection between noncommutative geometry and Atiyah-Singer index theory.

Provides insights into the work of Fields Medalist A. Connes regarding the theory of foliations.

Part of the Mathematical Physics Studies series, volume 23, from Springer.

Addresses geometric phenomena and physical experiments through a noncommutative lens.

Product Specifications

Format
paperback
Domain
Amazon UK
Publication Date
23 August 2014
Listed Since
06 August 2014

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