Noncommutative Differential Geometry and Its Applications to Physics Proceedings of the Workshop at Shonan, Japan, June 1999
Noncommutative differential geometry is a new approach to classical geometry. It was originally used by Fields Medalist A. Connes in the theory of foliations, where it led to striking extensions of Atiyah-Singer index theory. It also may be applicable to hitherto unsolved geometric phenomena and phy...
| Other Authors: | , , , |
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| Format: | eBook |
| Language: | English |
| Published: |
Dordrecht
Springer Netherlands
2001, 2001
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| Edition: | 1st ed. 2001 |
| Series: | Mathematical Physics Studies
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| Subjects: | |
| Online Access: | |
| Collection: | Springer Book Archives -2004 - Collection details see MPG.ReNa |
Table of Contents:
- Methods Of Equivariant Quantization
- Application of Noncommutative Differential Geometry on Lattice to Anomaly Analysis in Abelian Lattice Gauge Theory
- Geometrical Structures on Noncommutative Spaces
- A Relation Between Commutative and Noncommutative Descriptions of D-Branes
- Intersection Numbers On The Moduli Spaces Of Stable Maps In Genus 0
- D-Brane Actions On Kähler Manifolds
- On The Projective Classification Of The Modules Of Differential Operators On ?m
- An Interpretation Of Schouten-Nijenhuis Bracket
- Remarks On The Characteristic Classes Associated With The Group Of Fourier Integral Operators
- C*-Algebraic Deformation And Index Theory
- Singular Systems Of Exponential Functions
- Determinants Of Elliptic Boundary Problems In Quantum Field Theory
- On Geometry Of Non-Abelian Duality
- Weyl Calculus And Wigner Transform On The Poincaré Disk
- Lectures On Graded Differential Algebras And Noncommutative Geometry