Topology of the Gauge Group in Noncommutative Gauge Theory
arXiv:hep-th/0105242
Abstract
I argue that the gauge group of noncommutative gauge theory consists of maps into unitary operators on Hilbert space of the form with compact. Some implications of this proposal are outlined.
arXiv commentLatex, 10pp, For proceedings of Strings 2001, added references
References in corpus (25)
- D-Branes And K-Theory
- Noncommutative Solitons
- Introduction to M(atrix) theory and noncommutative geometry
- Introduction to M(atrix) theory and noncommutative geometry, Part II
- D-branes, B-fields and twisted K-theory
- Noncommutative Tachyons
- Solitons in Noncommutative Gauge Theory
- Half-strings, Projectors, and Multiple D-branes in Vacuum String Field Theory
- Komaba Lectures on Noncommutative Solitons and D-Branes
- Split string field theory I
- Dynamics of Strings in Noncommutative Gauge Theory
- Noncommutative Tachyons And String Field Theory
- Noncommutative Yang-Mills from equivalence of star products
- Noncommutative gauge theory for Poisson manifolds
- Chiral Gauge Anomalies on Noncommutative R^4
- On Level Quantization for the Noncommutative Chern-Simons Theory
- An Exact Solution to Seiberg-Witten Equation of Noncommutative Gauge Theory
- Trieste lectures on solitons in noncommutative gauge theories
- Noncommutative Tachyons and K-Theory
- Axial Anomaly in Noncommutative QED on R^4
- Chern-Simons Theories on Noncommutative Plane
- Chern-Simons Terms on Noncommutative Branes
- D-brane Physics and Noncommutative Yang-Mills Theory
- Twisted K-homology theory, twisted Ext-theory
- Gauge invariance of the Chern-Simons action in noncommutative geometry