Fuzzy Instantons
arXiv:hep-th/0107068 · doi:10.1142/S0217751X02010595
Abstract
We present a series of instanton-like solutions to a matrix model which satisfy a self-duality condition and possess an action whose value is, to within a fixed constant factor, an integer l^2. For small values of the dimension n^2 of the matrix algebra the integer resembles the result of a quantization condition but as n -> \infty the ratio l/n can tend to an arbitrary real number between zero and one.
17 pages
References in corpus (5)
Cited by in corpus (13)
- Introduction to M(atrix) theory and noncommutative geometry
- Introduction to M(atrix) theory and noncommutative geometry, Part II
- Finite Gauge Theory on Fuzzy CP^2
- Hydrogen atom on curved noncommutative space
- Berezin-Toeplitz quantization for compact Kaehler manifolds. A Review of Results
- Quantum mechanics with coordinate dependent noncommutativity
- Noncommutative vector bundles over fuzzy CP^N and their covariant derivatives
- Localization for Yang-Mills Theory on the Fuzzy Sphere
- Spherically symmetric monopoles in noncommutative space
- Noncommutative Instantons in Diverse Dimensions
- Deformed Kac-Moody and Virasoro Algebras
- D0 Matrix Mechanics: New Fuzzy Solutions at Large N
- Lattice vortices induced by noncommutativity