Matrix models in homogeneous spaces

From MaRDI portal
Publication:699208

DOI10.1016/S0550-3213(02)00682-XzbMath0998.81052arXivhep-th/0207115MaRDI QIDQ699208

Yoshihisa Kitazawa

Publication date: 6 October 2002

Published in: Nuclear Physics. B (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/0207115



Related Items

Higher-Dimensional Unified Theories with Continuous and Fuzzy Coset Spaces as Extra Dimensions, Gauge theories in noncommutative homogeneous Kähler manifolds, Stability of fuzzy \(S^2\times S^2\) geometry in IIB matrix model, Myers effect and tachyon condensation, Correlators of matrix models on homogeneous spaces, Giant gravitons and fuzzy \(\mathbb CP^{2}\), Wilson line correlators in \(\mathcal N=4\) non-commutative gauge theory on \(S^2\times S^2\), Stability of fuzzy \(S^{2}\times S^{2}\times S^{2}\) in IIB type matrix models, On higher-dimensional fuzzy spherical branes, A novel large-N reduction on \(S^{3}\): demonstration in Chern-Simons theory, Fock representations and deformation quantization of Kähler manifolds, Quantum corrections on fuzzy sphere, Quantum corrections of (fuzzy) spacetimes from a supersymmetric reduced model with Filippov 3-algebra, On the origin of the UV-IR mixing in noncommutative matrix geometry, \(N = 2\) 3d-matrix integral with myers term, Emergent gravity from noncommutative gauge theory, Effective actions of matrix models on homogeneous spaces, Dimensional hierarchy in quantum Hall effects on fuzzy spheres, Intersecting branes and a standard model realization in matrix models, Noncommutative deformations of locally symmetric Kähler manifolds, D-branes wrapped on fuzzy del Pezzo surfaces, Monopole bundles over fuzzy complex projective spaces, Higher-Dimensional Unification with continuous and fuzzy coset spaces as extra dimensions, Curved-space classical solutions of a massive supermatrix model, Explicit formulas for noncommutative deformations of ${\mathbb C}{P^N}$CPN and ${\mathbb C}{H^N}$CHN, The fuzzy \(S^4\) by quantum deformation



Cites Work