Higher Dimensional Multiparameter Unitary and Nonunitary Braid Matrices: Even Dimensions
arXiv:0706.2787 · doi:10.1063/1.2793571
Abstract
A class of multiparameter braid matrices are presented for all . Apart from the spectral parameter , they depend on free parameters , . For real parameters the matrices are nonunitary. For purely imaginary parameters they became unitary. Thus a unification is achieved with odd dimensional multiparameter solutions presented before.
07 pages
References in corpus (5)
- A nested sequence of projectors and corresponding braid matrices : (1) Odd dimensions
- Higher Dimensional Unitary Braid Matrices: Construction, Associated Structures and Entanglements
- Canonical factorization and diagonalization of Baxterized braid matrices: Explicit constructions and applications
- A nested sequence of projectors (2): Multiparameter multistate statistical models, Hamiltonians, S-matrices
- GHZ States, Almost-Complex Structure and Yang--Baxter Equation (I)
Cited by in corpus (4)
- A new eight vertex model and higher dimensional, multiparameter generalizations
- Multiparameter statistical models from braid matrices: Explicit eigenvalues of transfer matrices , spin chains, factorizable scatterings for all
- Unitary Braid Matrices: Bridge between Topological and Quantum Entanglements
- Exotic Bialgebras from 9x9 Unitary Braid Matrices