By Boucif Abdesselam and others

We construct *(2n)^2\times (2n)^2* unitary braid matrices *\hat{R}* for *n\geq 2* generalizing the class known for *n=1*. A set of *(2n)\times (2n)* matrices *(I,J,K,L)* are defined. *\hat{R}* is expressed in terms of their tensor products (such as *K\otimes J*), leading to a canonical formulation for all *n*. Complex projectors *P_{\pm}*... Show more

February 19, 2007

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Higher Dimensional Unitary Braid Matrices: Construction, Associated Structures and Entanglements

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