A diagrammatic representation of the \(sl(n) F\)-matrix
by Steve McAteer
Abstract: I will describe diagrammatic tensor notation and introduce factorizing \( F \)-matrices. I will then present a diagrammatic representation of the factorizing \(F\)-matrix of Albert, Boos, Flume and Ruhlig, for the quantum spin chain with \(sl(n)\) symmetry. This representation uses partial \( F \)-matrices, as in the construction of the \( sl(2) \) factorizing \( F \)-matrix by Maillet and Sanchez de Santos, and leads to an easy proof of the factorizing property.
This is a repeat of my presentation from Correlation Functions of Quantum Integrable Models.
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