The quantum sinh-Gordon model in noncommutative (1+1) dimensions
Sachindeo Vaidya

TL;DR
This paper demonstrates the integrability of the quantum sinh-Gordon model on noncommutative (1+1) dimensional space using twisted commutation relations and provides the exact two-particle scattering matrix, revealing a strong-weak duality similar to the commutative case.
Contribution
It introduces a method to establish integrability of the quantum sinh-Gordon model on noncommutative space and computes its exact scattering matrix.
Findings
Model is integrable on noncommutative space
Exact two-particle scattering matrix obtained
Model exhibits strong-weak duality
Abstract
Using twisted commutation relations we show that the quantum sinh-Gordon model on noncommutative space is integrable, and compute the exact two-particle scattering matrix. The model possesses a strong-weak duality, just like its commutative counterpart.
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