Stationary measure for six-vertex model on a strip
Author:
Affiliation:
1. Columbia University, United States of America
Publisher
Institute of Mathematical Statistics
Reference50 articles.
1. Aggarwal, A.: Convergence of the stochastic six-vertex model to the ASEP, Mathematical Physics, Analysis and Geometry 20, (2017), 1-20.
2. Aggarwal, A.: Limit shapes and local statistics for the stochastic six-vertex model, Communications in Mathematical Physics 376, (2020), 681-746.
3. Barraquand, G., Borodin, A. and Corwin, I.: Half-space Macdonald processes, Forum of Mathematics, Pi 8, (2020).
4. Barraquand, G., Borodin, A., Corwin, I. and Wheeler, M.: Stochastic six-vertex model in a half-quadrant and half-line open asymmetric simple exclusion process, Duke Mathematical Journal 167, (2018), 2457-2529.
5. Barraquand, G. and Corwin, I.: Stationary measures for the log-gamma polymer and KPZ equation in half-space. arXiv:2203.11037
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