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We revisit the Lieb-Liniger model for $n$ bosons in one dimension with attractive delta interaction in a half-space $\mathbb{R}^+$ with diagonal boundary conditions.
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V. Dotsenko, Bethe ansatz derivation of the Tracy-Widom distribution for one-dimensional directed polymers
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J. Baik, P. L. Ferrari, and S. Péché. Limit process of stationary TASEP near the characteristic line
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D. Muth and M. Fleischhauer. Dynamics of pair correlations in the attractive Lieb-Liniger gas
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F. Bornemann, On the Numerical Evaluation of Fredholm Determinants
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2015
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2016
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2016
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L. Piroli, P. Calabrese, and F. Essler. Quantum quenches to the attractive one-dimensional Bose gas: exact results
2016
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G. Barraquand and I. Corwin. Random-walk in beta-distributed random environment
2017
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2017
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J. De Nardis, P. Le Doussal, K. A. Takeuchi, Memory and universality in interface growth
2017
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P. Le Doussal, Maximum of an Airy process plus Brownian motion and memory in KPZ growth
2017
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2017
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E. Bisi, N. Zygouras, Point-to-line polymers and orthogonal Whittaker functions
2017
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2017
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2018
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Half-space Macdonald processes
G. Barraquand, A. Borodin, and I. Corwin · 2018
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Large fluctuations of the KPZ equation in a half-space
A. Krajenbrink, P. Le. Doussal, · 2018
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Zill, J., Wright, T., Kheruntsyan, K., Gasenzer, T., Davis, M. . Quantum quench dynamics of the attractive one-dimensional Bose gas via the coordinate Bethe ansatz
2018
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2019
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The KPZ limit of ASEP with boundary
S. Parekh · 2019
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S. Parekh. Positive random walks and an identity for half-space SPDEs
2019
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S. Grijalva, J. De Nardis and V. Terra, Open XXZ chain and boundary modes at zero temperature
2019
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