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We study the edge behavior of inhomogeneous one-dimensional quantum systems, such as Lieb-Liniger models in traps or spin chains in spatially varying magnetic fields.
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Front dynamics and entanglement in the xxz chain with a gradient ,
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Conformal field theory for inhomogeneous one-dimensional quantum systems: the example of non-interacting fermi gases ,
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M. Ljubotina, M. Žnidarič and T. Prosen, · 2017
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Noninteracting fermions in a trap and random matrix theory ,
D. S. Dean, P. Le Doussal, S. N. Majumdar and G. Schehr, · 2018
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Subdiffusive front scaling in interacting integrable models ,
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Bethe-boltzmann hydrodynamics and spin transport in the xxz chain ,
V. B. Bulchandani, R. Vasseur, C. Karrasch and J. E. Moore, · 2018
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The spin Drude weight of the XXZ chain and generalized hydrodynamics ,
A. Urichuk, Y. Oez, A. Klümper and J. Sirker, · 2018
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Non-analytic behavior of the loschmidt echo in xxz spin chains: Exact results ,
L. Piroli, B. Pozsgay and E. Vernier, · 2018
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Hydrodynamic diffusion in integrable systems ,
J. De Nardis, D. Bernard and B. Doyon, · 2018
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Superdiffusion in one-dimensional quantum lattice models ,
E. Ilievski, J. De Nardis, M. Medenjak and T. Prosen, · 2018
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Kinetic theory of spin diffusion and superdiffusion in XXZ spin chains ,
S. Gopalakrishnan and R. Vasseur, · 2018
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Multicritical edge statistics for the momenta of fermions in nonharmonic traps ,
P. Le Doussal, S. N. Majumdar and G. Schehr, · 2018
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Domain-wall dynamics in the landau-lifshitz magnet and the classical-quantum correspondence for spin transport ,
O. Gamayun, Y. Miao and E. Ilievski, · 2019
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