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- W2766403987 abstract "We consider the construction of a generalized Gibbs ensemble composed of complete bases of conserved charges in the repulsive Lieb-Liniger model. We will show that it is possible to construct these bases with varying locality as well as demonstrating that such constructions are always possible provided one has in hand at least one complete basis set of charges. This procedure enables the construction of bases of charges that possess well-defined, finite expectation values given an arbitrary initial state. We demonstrate the use of these charges in the context of two different quantum quenches: a quench where the strength of the interactions in a one-dimensional gas is switched suddenly from zero to some finite value and the release of a one-dimensional cold atomic gas from a confining parabolic trap. While we focus on the Lieb-Liniger model in this paper, the principle of the construction of these charges applies to all integrable models, both in continuum and lattice form." @default.
- W2766403987 created "2017-11-10" @default.
- W2766403987 creator A5038622932 @default.
- W2766403987 creator A5066158634 @default.
- W2766403987 date "2018-11-21" @default.
- W2766403987 modified "2023-09-24" @default.
- W2766403987 title "Quasilocal charges and the generalized Gibbs ensemble in the Lieb-Liniger model" @default.
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