Strong correlation in one-dimensional (1D) quantum systems drastically changes their dynamic and transport properties in the presence of the interaction. In this letter, combining quantum integrable theory with numerics, we exactly compute the spectral function of 1D Lieb-Liniger gas at a many-body level of large scales. It turns out that a full capture of the power-law singularities in the vicinities of thresholds requires system size as large as thousands of particles. Our research essentially confirms the validity of the nonlinear Tomonaga-Luttinger liquid and provides a reliable technique for studying critical behaviour emerged only in thermodynamic limit.Comment: 6 pages, 3 figures, Supplementary Materia
Quantum many-body systems in one dimension (1D) exhibit some peculiar properties. In this article, w...
The relationship between many-body interactions and dimensionality is integral to numerous emergent ...
The one-dimensional gas of bosons interacting via a repulsive contact potential was solved long ago ...
The dynamical structure factor (DSF) represents a measure of dynamical density-density correlations ...
that the dynamic structure factor (DSF) of the 1D Bose gas demonstrates power-law behaviour along th...
We derive exact analytic expressions for the n-body local correlations in the one-dimensional Bose g...
In this thesis we study the physics of quantum many-body systems confined to one-dimensional geometr...
Quantum correlations can be used as a resource for quantum computing, eg for quantum state manipulat...
A rigorous understanding of the spin incoherent Tomonaga-Luttinger liquid (TLL), which displays sole...
We derive exact formulas for the expectation value of local observables in a one-dimensional gas of ...
We study strong interaction effects in a one-dimensional (1D) boson gas across a narrow confinement-...
Due to the vast growth of the many-body level density with excitation energy, its smoothed form is o...
We experimentally investigate the quantum criticality and Tomonaga-Luttinger liquid (TLL) behavior w...
Due to the vast growth of the many-body level density with excitation energy, its smoothed form is o...
Due to the vast growth of the many-body level density with excitation energy, its smoothed form is o...
Quantum many-body systems in one dimension (1D) exhibit some peculiar properties. In this article, w...
The relationship between many-body interactions and dimensionality is integral to numerous emergent ...
The one-dimensional gas of bosons interacting via a repulsive contact potential was solved long ago ...
The dynamical structure factor (DSF) represents a measure of dynamical density-density correlations ...
that the dynamic structure factor (DSF) of the 1D Bose gas demonstrates power-law behaviour along th...
We derive exact analytic expressions for the n-body local correlations in the one-dimensional Bose g...
In this thesis we study the physics of quantum many-body systems confined to one-dimensional geometr...
Quantum correlations can be used as a resource for quantum computing, eg for quantum state manipulat...
A rigorous understanding of the spin incoherent Tomonaga-Luttinger liquid (TLL), which displays sole...
We derive exact formulas for the expectation value of local observables in a one-dimensional gas of ...
We study strong interaction effects in a one-dimensional (1D) boson gas across a narrow confinement-...
Due to the vast growth of the many-body level density with excitation energy, its smoothed form is o...
We experimentally investigate the quantum criticality and Tomonaga-Luttinger liquid (TLL) behavior w...
Due to the vast growth of the many-body level density with excitation energy, its smoothed form is o...
Due to the vast growth of the many-body level density with excitation energy, its smoothed form is o...
Quantum many-body systems in one dimension (1D) exhibit some peculiar properties. In this article, w...
The relationship between many-body interactions and dimensionality is integral to numerous emergent ...
The one-dimensional gas of bosons interacting via a repulsive contact potential was solved long ago ...