Impurity Green's function of a one-dimensional Fermi gas
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Publication:901978
DOI10.1016/j.nuclphysb.2015.01.004zbMath1328.81264arXiv1410.1502OpenAlexW2104977408MaRDI QIDQ901978
Oleksandr Gamayun, Mikhail B. Zvonarev, Andrei G. Pronko
Publication date: 6 January 2016
Published in: Nuclear Physics. B (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1410.1502
Operations with distributions and generalized functions (46F10) Continuum limits in quantum field theory (81T27) Many-body theory; quantum Hall effect (81V70) Statistical mechanics of plasmas (82D10) Green's functions for elliptic equations (35J08)
Cites Work
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- Dynamics and Bloch oscillations of mobile impurities in one-dimensional quantum liquids
- From hardcore bosons to free fermions with Painlevé V
- Density matrix of an impenetrable Bose gas and the fifth Painlevé transcendent
- Riemann-Hilbert approach to a generalised sine kernel and applications
- A Riemann-Hilbert approach to asymptotic problems arising in the theory of random matrix models, and also in the theory of integrable statistical mechanics
- Holonomic quantum fields. II: The Riemann-Hilbert problem
- Temperature correlators in the two-component one-dimensional gas
- Riemann-Hilbert approach to the time-dependent generalized sine kernel
- Correlators in the one-dimensional two-component Bose and Fermi gases
- Integral operators with the generalized sine kernel on the real axis
- The Bethe Wavefunction
- Zero temperature correlation functions for the impenetrable fermion gas
- Interacting Fermions in One Dimension. I. Repulsive Potential
- One-particle equal time correlation function for the spin-incoherent infiniteUHubbard chain
- Some Exact Results for the Many-Body Problem in one Dimension with Repulsive Delta-Function Interaction
- DIFFERENTIAL EQUATIONS FOR QUANTUM CORRELATION FUNCTIONS
- Correlators of the ladder spin model in the strong coupling limit
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