activity
19952026
most citedSolution of the quantum inverse problem

118 citations · 1.5k across the 69 of their papers we have counts for

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8 papers · 1 filter

cond-mat2000

Universal correlations of one-dimensional electrons at low density

F. Göhmann

We summarize results on the asymptotics of the two-particle Green functions of interacting electrons in one dimension. Below a critical value of the chemical potential the Fermi su…

cond-mat1998★ 18 cited

Correlations in the impenetrable electron gas

F. Göhmann, A. R. Its, V. E. Korepin

We consider non-relativistic electrons in one dimension with infinitely strong repulsive delta function interaction. We calculate the long-time, large-distance asymptotics of field…

cond-mat1998

Comment on the paper ``Bound States in the One-dimensional Hubbard Model''

F. H. L. Eßler, F. Göhmann, V. E. Korepin

We comment on the preprint cond-mat/9805103 by D. Braak and N. Andrei \cite{BrAn98}. We point out that the ``new'' Bethe Ansatz equations presented in \cite{BrAn98} are identical t…

cond-mat1998★ 25 cited

Time and temperature dependent correlation functions of the 1D impenetrable electron gas

F. Göhmann, A. G. Izergin, V. E. Korepin +1

We consider the one-dimensional delta-interacting electron gas in the case of infinite repulsion. We use determinant representations to study the long time, large distance asymptot…

cond-mat1998★ 34 cited

Fermionic representations of integrable lattice systems

Frank Göhmann, Shuichi Murakami

We develop a general scheme for the use of Fermi operators within the framework of integrable systems. This enables us to read off a fermionic Hamiltonian from a given solution of…

cond-mat1996★ 30 cited

Yangian Symmetry and Quantum Inverse Scattering Method for the One-Dimensional Hubbard Model

Shuichi Murakami, Frank Göhmann

We develop the quantum inverse scattering method for the one-dimensional Hubbard model on the infinite interval at zero density. -matrix and monodromy matrix are obtained as lim…

cond-mat1995★ 39 cited

The Yangian Symmetry of the Hubbard Models with Variable Range Hopping

Frank Göhmann, Vladimir Inozemtsev

We present two pairs of Y() Yangian symmetries for the trigonometric and hyperbolic versions of the Hubbard model with non-nearest-neighbour hopping. In both cases the Yangia…

cond-mat1995★ 9 cited

A note on inverse-square exchange models

Frank Göhmann, Miki Wadati

The su(11) symmetric version of the Haldane-Shastry spin chain is diagonalized by means of a linear transformation. The same transformation applied to the original su(2) model y…