We study the scalar products between Bethe states in the XXZ spin chain with anisotropy |Δ| > 1 in the semi-classical limit where the length of the spin chain and the number of magnons tend to infinity with their ratio kept finite and fixed. Our method is a natural yet non-trivial generalization of similar methods developed for the XXX spin chain. The final result can be written in a compact form as a contour integral in terms of Faddeev’s quantum dilogarithm function, which in the isotropic limit reduces to the classical dilogarithm function.ISSN:1126-6708ISSN:1029-847
An infinite set of sum rules is derived for the dynamics of one-dimensional quantum spin systems. Th...
International audienceWe consider the XXX open spin-1/2 chain with the most general non-diagonal bou...
International audienceIn our previous paper (Kitanine et al 2017 J. Phys. A: Math. Theor. 50 224001)...
In this work we study scalar products of Bethe vectors associated with the XXZ spin chain with open ...
AbstractIn this work we study scalar products of Bethe vectors associated with the XXZ spin chain wi...
The \(L\)-site XXZ spin-1/2 chain is an exactly solvable quantum model of one dimensional condensed ...
44 pagesInternational audienceWe consider the XXZ spin chain with diagonal boundary conditions in th...
AbstractUsing a Jacobi–Trudi-type identity, we show that the scalar product of a general state and a...
22 pages, 0 figuresInternational audienceWe study the inner product of two Bethe states, one of whic...
This exposition is divided into two parts. The first part deals with the low-lying excitations of th...
We compute the finite size spectrum for the spin 1/2 XXZ chain with twisted boundary conditions, for...
The determinant representation of the scalar products of the Bethe states of the open XXZ spin chain...
Maillet∗ Abstract. We review recent progress in the computation of correlation functions of the XXZ ...
An infinite set of sum rules is derived for the dynamics of one-dimensional quantum spin systems. Th...
International audienceWe consider the XXX open spin-1/2 chain with the most general non-diagonal bou...
International audienceIn our previous paper (Kitanine et al 2017 J. Phys. A: Math. Theor. 50 224001)...
In this work we study scalar products of Bethe vectors associated with the XXZ spin chain with open ...
AbstractIn this work we study scalar products of Bethe vectors associated with the XXZ spin chain wi...
The \(L\)-site XXZ spin-1/2 chain is an exactly solvable quantum model of one dimensional condensed ...
44 pagesInternational audienceWe consider the XXZ spin chain with diagonal boundary conditions in th...
AbstractUsing a Jacobi–Trudi-type identity, we show that the scalar product of a general state and a...
22 pages, 0 figuresInternational audienceWe study the inner product of two Bethe states, one of whic...
This exposition is divided into two parts. The first part deals with the low-lying excitations of th...
We compute the finite size spectrum for the spin 1/2 XXZ chain with twisted boundary conditions, for...
The determinant representation of the scalar products of the Bethe states of the open XXZ spin chain...
Maillet∗ Abstract. We review recent progress in the computation of correlation functions of the XXZ ...
An infinite set of sum rules is derived for the dynamics of one-dimensional quantum spin systems. Th...
International audienceWe consider the XXX open spin-1/2 chain with the most general non-diagonal bou...
International audienceIn our previous paper (Kitanine et al 2017 J. Phys. A: Math. Theor. 50 224001)...