We prove an inversion identity for the open AdS/CFT SU(1|1) quantum spin chain which is exact for finite size. We use this identity, together with an analytic ansatz, to determine the eigenvalues of the transfer matrix and the corresponding Bethe ansatz equations. We also solve the closed chain by algebraic Bethe ansatz
We consider both closed and open integrable antiferromagnetic chains constructed with the SU(N)-inva...
We investigate the integrable structure of spin chain models with centrally extended su(2|2) and psu...
We determine the eigenvalues of the transfer matrices for quantum algebra invariant spin chains asso...
20 pagesInternational audienceWe prove an inversion identity for the open AdS/CFT SU(1|1) quantum sp...
We consider the integrable open XX quantum spin chain with nondiagonal boundary terms. We derive an ...
23 pages -- Latex2e; misprints in appendix correctedWe consider the open spin-s XXZ quantum spin cha...
AbstractWe consider the Temperley–Lieb (TL) open quantum spin chain with “free” boundary conditions ...
A quantum algebra invariant integrable closed spin 1 chain is introduced and analyzed in detail. The...
The one-dimensional Heisenberg XXX spin chain appears in a special limit of the AdS/CFT integrable s...
AbstractWe use the algebraic Bethe ansatz to obtain the eigenvalues and eigenvectors of the spin-1 T...
We present an "algebraic treatment" of the analytical Bethe Ansatz. For this purpose, we introduce a...
The one-dimensional Heisenberg XXX spin chain appears in a special limit of the AdS/CFT integrable s...
AbstractFor generic values of q, all the eigenvectors of the transfer matrix of the Uqsl(2)-invarian...
In this thesis the nested algebraic Bethe ansatz technique is applied to various orthogonal and symp...
The off-diagonal Bethe ansatz method is generalized to the high spin integrable systems associated w...
We consider both closed and open integrable antiferromagnetic chains constructed with the SU(N)-inva...
We investigate the integrable structure of spin chain models with centrally extended su(2|2) and psu...
We determine the eigenvalues of the transfer matrices for quantum algebra invariant spin chains asso...
20 pagesInternational audienceWe prove an inversion identity for the open AdS/CFT SU(1|1) quantum sp...
We consider the integrable open XX quantum spin chain with nondiagonal boundary terms. We derive an ...
23 pages -- Latex2e; misprints in appendix correctedWe consider the open spin-s XXZ quantum spin cha...
AbstractWe consider the Temperley–Lieb (TL) open quantum spin chain with “free” boundary conditions ...
A quantum algebra invariant integrable closed spin 1 chain is introduced and analyzed in detail. The...
The one-dimensional Heisenberg XXX spin chain appears in a special limit of the AdS/CFT integrable s...
AbstractWe use the algebraic Bethe ansatz to obtain the eigenvalues and eigenvectors of the spin-1 T...
We present an "algebraic treatment" of the analytical Bethe Ansatz. For this purpose, we introduce a...
The one-dimensional Heisenberg XXX spin chain appears in a special limit of the AdS/CFT integrable s...
AbstractFor generic values of q, all the eigenvectors of the transfer matrix of the Uqsl(2)-invarian...
In this thesis the nested algebraic Bethe ansatz technique is applied to various orthogonal and symp...
The off-diagonal Bethe ansatz method is generalized to the high spin integrable systems associated w...
We consider both closed and open integrable antiferromagnetic chains constructed with the SU(N)-inva...
We investigate the integrable structure of spin chain models with centrally extended su(2|2) and psu...
We determine the eigenvalues of the transfer matrices for quantum algebra invariant spin chains asso...