Add to ORKGThe form factor equations are solved for an SU(N) invariant S-matrix under the assumption that the anti-particle is identified with the bound state of N-1 particles. The solution is obtained explicitly in terms of the nested off-shell Bethe ansatz where the contribution from each level is written in terms of multiple contour integrals
The general SU(N) form factor formula is constructed. Exact form factors for the field, the energy–m...
The purpose of the "Bootstrap Program" is to construct integrable quantum field theories in 1+1 dime...
Since a long-time, the quantum integrable systems have remained an area where modern mathematical me...
The purpose of the ``bootstrap program'' for integrable quantum field theories in 1+1 dimensions is ...
We apply previous results on the O(N) Bethe Ansatz [1{3] to construct a general form factor formula ...
We provide detailed arguments on how to derive properties of generalized form factors, originally pr...
A system of SU(N)-matrix difference equations is solved by means of a nested version of a generalize...
A system of O(N)-matrix difference equations is solved by means of the off- shell version of the nes...
The isomorphism SU(4)\simeq O(6) is used to construct the form factors of the O(6) Gross–Neveu mode...
We investigate form factors of local operators in a multi-component quantum nonlinear Schrödinger mo...
The nested off-diagonal Bethe ansatz method is proposed to diagonalize multi-component integrable mo...
In this review we demonstrate how the algebraic Bethe ansatz is used for the calculation of the-ener...
AbstractWe calculate explicitly the Bethe vectors states by the algebraic Bethe ansatz method with t...
We calculate explicitly the Bethe vectors states by the algebraic Bethe ansatz method with the gl(2)...
We show that the matrix elements of integrable models computed by the Algebraic Bethe Ansatz can be ...
The general SU(N) form factor formula is constructed. Exact form factors for the field, the energy–m...
The purpose of the "Bootstrap Program" is to construct integrable quantum field theories in 1+1 dime...
Since a long-time, the quantum integrable systems have remained an area where modern mathematical me...
The purpose of the ``bootstrap program'' for integrable quantum field theories in 1+1 dimensions is ...
We apply previous results on the O(N) Bethe Ansatz [1{3] to construct a general form factor formula ...
We provide detailed arguments on how to derive properties of generalized form factors, originally pr...
A system of SU(N)-matrix difference equations is solved by means of a nested version of a generalize...
A system of O(N)-matrix difference equations is solved by means of the off- shell version of the nes...
The isomorphism SU(4)\simeq O(6) is used to construct the form factors of the O(6) Gross–Neveu mode...
We investigate form factors of local operators in a multi-component quantum nonlinear Schrödinger mo...
The nested off-diagonal Bethe ansatz method is proposed to diagonalize multi-component integrable mo...
In this review we demonstrate how the algebraic Bethe ansatz is used for the calculation of the-ener...
AbstractWe calculate explicitly the Bethe vectors states by the algebraic Bethe ansatz method with t...
We calculate explicitly the Bethe vectors states by the algebraic Bethe ansatz method with the gl(2)...
We show that the matrix elements of integrable models computed by the Algebraic Bethe Ansatz can be ...
The general SU(N) form factor formula is constructed. Exact form factors for the field, the energy–m...
The purpose of the "Bootstrap Program" is to construct integrable quantum field theories in 1+1 dime...
Since a long-time, the quantum integrable systems have remained an area where modern mathematical me...