Add to ORKGClassical integrability is investigated for affine Toda field theories in the presence of a constant background tensor field. This leads to a further set of discrete possibilities for integrable boundary conditions depending upon the time-derivative of the fields at the boundary but containing no free parameters other than the bulk coupling constant
For all affine Toda field theories we propose a new type of generic boundary bootstrap equations, wh...
The spectra of $A_r$ affine Toda field theories with imaginary coupling constant, are investigated. ...
Type II integrable defects with more than one degree of freedom at the defect are investigated. A co...
Boundary conditions compatible with classical integrability are studied both directly, using an appr...
In this paper we study various aspects of classical solutions to the affine Toda equations on a half...
The concept of point-like “jump” defects is investigated in the context of affine Toda field theorie...
Recently, Zamolodchikov has shown that certain minimal conformal field theories preserve their integ...
AbstractThe concept of point-like “jump” defects is investigated in the context of affine Toda field...
In this thesis, we consider the massive field theories in 1+1 dimensions known as affine Toda quantu...
We show that the disc bulk one-point functions in a sl(n) Toda conformal field theory have a well-de...
We find classical solutions to the simply-laced affine Toda equations which satisfy integrable bound...
We give a self contained exposition of the operator formalism of conformal field theory, with specia...
In this paper we carry out the boundary form factor program for the A2-affine Toda field theory at t...
The solutions of classical A r affine Toda field theories, with imaginary coupling constant, are inv...
International audienceGeneralizations of the q-Onsager algebra are introduced and studied. In one of...
For all affine Toda field theories we propose a new type of generic boundary bootstrap equations, wh...
The spectra of $A_r$ affine Toda field theories with imaginary coupling constant, are investigated. ...
Type II integrable defects with more than one degree of freedom at the defect are investigated. A co...
Boundary conditions compatible with classical integrability are studied both directly, using an appr...
In this paper we study various aspects of classical solutions to the affine Toda equations on a half...
The concept of point-like “jump” defects is investigated in the context of affine Toda field theorie...
Recently, Zamolodchikov has shown that certain minimal conformal field theories preserve their integ...
AbstractThe concept of point-like “jump” defects is investigated in the context of affine Toda field...
In this thesis, we consider the massive field theories in 1+1 dimensions known as affine Toda quantu...
We show that the disc bulk one-point functions in a sl(n) Toda conformal field theory have a well-de...
We find classical solutions to the simply-laced affine Toda equations which satisfy integrable bound...
We give a self contained exposition of the operator formalism of conformal field theory, with specia...
In this paper we carry out the boundary form factor program for the A2-affine Toda field theory at t...
The solutions of classical A r affine Toda field theories, with imaginary coupling constant, are inv...
International audienceGeneralizations of the q-Onsager algebra are introduced and studied. In one of...
For all affine Toda field theories we propose a new type of generic boundary bootstrap equations, wh...
The spectra of $A_r$ affine Toda field theories with imaginary coupling constant, are investigated. ...
Type II integrable defects with more than one degree of freedom at the defect are investigated. A co...