In this paper we study various aspects of classical solutions to the affine Toda equations on a half-line with integrable boundary conditions. We begin by finding conditions that the theory has a stable vacuum by finding a Bogomolny bound on the energy, and analysing the possible singularities of the field at the boundary. Using these constraints and extensive numerical investigations we classify the vacuum configurations and reflection factors for Ar(1) Toda theories up to r = 5
The affine Toda field theory is studied as a 2+1-dimensional system. The third dimension appears as ...
We investigate higher grading integrable generalizations of the affine Toda systems, where the flat ...
An exact S-matrix is conjectured for the imaginary coupled $d_4^{(3)}$ affine Toda field theory, usi...
We find classical solutions to the simply-laced affine Toda equations which satisfy integrable bound...
Classical integrability is investigated for affine Toda field theories in the presence of a constant...
We consider the sine-Gordon and affine Toda field theories on the half-line with classically integra...
Boundary conditions compatible with classical integrability are studied both directly, using an appr...
The solutions of classical A r affine Toda field theories, with imaginary coupling constant, are inv...
In this thesis, we consider the massive field theories in 1+1 dimensions known as affine Toda quantu...
The spectra of $A_r$ affine Toda field theories with imaginary coupling constant, are investigated. ...
The concept of point-like “jump” defects is investigated in the context of affine Toda field theorie...
We demonstrate that the generalization of the Coleman-Thun mechanism may be applied to the situation...
AbstractThe concept of point-like “jump” defects is investigated in the context of affine Toda field...
For all affine Toda field theories we propose a new type of generic boundary bootstrap equations, wh...
By exploiting the properties of q-deformed Coxeter elements, the scattering matrices of affine Toda ...
The affine Toda field theory is studied as a 2+1-dimensional system. The third dimension appears as ...
We investigate higher grading integrable generalizations of the affine Toda systems, where the flat ...
An exact S-matrix is conjectured for the imaginary coupled $d_4^{(3)}$ affine Toda field theory, usi...
We find classical solutions to the simply-laced affine Toda equations which satisfy integrable bound...
Classical integrability is investigated for affine Toda field theories in the presence of a constant...
We consider the sine-Gordon and affine Toda field theories on the half-line with classically integra...
Boundary conditions compatible with classical integrability are studied both directly, using an appr...
The solutions of classical A r affine Toda field theories, with imaginary coupling constant, are inv...
In this thesis, we consider the massive field theories in 1+1 dimensions known as affine Toda quantu...
The spectra of $A_r$ affine Toda field theories with imaginary coupling constant, are investigated. ...
The concept of point-like “jump” defects is investigated in the context of affine Toda field theorie...
We demonstrate that the generalization of the Coleman-Thun mechanism may be applied to the situation...
AbstractThe concept of point-like “jump” defects is investigated in the context of affine Toda field...
For all affine Toda field theories we propose a new type of generic boundary bootstrap equations, wh...
By exploiting the properties of q-deformed Coxeter elements, the scattering matrices of affine Toda ...
The affine Toda field theory is studied as a 2+1-dimensional system. The third dimension appears as ...
We investigate higher grading integrable generalizations of the affine Toda systems, where the flat ...
An exact S-matrix is conjectured for the imaginary coupled $d_4^{(3)}$ affine Toda field theory, usi...