Boundary One-Point Functions, Scattering Theory and Vacuum Solutions in Integrable Systems
V. A. Fateev (Laboratoire de Physique Mathematique, Universite, Montpellier II, Montpellier, France, Landau Institute for Theoretical, Physics, Moscow, Russia), E. Onofri (Dipartimento di Fisica, Universita di, Parma, I.N.F.N., Gruppo Collegato di Parma, Italy)
TL;DR
This paper explores integrable boundary Toda theories by using boundary one-point functions and scattering theory to construct explicit vacuum solutions and conjecture boundary ground state energies.
Contribution
It introduces a method to explicitly construct vacuum solutions in integrable boundary Toda theories using boundary one-point functions and scattering theory.
Findings
Explicit vacuum solutions constructed for boundary Toda theories
Boundary ground state energies conjectured
Method links boundary functions with classical solutions
Abstract
Integrable boundary Toda theories are considered. We use boundary one-point functions and boundary scattering theory to construct the explicit solutions corresponding to classical vacuum configurations. The boundary ground state energies are conjectured.
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