Towards integrability for ${\rm Ad}{{{\rm S}}_{{\bf 3}}}/{\rm CF}{{{\rm T}}_{{\bf 2}}}$

Topological superconductor in quasi-one-dimensional ${\rm Tl}_{2-x}{\rm Mo}_6{\rm Se}_6$

Towards a Definition of Quantum Integrability

We briefly review the most relevant aspects of complete integrability for classical systems and identify those aspects which should be present in a definition of quantum integrability. We show that a naive extension of classical concepts to the quantum framework would not work because all infinite dimensional Hilbert spaces are unitarily isomorphic and, as a consequence, it would not be easy to...

RM-ODP Part 2 Descriptive Model 1993

This is the Yokohama version of Part 2 of the Reference Model for Open Distributed Processing.It has been reformatted from the ascii version but not edited (some cross-references have been corrected). The figures were redrawn and are from the Frame version of the 1992 CD. The official version of Part 2 can be obtained from the ODP anonymous FTP site in directory RM-ODP. ISO...

Towards the low energy effective degrees of freedom in N=2 SUSY theories: branes and integrability

We discuss the brane interpretation of the integrable dynamics behind the exact solution to the N=2 SUSY YM theory. Degrees of freedom in the first integrable system responsible for the spectral Riemann surfaces comes from the hidden Higgs branch of the moduli space. The second integrable system of the Whitham type yields the dynamics on the Coulomb branch and can be considered as the scatterin...

Towards complete integrability of two-dimensional Poincaré gauge gravity.

It is shown that gravity on the line can be described by the two dimensional (2D) Hilbert–Einstein Lagrangian supplemented by a kinetic term for the coframe and a translational boundary term. The resulting model is equivalent to a Yang–Mills theory of local translations and frozen Lorentz gauge degrees. We will show that this restricted Poincaré gauge model in 2 dimensions is completely integra...