activity
19982014
most citedSuperintegrable quantum u(3)--systems and higher rank factorizations

21 citations · 71 across the 7 of their papers we have counts for

collaborators

7 papers

math-ph2014★ 8 cited

Polynomial symmetries of spherical Lissajous systems

J. A. Calzada, Ş. Kuru, J. Negro

In a previous work, both the constants of motion of a classical system and the symmetries of the corresponding quantum version have been computed with the help of factorizations. A…

math-ph2014

Superintegrable Lissajous systems on the sphere

J. A. Calzada, Ş. Kuru, J. Negro

A kind of systems on the sphere, whose trajectories are similar to the Lissajous curves, are studied by means of one example. The symmetries are constructed following a unified and…

nlin.PS2010★ 6 cited

Nonlinear Bloch modes, optical switching and Bragg solitons in tightly coupled micro-ring resonator chains

P. Chamorro-Posada, P. Martín-Ramos, J. Sánchez-Curto +4

We study nonlinear wave phenomena in coupled ring resonator optical waveguides in the tight coupling regime. A discrete model for the system dynamics is put forward and its steady…

quant-ph2008★ 17 cited

Intertwining symmetry algebras of quantum superintegrable systems on the hyperboloid

J. A. Calzada, S. Kuru, J. Negro +1

A class of quantum superintegrable Hamiltonians defined on a two-dimensional hyperboloid is considered together with a set of intertwining operators connecting them. It is shown th…

nlin.SI2006★ 3 cited

Dynamical symmetries for superintegrable quantum systems

J. A. Calzada, J. Negro, M. A. del Olmo

We study the dynamical symmetries of a class of two-dimensional superintegrable systems on a 2-sphere, obtained by a procedure based on the Marsden-Weinstein reduction, by consider…

math-ph2006★ 21 cited

Superintegrable quantum u(3)--systems and higher rank factorizations

J. A. Calzada, J. Negro, M. A. del Olmo

A class of two-dimensional superintegrable systems on a constant curvature surface is considered as the natural generalization of some well known one-dimensional factorized systems…