186 citations · 1.4k across the 99 of their papers we have counts for
7 papers · 1 filter
New expressions for Laguerre and Hermite polynomials
H. Moya-Cessa
New expressions for Laguerre and Hermite polynomials are shown. They are based on operator algebras commonly used in quantum mechanics.
Optical realization of a quantum beam splitter
R. Mar-Sarao, H. Moya-Cessa
We show how the quantum process of splitting light may be modelled in classical optics. A second result is the possibility to engineer specific forms of a classical field.
Useful transformations: from ion-laser interactions to master equations
R. Juárez-Amaro, J. M. Vargas-Martínez, H. Moya-Cessa
We show set of transformations which allow to obtain analytic solutions in several quantum-optical problems. We start with the ion-laser (time dependent) interaction, continue with…
Solution of Master Equations for the anharmonic oscillator interacting with a heat bath and for parametric down conversion process
L. M. Arévalo-Aguilar, R. Juárez-Amaro, J. M. Vargas-Martínez +2
We solve analytically master equations that describe a cavity filled with a kerr medium, taking into account the dissipation induced by the environment, and parametric down convers…
Unifying distribution functions: some lesser known distributions
J. R. Moya-Cessa, H. Moya-Cessa, L. R. Berriel-Valdos +2
We show that there is a way to unify distribution functions that describe simultaneously a signal in space and (spatial) frequency. Probably the most known of them is the Wigner di…
Non-Markovian interaction of many fields
R. Mar-Sarao, H. Moya-Cessa
We study the interaction between several fields initially in coherent states. The solution allows us to explain why coherent states remain coherent states when subject to non-Marko…
New method to evaluate divergent series via the Wigner function
Héctor Moya-Cessa, Roberto de Jesús León-Montiel, Erwin A. Martí-Panameño
It is shown how a physical function, namely the Wigner function, that in principle may be measured, can be used to evaluate divergent series.