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- H. Calisto, M. Clerc, R. Rojas, E. Tirapegui
- 2000

H. Calisto,2 M. Clerc,1 R. Rojas,2,3 and E. Tirapegui4 1Institut Non Linéaire de Nice, UMR 6618 CNRS-UNSA, 1361 Route des lucioles, F-065600 Valbonne, France 2Centro de Física No Lineal y Sistemas Complejos de Santiago, Casilla 27122 Correo 27, Santiago, Chile 3Facultad de Ciencias Físicas y Matemáticas, Departamento Ingeniería Matemáticas, Universidad de… (More)

A revision of generalized commutation relations is performed, beside a description of Deformed Special Relativity (DSR) theories. It is demonstrated that these propositions are very closely related, specially Magueijo Smolin momenta and Kempf et al. and L.N. Chang generalized commutators. Due this, a new algebra arise with its own features that is also… (More)

- Héctor Calisto
- 2006

In this article we review some results obtained from a generalization of quantum mechanics obtained from modification of the canonical commutation relation [q, p] = ih̄. We present some new results concerning relativistic generalizations of previous works, and we calculate the energy spectrum of some simple quantum systems, using the position and momentum… (More)

- H Calisto, E Tirapegui
- Physical review. E, Statistical, nonlinear, and…
- 2002

We recall our approach through discretizations for path integrals and its general results for representations of probability densities. It is shown that the result of Arnold [P. Arnold, Phys. Rev. E 61, 6099 (2000)] is a particular case of our work.

- H. Calisto, Fernando Mellado-Humire
- IEEE Trans. on Circuits and Systems
- 2017

We report an exact result for the calculation of the probability distribution of the Bernoulli-Malthus-Verhulst model driven by a multiplicative colored noise. We study the conditions under which the probability distribution of the Malthus-Verhulst model can exhibit a transition from a unimodal to a bimodal distribution depending on the value of a critical… (More)

- Héctor Calisto, Fernando Mora, Enrique Tirapegui
- Physical review. E, Statistical, nonlinear, and…
- 2006

Multistable systems can exhibit stochastic resonance which is characterized by the amplification of small periodic signals by additive noise. Here we consider a nonmultistable linear system with a multiplicative noise forced by an external periodic signal. The noise is the sum of a colored noise of mean value zero and a noise with a definite sign. We show… (More)

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