The quantum stochastic differenti,al equation satisfied by the unitary operator U(t) = e(iE)(l) with E(t) = lambdat + z B-t(-) + (z) over barB(t)(+) + k M-t where B-t(-), B-t(+), and M-t are the square of white noise processes of [15], is obtained in the module form of [9].

Accardi, L., Boukas, A. (2003). Quantum stochastic weyl operators. In Proceedings of the 2003 International conference Physics and Control, August 20-22, 2003 (pp.797-803). PhyCon.

Quantum stochastic weyl operators

ACCARDI, LUIGI;
2003-01-01

Abstract

The quantum stochastic differenti,al equation satisfied by the unitary operator U(t) = e(iE)(l) with E(t) = lambdat + z B-t(-) + (z) over barB(t)(+) + k M-t where B-t(-), B-t(+), and M-t are the square of white noise processes of [15], is obtained in the module form of [9].
International conference on physics and control (PHYSCON 2003)
St Petersburg (Russia)
2003
Rilevanza internazionale
su invito
2003
Settore MAT/06 - PROBABILITA' E STATISTICA MATEMATICA
English
Intervento a convegno
Accardi, L., Boukas, A. (2003). Quantum stochastic weyl operators. In Proceedings of the 2003 International conference Physics and Control, August 20-22, 2003 (pp.797-803). PhyCon.
Accardi, L; Boukas, A
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2108/74271
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