Stochastic optical Bloch equations in complex system with vibronic coupling: Use of Novikov’s theorem

[Display omitted] •Use of Novikov’s Theorem for the Stochastic Optical Bloch Equations.•Intramolecular Coupling in Systems: Propose of Stochastic Optical Bloch Equations.•Stochastic Optical Bloch Equations in System with Intramolecular Coupling. We analyze the statistical averages over a set of real...

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Veröffentlicht in:Chemical physics letters 2020-12, Vol.760, p.138000, Article 138000
Hauptverfasser: Paz, J.L., Moncada, Fernando, Ruiz-Hinojosa, Eleana, Alvarado, Y.J., Lascano, Luis, Fernández, Lenys, Espinoza-Montero, Patricio, Costa-Vera, César
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Sprache:eng
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Zusammenfassung:[Display omitted] •Use of Novikov’s Theorem for the Stochastic Optical Bloch Equations.•Intramolecular Coupling in Systems: Propose of Stochastic Optical Bloch Equations.•Stochastic Optical Bloch Equations in System with Intramolecular Coupling. We analyze the statistical averages over a set of realizations of the random variable in the Stochastic Optical Bloch equations, using Novikov's sufficient condition theorem. We consider a system on an adiabatic basis interacting with an external field in the presence of a thermal reservoir. We analyzed both for delta-correlated functions (white noise) and situations associated with Ornstein-Uhlenbeck processes (OUP) in colored noise. The effects of thermal reservoir and intramolecular coupling generate an effective transversal relaxation time. In the case of white noise, the resulting optical Bloch equations can be solved algebraically, unlike colored noise cases that requires numerical techniques.
ISSN:0009-2614
1873-4448
DOI:10.1016/j.cplett.2020.138000