2005
DOI: 10.1063/1.1879912
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Decoherence effects in reactive scattering

Abstract: Decoherence effects on quantum and classical dynamics in reactive scattering are examined using a Caldeira-Leggett type model. Through a study of dynamics of the collinear H + H 2 reaction and the transmission over simple one-dimensional barrier potentials, we show that decoherence leads to improved agreement between quantum and classical reaction and transmission probabilities, primarily by increasing the energy dispersion in a well defined way. Increased potential nonlinearity is seen to require larger decoh… Show more

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Cited by 17 publications
(16 citation statements)
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“…Many theoretical and experimental works have demonstrated that decoherence plays an essential role in quantum-classical correspondence and that in the presence of decoherence the quantum dynamics behaves more classically than in the absence of decoherence [83,84,85,86]. This suggests that the agreement between the quantum and the classical response functions will agree better if coupling to bath is introduced.…”
Section: Introductionmentioning
confidence: 83%
“…Many theoretical and experimental works have demonstrated that decoherence plays an essential role in quantum-classical correspondence and that in the presence of decoherence the quantum dynamics behaves more classically than in the absence of decoherence [83,84,85,86]. This suggests that the agreement between the quantum and the classical response functions will agree better if coupling to bath is introduced.…”
Section: Introductionmentioning
confidence: 83%
“…To invoke a two-level approximation, we assume that for an isolated system the potential barrier is very high or equivalently the energy of the system is sufficiently low that the higher energy levels are not involved in the dynamics. In addition, since this is an open system, we should point out that the position measurement of the system is known to cause its energy and its energy width to increase over time [11,17]. The system energy and energy width will eventually become greater than the potential barrier, leading to the breakdown in the validity of the two-level approximation.…”
Section: A Formalism (A Two-level Approximation)mentioning
confidence: 99%
“…As easily can be seen from Eqs. (11) and (14), the difference between the time-evolution of Z of the initially pure state and that of the corresponding mixed state, ∆Z(≡ Z P − Z M ) is given by:…”
Section: B Distinguishabilitymentioning
confidence: 99%
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