1981
DOI: 10.1016/0009-2614(81)85052-x
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Effect of rotational relaxation on isotopic selectivity of IR multiphoton dissociation

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Cited by 23 publications
(35 citation statements)
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“…To get a quantitative agreement between theory and experiment, we start from the kinetic equations, describing the temporal behavior of occupancy of the vibrational levels of the molecule in a laser field. Usually the vibrational spectrum is qualitatively divided into the parts of the low‐lying discrete states and high‐excited levels of the quasicontinuum 1, 6. At some definite energy threshold the vibrational energy can be randomly distributed among the vibrational modes during the interaction with the laser pulse.…”
Section: Model Of Calculationmentioning
confidence: 99%
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“…To get a quantitative agreement between theory and experiment, we start from the kinetic equations, describing the temporal behavior of occupancy of the vibrational levels of the molecule in a laser field. Usually the vibrational spectrum is qualitatively divided into the parts of the low‐lying discrete states and high‐excited levels of the quasicontinuum 1, 6. At some definite energy threshold the vibrational energy can be randomly distributed among the vibrational modes during the interaction with the laser pulse.…”
Section: Model Of Calculationmentioning
confidence: 99%
“…The excitation process into a continuum can be described by the following system of the generalized kinetic equations 2–4, 6, 8: where z n are the populations of the laser‐excited states with energy E n ; W n,n ±1 is the rate of the radiative transitions; W n,n ±1 = σ n,n ±1 I ( t ), where σ n,n ±1 are the cross‐sections of the radiative transitions up and down, I ( t ) is the laser radiation intensity (photon · cm −2 · s −1 ); k VT n,n ±1 are the constants of rate of the V‐T relaxation; d n is the monomolecular decay rate; Θ( n‐N min ) is the Heaviside function as an additional multiplier in the diffusion coefficient D ( R ) n 3 , which “freezes” the stochastic processes in the area of the low‐lying states according to the well‐known Chirikov's criterion 10. The key difference between our model and other theoretical models is in an explicit accounting for effect of the stochastic diffusion in the quasicontinuum.…”
Section: Model Of Calculationmentioning
confidence: 99%
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