2009
DOI: 10.1088/0256-307x/26/7/073302
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A Time-Dependent Wavepacket Method for Photodissociation Dynamics of Triatomic Molecule

Abstract: We report a time-dependent quantum wavepacket theory employed to interpret the photoabsorption spectrum of the N2O molecule in terms of the nuclear motion on the upper 2 1 š“ ā€² and 1 1 š“ ā€²ā€² potential energy surfaces. The N2-O bond breaks upon excitation leading to dissociation. The total angular momentum is treated correctly taking into account the vector property of the electric field of the exciting radiation.

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Cited by 11 publications
(7 citation statements)
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“…To investigate the total cross sections and energy-dependent product state distributions, the excitation to the upper surface is modelled with a scalar transition moment, producing a total J = 0 wavepacket on the dissociative surface. This suppression of the vector properties of the excitation precludes a quantum treatment of the fragment angular distributions, a simplification that can be remedied by a more complete treatment of the angular coordinates, parities and selection rules for the optical excitation step [39][40][41] in subsequent work.…”
Section: Methodsmentioning
confidence: 99%
“…To investigate the total cross sections and energy-dependent product state distributions, the excitation to the upper surface is modelled with a scalar transition moment, producing a total J = 0 wavepacket on the dissociative surface. This suppression of the vector properties of the excitation precludes a quantum treatment of the fragment angular distributions, a simplification that can be remedied by a more complete treatment of the angular coordinates, parities and selection rules for the optical excitation step [39][40][41] in subsequent work.…”
Section: Methodsmentioning
confidence: 99%
“…Nevertheless, for completeness, we investigate in the present study the contributions of the two 2 Aā€³ states. An exact dynamics calculation should involve excitation of all three excited states 12 as well as the nonadiabatic couplings between them. Prerequisites of such studies are accurate, and global PESs include all three internal coordinates.…”
Section: ā–  Introductionmentioning
confidence: 99%
“…Due to the fact that the kinetic energy operators in Equation (1) are diagonal in momentum space, I can transform Ļˆ to its momentum representation via the fast Fourier transform technique and transform back to the coordinate representation [52ā€“54] to obtain the explicit form of Equation () as alignleftalign-1iāˆ‚Ļˆ(z1,z2,R,Ļ‘,t)āˆ‚talign-2=12mNĻ€āˆ«āˆ’āˆžāˆžkR2eikRRāˆ«0āˆžeāˆ’ikRRĻˆ(z1,z2,R,Ļ‘,t)dRdkRalign-1align-2+14Ļ€āˆ‘i=12āˆ«āˆ’āˆžāˆžkzi2eikziziāˆ«0āˆžeāˆ’ikziziĻˆ(z1,z2,R,Ļ‘,t)dzidkzialign-1align-2āˆ’{āˆ‘i=12(…”
Section: Theorymentioning
confidence: 99%