1991
DOI: 10.1063/1.460846
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Microscopic rate coefficients in reactions with flexible transition states: Analysis of the transitional-mode sum of states

Abstract: A pseudospectral algorithm for the computation of transitional-mode eigenfunctions in loose transition states. II. Optimized primary and grid representations J. Chem. Phys. 110, 1354 (1999) (Received 19 February 1991; accepted 24 May 1991) Expressions are derived for the energy-and angular-momentum-resolved transitional-mode sum of states, W TM (E,J), for flexible transition states in unimolecular, recombination, or bimolecular collision-complex-forming reactions. The expressions are derived classically by… Show more

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Cited by 36 publications
(14 citation statements)
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“…3. W1 and RSEs are generally close to experimental values, CBS-RAD and G3(MP2)-RAD produce good BDEs 64.…”
supporting
confidence: 68%
“…3. W1 and RSEs are generally close to experimental values, CBS-RAD and G3(MP2)-RAD produce good BDEs 64.…”
supporting
confidence: 68%
“…An important feature of the PSI-VTST approach is its classically accurate treatment of the interfragment couplings, low-frequency-mode anharmonicities, and low-frequency-mode vibration−rotation couplings while conserving J . Recent advances in the methodology, involving analytic integrations over the momentum portions of the phase space integrals, have yielded algorithms of sufficient efficiency to be widely applicable. , Furthermore, simplified expressions providing extremely efficient approximate estimates have also been presented . Unfortunately, the implicit assumption of a center-of-mass separation distance reaction coordinate breaks down at shorter separation distances, particularly for those reactions where at least one of the atoms involved in the reactive bond is well separated from the fragment center of mass…”
Section: Reactions Without An Intrinsic Potential Barriermentioning
confidence: 99%
“…Phase space variables for a triatomic molecule are the Euler angular momenta (P θ , P ϕ , P χ ), their conjugate 58,59 coordinates (θ, ϕ, χ), the vibrational normal coordinates, (Q 1 , Q 2 , Q 3 ), and their conjugate momenta (P 1 , P 2 , P 3 ). The dimensionless phase space volume-element, dΓ 12 , is dQ 1 dQ 2 dQ 3 dθ dϕ dχ dP 1 dP 2 dP 3 dP θ dP ϕ dP χ /h 6 .…”
Section: K Rec Based On K-active Rrkm Theorymentioning
confidence: 99%