TY - JOUR
T1 - Converged quantum-mechanical calculations of electronic-to-vibrational, rotational energy transfer probabilities in a system with a conical intersection
AU - Schwenke, David W.
AU - Mielke, Steven L
AU - Tawa, Gregory J.
AU - Friedman, Ronald S.
AU - Halvick, Philippe
AU - Truhlar, Donald G
N1 - Funding Information:
We are grateful to Bruce Garrett and Alden Mead for discussions and to David Chatfield for assistance in developing the basis set strategy. This work was supported in part by AHPCRC, MSI, NASA, and NSF.
PY - 1993/3/5
Y1 - 1993/3/5
N2 - We present quantum-mechanical transition probabilities for the process Na(3p2P) + H2(v0 = 0, j0 = 0,2) → Na(3s2S) + H2(v′, j′) with zero total angular momentum where v0, j0, v′, and j′are initial and final vibrational and rotational quantum numbers. These calculations involve two coupled potential energy surfaces at a total energy of 2.431 eV, and the excited state has energetically accesible geometric configurations with HH internuclear distances 2.7 times larger than the H2 equilibrium internuclear distance - which makes converged quantum-mechanical calculations very difficult. Covergence is demonstrated by obtaining the same results using two entirely different methods - R matrix propagation and the outgoing wave variational principle.
AB - We present quantum-mechanical transition probabilities for the process Na(3p2P) + H2(v0 = 0, j0 = 0,2) → Na(3s2S) + H2(v′, j′) with zero total angular momentum where v0, j0, v′, and j′are initial and final vibrational and rotational quantum numbers. These calculations involve two coupled potential energy surfaces at a total energy of 2.431 eV, and the excited state has energetically accesible geometric configurations with HH internuclear distances 2.7 times larger than the H2 equilibrium internuclear distance - which makes converged quantum-mechanical calculations very difficult. Covergence is demonstrated by obtaining the same results using two entirely different methods - R matrix propagation and the outgoing wave variational principle.
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U2 - 10.1016/0009-2614(93)85311-B
DO - 10.1016/0009-2614(93)85311-B
M3 - Article
AN - SCOPUS:0000869961
SN - 0009-2614
VL - 203
SP - 565
EP - 572
JO - Chemical Physics Letters
JF - Chemical Physics Letters
IS - 5-6
ER -