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Updated: May 12, 2026

Quantification of Hydrogen Concentrations in Surface and Interface Layers and Bulk Materials through Depth Profiling with Nuclear Reaction Analysis
Published on: March 29, 2016
Seams of conical intersections relevant to the quenching of OH(A(2)Σ(+)) by collisions with H2
Joseph Dillon1, David R Yarkony
1Department of Chemistry, Johns Hopkins University, Baltimore, Maryland 21218, USA. jdillon5@jhu.edu
Abstract:
Using multireference configuration interaction wave functions composed of 17–52 million configuration state functions, 18 points on the 1(2)A–2(2)A seam and 162 points on the 2(2)A–3(2)A seam of conical intersections relevant to the collisional quenching of OH(A(2)Σ(+)) by H(2) are determined and analyzed. In the vicinity of planar nuclear configurations, the former seam corresponds to a 1(2)A′–1(2)A″ seam of intersection and the latter corresponds to a 1(2)A′–2(2)A′ seam. For the previously studied 2(2)A–3(2)A seam, two regions not previously examined are reported: (i) an out-of-plane region that connects smoothly to the 1(2)A′–2(2)A′ seam for planar structures and (ii) a Rydberg region that includes D(3h)/C(3v) structures where the 2(2)A–3(2)A seam is a 2(2)A′–3(2)A′ seam for D(3h) structures. Some of the nonplanar points on the 2(2)A–3(2)A seam of conical intersection are found to have OH and H(2) distances comparable to those of the reactant molecules and energies below that of the reactant asymptote. These nonplanar entrance channel conical intersections suggest new mechanisms for the quenching reaction. The Rydberg region introduces new connectivity and symmetry issues. For the 1(2)A–2(2)A [1(2)A′–1(2)A″] seam, which unlike the 2(2)A–3(2)A [1(2)A′–2(2)A′] seam cannot continuously deform from planar to nonplanar structures except through confluences, no evidence of nonplanar points on the conical intersection seam was found. The continuous conical parameters, g(I,J), h(I,J), s(x)(I,J), and s(y)(I,J) and the associated vectors g(I,J), h(I,J), and s(I,J), are determined and discussed. The conical parameters are made continuous by a prescribed rotation of the degenerate wave functions. The continuity of these conical parameters makes it possible to construct a quasi-diabatic representation of the coupled adiabatic potential energy surfaces.
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