The Entropic Barrier around the Conical Intersection Seam

Fuente: arXiv
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Autori principali: Dietschreit, Johannes C. B., Mai, Sebastian, González, Leticia
Natura: Preprint
Pubblicazione: 2026
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author Dietschreit, Johannes C. B.
Mai, Sebastian
González, Leticia
author_facet Dietschreit, Johannes C. B.
Mai, Sebastian
González, Leticia
contents Conical intersections (CIs) are seen as the main mediators of nonadiabatic transitions; yet, mixed quantum-classical (MQC) simulations rarely, if ever, sample geometries with exactly degenerate electronic energies. Here we show that this behavior arises from a fundamental statistical-mechanical constraint. Using a linear vibronic coupling model, we derive the free energy along the adiabatic energy gap and demonstrate analytically that as the gap approaches zero, an infinite free-energy barrier arises around the CI seam. Molecular dynamics simulations of the methaniminium cation on the S$_1$ surface confirm this prediction: trajectories can approach regions with small adiabatic gaps, but never reach the CI seam, even if the CI corresponds to a region of lowest potential energy. These results clarify why MQC methods successfully capture nonadiabatic behavior without sampling exact degeneracies and agree with recent findings that classical trajectories can sense the presence of CIs without visiting them.
format Preprint
id arxiv_https___arxiv_org_abs_2602_02115
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle The Entropic Barrier around the Conical Intersection Seam
Dietschreit, Johannes C. B.
Mai, Sebastian
González, Leticia
Chemical Physics
Conical intersections (CIs) are seen as the main mediators of nonadiabatic transitions; yet, mixed quantum-classical (MQC) simulations rarely, if ever, sample geometries with exactly degenerate electronic energies. Here we show that this behavior arises from a fundamental statistical-mechanical constraint. Using a linear vibronic coupling model, we derive the free energy along the adiabatic energy gap and demonstrate analytically that as the gap approaches zero, an infinite free-energy barrier arises around the CI seam. Molecular dynamics simulations of the methaniminium cation on the S$_1$ surface confirm this prediction: trajectories can approach regions with small adiabatic gaps, but never reach the CI seam, even if the CI corresponds to a region of lowest potential energy. These results clarify why MQC methods successfully capture nonadiabatic behavior without sampling exact degeneracies and agree with recent findings that classical trajectories can sense the presence of CIs without visiting them.
title The Entropic Barrier around the Conical Intersection Seam
topic Chemical Physics
url https://arxiv.org/abs/2602.02115