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Robert Englman

Researcher at Ariel University

Publications -  89
Citations -  3026

Robert Englman is an academic researcher from Ariel University. The author has contributed to research in topics: Geometric phase & Excited state. The author has an hindex of 17, co-authored 86 publications receiving 2730 citations. Previous affiliations of Robert Englman include National Research Council & Israel Atomic Energy Commission.

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The energy gap law for radiationless transitions in large molecules

TL;DR: In this article, a unified treatment of non-radiative decay processes in large molecules which involve either electronic relaxation between two electronic states or unimolecular rearrangeme(s) is presented.
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A study of the diabatic electronic representation within the Born-Oppenheimer approximation

Michael Baer, +1 more
- 10 Feb 1992 - 
TL;DR: In this paper, the authors considered the adiabatic-diabatic transformation for electronic states and the diabatic representation which follows accordingly, and showed that well defined diabastic states can be formed in most regions of configuration space.
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The energy gap law for non-radiative decay in large molecules

TL;DR: In this article, a general theory of non-radiative intramolecular decay in large molecules is formulated using the methods of solid state physics and the harmonic approximation, and the predicted dependence of the decay rate on the energy gap Δ E between electronic origins gets characteristic forms in two limiting cases: the string electronic-vibrational coupling case (gaussian in Δ E, Arrhenius-type barrier climbing between electronic states, small isotope effect) and the weak coupling case(nearly exponential variation with Δ E, domination by the highest frequency modes and marked deuter
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A modified Born-Oppenheimer equation: application to conical intersections and other types of singularities

TL;DR: In this paper, a new treatment of conical intersection effects in molecular systems is presented, which can be included in the ordinary Born-Oppenheimer approximation for a low enough energy, and a single-surface Schrodinger equation for treating the motion of nuclei results from this treatment.