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J. Patrick Zobel

Researcher at University of Vienna

Publications -  23
Citations -  990

J. Patrick Zobel is an academic researcher from University of Vienna. The author has contributed to research in topics: Chemistry & Intersystem crossing. The author has an hindex of 8, co-authored 17 publications receiving 523 citations. Previous affiliations of J. Patrick Zobel include Heidelberg University & Lund University.

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OpenMolcas : From Source Code to Insight

Ignacio Fdez. Galván, +67 more
TL;DR: The OpenMolcas environment is described and features unique to simulations of spectroscopic and magnetic phenomena such as the exact semiclassical description of the interaction between light and matter, various X-ray processes, magnetic circular dichroism and properties are described.
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The IPEA dilemma in CASPT2

TL;DR: In this article, the authors show that the use of the IPEA shift is not justified and that it should not be used to calculate excited states, at least for organic chromophores.
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Mechanism of Ultrafast Intersystem Crossing in 2-Nitronaphthalene.

TL;DR: It is found that there are two distinct ISC reaction pathways involving different electronic states at distinct nuclear configurations, and the high ISC efficiency is explained by the very small electronic and nuclear alterations that the chromophore needs to undergo during the singlet–triplet transition in the dominating ISC pathway after initial dynamics in the singlets manifold.
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Quenching of Charge Transfer in Nitrobenzene Induced by Vibrational Motion.

TL;DR: Surprisingly, the charge-transfer transition from the benzene moiety to the nitro group is found to be quenched by a flow of charge into the opposite direction induced by vibrational motion.
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The Quest to Simulate Excited-State Dynamics of Transition Metal Complexes.

TL;DR: In this article, the authors present the typical workflows and feature the strengths and limitations of different contemporary approaches for simulating photodynamics of transition metal complexes, both in gas phase and in solution from reduced to full dimensionality.