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Christoph R. Jacob

Researcher at Braunschweig University of Technology

Publications -  100
Citations -  5083

Christoph R. Jacob is an academic researcher from Braunschweig University of Technology. The author has contributed to research in topics: Density functional theory & Embedding. The author has an hindex of 37, co-authored 95 publications receiving 4394 citations. Previous affiliations of Christoph R. Jacob include Université de Namur & VU University Amsterdam.

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The structures of small gold cluster anions as determined by a combination of ion mobility measurements and density functional calculations

TL;DR: In this article, a combined experimental and theoretical study of small gold cluster anions is performed, where the experimental effort consists of ion mobility measurements that lead to the assignment of the collision cross sections for the different cluster sizes at room temperature and the theoretical study is based on abomolecular dynamics calculations with the goal to find energetically favorable candidate structures.
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Subsystem density-functional theory

TL;DR: Subsystem density functional theory (subsystem DFT) as mentioned in this paper is a powerful alternative to Kohn-Sham DFT for quantum chemical calculations of complex systems, which exploits the idea of representing the total electron density as a sum of subsystem densities.
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Accurate frozen-density embedding potentials as a first step towards a subsystem description of covalent bonds.

TL;DR: In this paper, a method for numerical calculation of accurate references for the kinetic energy component of the embedding potential is presented. But the method is limited to a set of model systems, where the subsystems are connected by hydrogen bonds of various strength.
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Quantum-chemical embedding methods for treating local electronic excitations in complex chemical systems

TL;DR: In this paper, a review of quantum-chemical approaches for modeling the electronic excitation phenomena underlying many important chemical, biological, and technological processes is presented, using a formulation based on the formally exact frozen-density embedding theory as their starting point.