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Marc Dierksen

Researcher at University of Münster

Publications -  5
Citations -  818

Marc Dierksen is an academic researcher from University of Münster. The author has contributed to research in topics: Matrix (mathematics) & Density functional theory. The author has an hindex of 5, co-authored 5 publications receiving 769 citations.

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The Vibronic Structure of Electronic Absorption Spectra of Large Molecules: A Time-Dependent Density Functional Study on the Influence of “Exact” Hartree−Fock Exchange

TL;DR: The functional dependence of excited-state geometries and normal modes calculated with time-dependent density functional theory (TDDFT) is investigated on the basis of vibronic structure calculations of the absorption spectra of large molecules as discussed by the authors.
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Density functional calculations of the vibronic structure of electronic absorption spectra.

TL;DR: The TDDFT approach to calculate vibronic structure seems to outperform both widely used ab initio methods based on configuration interaction singles or complete active space self-consistent field wave functions and semiempirical treatments regarding accuracy, applicability, and computational effort.
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An efficient approach for the calculation of Franck-Condon integrals of large molecules.

TL;DR: With this approach accurate calculations of FCIs are feasible also for large molecules encountered in "real-life" chemistry, especially biochemistry and material science.
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A theoretical study of the chiroptical properties of molecules with isotopically engendered chirality

TL;DR: Full quantum-mechanical calculations of the CD spectra of three different molecular systems with isotopically engendered chirality show that vibronic effects are responsible or at least dominant for the chiroptical properties of isotopical chiral organic molecules.
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Comment on "Computation of the pseudorotation matrix to satisfy the Eckart axis conditions" [J. Chem. Phys. 122, 124103 (2005)].

TL;DR: It is shown that the general solution for the computation of the pseudorotation matrix for satisfying the Eckart axis conditions recently proposed by Dymarsky and Kudin is mathematically equivalent to a solution described in the Appendix of the paper of Pickett and Strauss.