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E

E. van Lenthe

Researcher at VU University Amsterdam

Publications -  23
Citations -  12702

E. van Lenthe is an academic researcher from VU University Amsterdam. The author has contributed to research in topics: Relativistic quantum chemistry & Hamiltonian (quantum mechanics). The author has an hindex of 19, co-authored 22 publications receiving 11372 citations.

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Relativistic regular two‐component Hamiltonians

TL;DR: In this article, potential-dependent transformations are used to transform the four-component Dirac Hamiltonian to effective two-component regular Hamiltonians, which already contain the most important relativistic effects, including spin-orbit coupling.
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Relativistic total energy using regular approximations

TL;DR: In this paper, a simple scaling of the ZORA one-electron Hamiltonian is shown to yield energies for the hydrogenlike atom that are exactly equal to the Dirac energies.
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Optimized Slater-type basis sets for the elements 1-118.

TL;DR: Seven different types of Slater type basis sets for the elements H (Z = 1) up to E118, ranging from a double zeta valence quality up to a quadruple zetavalence quality, are tested in their performance in neutral atomic and diatomic oxide calculations.
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The zero order regular approximation for relativistic effects: the effect of spin-orbit coupling in closed shell molecules.

TL;DR: In this paper, the effect of spin-orbit coupling on properties of closed shell molecules was calculated using the zero-order regular approximation to the Dirac equation. But the results were obtained using density functionals including density gradient corrections, and close agreement with experiment is obtained for the calculated molecular properties of a number of heavy element diatomic molecules.
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Relativistic regular two-component Hamiltonians.

TL;DR: In this paper, it was shown how the regularized two-component relativistic Hamiltonians of Heully et al. and Chang, Pelissier, and Durand can be viewed as arising from a perturbation expansion that unlike the Pauli expansion remains regular even for singular attractive Coulomb potentials.