Relativistic quintuple-zeta basis sets for the s block
Marten L. Reitsma, Eifion H. Prinsen, Johan D. Polet, Anastasia Borschevsky, and Kenneth G. Dyall

TL;DR
This paper introduces relativistic quintuple-zeta basis sets for s-block elements, enhancing computational accuracy for heavy atom and molecule calculations by providing optimized functions and demonstrating smooth convergence to the basis set limit.
Contribution
The paper presents newly developed relativistic quintuple-zeta basis sets for s-block elements, optimized for multireference calculations and benchmarking, enabling higher accuracy in heavy atom computations.
Findings
Smooth convergence observed with increased basis set quality
Basis sets improve accuracy in atomic and molecular property calculations
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Abstract
Relativistic basis sets of quintuple-zeta quality are presented for the s-block elements. The basis sets include SCF exponents for the occupied spinors and for the np shell (the latter is considered here a valence orbital). Valence and core correlating functions were optimized within multireference SDCI calculations for the ground valence configuration. Diffuse functions optimized for the corresponding anions or derived from neighboring elements are also provided. The new basis sets were applied to a range of basic atomic and molecular properties for benchmarking purposes. Smooth convergence to the basis set limit is observed with increased basis set quality from existing double-zeta, triple-zeta, and quadruple-zeta to the newly developed quintuple-zeta basis sets. Use of these basis sets in combination with state-of-the-art approaches for treatment of relativity and correlation will…
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Taxonomy
TopicsAdvanced Mathematical Theories and Applications · Mathematical Approximation and Integration · Quasicrystal Structures and Properties
