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Correlation Consistent Basis Sets for Explicitly Correlated Theory: The Transition Metals.


ABSTRACT: We present correlation consistent basis sets for explicitly correlated (F12) calculations, denoted VnZ(-PP)-F12-wis (n = D,T), for the d-block elements. The cc-pVDZ-F12-wis basis set is contracted to [8s7p5d2f] for the 3d-block, while its ECP counterpart for the 4d and 5d-blocks, cc-pVDZ-PP-F12-wis, is contracted to [6s6p5d2f]. The corresponding contracted sizes for cc-pVTZ(-PP)-F12-wis are [9s8p6d3f2g] for the 3d-block elements and [7s7p6d3f2g] for the 4d and 5d-block elements. Our VnZ(-PP)-F12-wis basis sets are evaluated on challenging test sets for metal-organic barrier heights (MOBH35) and group-11 metal clusters (CUAGAU-2). In F12 calculations, they are found to be about as close to the complete basis set limit as the combination of standard cc-pVnZ-F12 on main-group elements with the standard aug-cc-pV(n+1)Z(-PP) basis sets on the transition metal(s). While our basis sets are somewhat more compact than aug-cc-pV(n+1)Z(-PP), the CPU time benefit is negligible for catalytic complexes that contain only one or two transition metals among dozens of main-group elements; however, it is somewhat more significant for metal clusters.

SUBMITTER: Semidalas E 

PROVIDER: S-EPMC10500978 | biostudies-literature | 2023 Sep

REPOSITORIES: biostudies-literature

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Correlation Consistent Basis Sets for Explicitly Correlated Theory: The Transition Metals.

Semidalas Emmanouil E   Martin Jan M L JML  

Journal of chemical theory and computation 20230804 17


We present correlation consistent basis sets for explicitly correlated (F12) calculations, denoted V<i>n</i>Z(-PP)-F12-wis (<i>n</i> = D,T), for the <i>d</i>-block elements. The cc-pVDZ-F12-wis basis set is contracted to [8s7p5d2f] for the 3<i>d</i>-block, while its ECP counterpart for the 4<i>d</i> and 5<i>d</i>-blocks, cc-pVDZ-PP-F12-wis, is contracted to [6s6p5d2f]. The corresponding contracted sizes for cc-pVTZ(-PP)-F12-wis are [9<i>s</i>8<i>p</i>6<i>d</i>3<i>f</i>2<i>g</i>] for the 3<i>d</i  ...[more]

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