3 research outputs found

    Potential-Energy Curves for the Ground and Several Electronic States of NdO and NdS

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    Potential energy curves (PECs) were calculated for 21 and 18 electronic states of NdO and NdS molecules, respectively. In each case, static electron correlation effects were described by incomplete model space multiconfiguration self-consistent field wave functions based on an active space that included the most important valence orbitals. Dynamic electron correlation was included by the multireference second-order generalized Van Vleck perturbation theory method. Scalar-relativistic contributions were included by the effective core potential approach, using def2-TZVPP basis sets. Spin-dependent relativistic corrections were determined to be small and negligible for the Nd atom and so were not included in the calculations. The 21 and 18 electronic states of NdO and NdS were predicted to be in the excitation energy range of ∼3.2 and ∼2.7 eV, respectively. The ground electronic states of NdO and NdS were determined as 15H (6s4fσ4fϕ4fδ) and 15H (4fϕ4fπ4fπ6s), with spectroscopic constants: bond length Re = 1.780 and 2.325 Å, and harmonic frequency ωe = 891 and 538 cm–1, respectively

    Relativistic GVVPT2 Multireference Perturbation Theory Description of the Electronic States of Y<sub>2</sub> and Tc<sub>2</sub>

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    The multireference generalized Van Vleck second-order perturbation theory (GVVPT2) method is used to describe full potential energy curves (PECs) of low-lying states of second-row transition metal dimers Y<sub>2</sub> and Tc<sub>2</sub>, with scalar relativity included via the spin-free exact two-component (sf-X2C) Hamiltonian. Chemically motivated incomplete model spaces, of the style previously shown to describe complicated first-row transition metal diatoms well, were used and again shown to be effective. The studied states include the previously uncharacterized 2<sup>1</sup>Σ<sub>g</sub><sup>+</sup> and 3<sup>1</sup>Σ<sub>g</sub><sup>+</sup> PECs of Y<sub>2</sub>. These states, together with 1<sup>1</sup>Σ<sub>g</sub><sup>+</sup>, are relevant to discussion of controversial results in the literature that suggest dissociation asymptotes that violate the noncrossing rule. The ground state of Y<sub>2</sub> was found to be X<sup>5</sup>Σ<sub>u</sub><sup>–</sup> (similar to Sc<sub>2</sub>) with bond length <i>R</i><sub>e</sub> = 2.80 Å, binding energy <i>D</i><sub>e</sub> = 3.12 eV, and harmonic frequency ω<sub>e</sub> = 287.2 cm<sup>–1</sup>, whereas the lowest 1<sup>1</sup>Σ<sub>g</sub><sup>+</sup> state of Y<sub>2</sub> was found to lie 0.67 eV above the quintet ground state and had spectroscopic constants <i>R</i><sub>e</sub> = 3.21 Å, <i>D</i><sub>e</sub> = 0.91 eV, and ω<sub>e</sub> = 140.0 cm<sup>–1</sup>. Calculations performed on Tc<sub>2</sub> include study of the previously uncharacterized relatively low-lying 1<sup>5</sup>Σ<sub>g</sub><sup>+</sup> and 1<sup>9</sup>Σ<sub>g</sub><sup>+</sup> states (i.e., 0.70 and 1.84 eV above 1<sup>1</sup>Σ<sub>g</sub><sup>+</sup>, respectively). The ground state of Tc<sub>2</sub> was found to be X<sup>3</sup>Σ<sub>g</sub><sup>–</sup> with <i>R</i><sub>e</sub> = 2.13 Å, <i>D</i><sub>e</sub> = 3.50 eV, and ω<sub>e</sub> = 336.6 cm<sup>–1</sup> (for the most stable isotope, Tc-98) whereas the lowest <sup>1</sup>Σ<sub>g</sub><sup>+</sup> state, generally accepted to be the ground state symmetry for isovalent Mn<sub>2</sub> and Re<sub>2</sub>, was found to lie 0.47 eV above the X<sup>3</sup>Σ<sub>g</sub><sup>–</sup> state of Tc<sub>2</sub>. The results broaden the range of demonstrated applicability of the GVVPT2 method
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