scholarly journals Performance of the DLPNO-CCSD and recent DFT methods in the calculation of isotropic and dipolar contributions to 14N hyperfine coupling constants of nitroxide radicals

2021 ◽  
Vol 27 (6) ◽  
Author(s):  
Oleg I. Gromov
2021 ◽  
Author(s):  
Oleg Gromov

Abstract In the present study, the performance of a set of density functionals: BP86, PBE, OLYP, BEEF, PBEpow, TPSS, SCAN, PBEGXPBE, M06L, MN15L, B3LYP, PBE0, mPW1PW, B97, BHandHLYP, mPW1PW, HSE06, B98, TPSS0, PBE1KCIS, SCAN0, M06, M06-2X, MN15, CAM-B3LYP, ωB97x, B2PLYP, and the B3LYP/N07D and PBE/N07D schemes in the calculation of the 14N anisotropic hyperfine coupling (HFC) constants of a set of 23 nitroxide radicals is evaluated. The results are compared with those obtained with the DLPNO-CCSD method and experimental HFC values. Harmonic contribution to the 14N HFC vibrational correction was calculated at the revPBE0/def2-TZVPP level and included in the evaluation. With the vibrational correction, the DLPNO-CCSD method yielded HFC values in good agreement with the experiment (MAD = 0.3 G for the dipole-dipole contribution and MAD = 0.8 G for the contact coupling contribution). The best DFT results are obtained using the M06 functional with mean absolute deviation (MAD) = 0.2 G for the dipole-dipole contribution and MAD = 0.7 G for the contact coupling contribution. In general, vibrational correction significantly improved most DFT functionals' performance but did not change its overall ranking.


2003 ◽  
Vol 217 (3) ◽  
pp. 265-288 ◽  
Author(s):  
P. J. Bruna ◽  
F. Grein

AbstractThe vertical transition energies and Δg-values of cyclic C3+, Si3+ (X2B2), C3− (12A1, metastable) and Si3− (X2A1) are studied with ROHF MOs, multireference (MRDCI) wavefunctions and 6-311+G(2d) basis sets. Si3− has at least eight bound states. For each radical, the in-plane components of the g shift, Δgyy and Δgzz (with gii = ge + Δgii), have similar negative values (about −1200 ppm for C3+, C3− and about −8000 ppm for Si3+, Si3−). The Δgxx’s are larger in magnitude, negative for C3+, Si3+ (−11000 and −72000 ppm) but positive for C3−, Si3− (8000 and 165000 ppm). The hyperfine coupling constants Aiso, Adip are evaluated with ab initio CISD, QCISD, CCD, MP4SDQ methods as well as with density functional theory (DFT) methods (SVWN, B3LYP, B3PW91, PW91PW91), using a spin-unrestricted formalism; several basis sets are considered. Both approaches give internally consistent Aiso’s and Adip’s for each X3− center, with the (positive) s-spin-density at each basal atom (average Aiso (MHz) = 75 for C3− and −25 for Si3−) being smaller than at the apical center (275 and −95 MHz). The results are less satisfactory for X3+. All treatments agree, more or less, in a larger (positive) s-density at the basal atoms (Aiso(MHz) from 300 to 700 for C3+, and −80 to −150 for Si3+), whereas the s-contribution at the apical center depends on the method: for C3+, it is positive with ab initio but negative with DFT, whereas for Si3+ the opposite trend is found; as well, Adip(X3+) shows unusually large discrepancies for each center. For these radicals, literature values of Aiso and Adip are not available, either from experimental or multireference ab initio studies, to allow for comparisons with our results.


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