Property-optimized Gaussian basis sets for lanthanides
نویسندگان
چکیده
Property-optimized Gaussian basis sets of split-valence, triple-zeta valence, and quadruple-zeta valence quality are developed for the lanthanides Ce–Lu use with small-core relativistic effective core potentials. They constructed in a systematic fashion by augmenting def2 orbital diffuse functions minimizing negative static isotropic polarizabilities lanthanide atoms respect to set exponents within unrestricted Hartree–Fock method. The is assessed using test 70 molecules containing their common oxidation states f electron occupations. 5d occupation turns out be determining factor convergence molecular set. Therefore, two series property-optimized defined. augmented def2-SVPD, def2-TZVPPD, def2-QZVPPD balance accuracy across states. relative errors atomic polarizability calculations ≤8% split-valence sets, ≤ 2.5% ≤1% sets. In addition, extended def2-TZVPPDD def2-QZVPPDD provided accurate neutral clusters. this work shown accurately reproduce electronic absorption spectra LnCp3′− complexes (Cp′ = C5H4SiMe3, Ln Ce–Nd, Sm) time-dependent density functional theory.
منابع مشابه
Property-optimized gaussian basis sets for molecular response calculations.
With recent advances in electronic structure methods, first-principles calculations of electronic response properties, such as linear and nonlinear polarizabilities, have become possible for molecules with more than 100 atoms. Basis set incompleteness is typically the main source of error in such calculations since traditional diffuse augmented basis sets are too costly to use or suffer from ne...
متن کاملMixed Ramp-Gaussian Basis Sets.
We discuss molecular orbital basis sets that contain both Gaussian and polynomial (ramp) functions. We show that, by modeling ramp-Gaussian products as sums of ramps, all of the required one- and two-electron integrals can be computed quickly and accurately. To illustrate our approach, we construct R-31+G, a mixed ramp-Gaussian basis in which the core basis functions of the 6-31+G basis are rep...
متن کاملOn the optimization of Gaussian basis sets
A new procedure for the optimization of the exponents, a j , of Gaussian basis functions, Y l (q ,w)re jr 2 , is proposed and evaluated. The direct optimization of the exponents is hindered by the very strong coupling between these nonlinear variational parameters. However, expansion of the logarithms of the exponents in the orthonormal Legendre polynomials, Pk , of the index, j: ln aj5(k50 max...
متن کاملBasis sets for transition metals: Optimized outer p functions
Although the (n + 1)p orbital is unoccupied in transition-metal ground-state configurations which are all nd(x) (n + 1)s(y) , these (n + 1)p functions play a crucial role in the structure of transition metal complexes. As we show here, the usual solution, adding one or more diffuse functions, can be insufficient to create an orbital of the correct energy. The major problem appears to be due to ...
متن کاملStable Gaussian radial basis function method for solving Helmholtz equations
Radial basis functions (RBFs) are a powerful tool for approximating the solution of high-dimensional problems. They are often referred to as a meshfree method and can be spectrally accurate. In this paper, we analyze a new stable method for evaluating Gaussian radial basis function interpolants based on the eigenfunction expansion. We develop our approach in two-dimensional spaces for so...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: Journal of Chemical Physics
سال: 2021
ISSN: ['1520-9032', '1089-7690', '0021-9606']
DOI: https://doi.org/10.1063/5.0065611