Abstract:A systematic study of nonlinear optical (NLO) properties of inorganic transition metal (TM) thiometalates and metalates is reported. Polarizabilities (R) and second hyperpolarizabilities (γ) are calculated in solution within the polarizable continuum model. It is found that NLO properties of anionic inorganic complexes can be successfully modeled in solution, when this cannot be done so in the gas phase. Solvent effects are found to significantly increase R and γ. The effects are stronger on γ (up to 80%) than… Show more
“…The continuum results are qualitatively the same as those coming from similar treatments, 8,11,55,56 i.e., all properties computed are numerically larger than their respective vacuum values. Local fields are only considered and applied in the work of Macac et al 56 but they use an expansion for the induced dipole ͓their Eqs.…”
A consistent derivation is given for local field factors to be used for correcting measured or calculated static ͑hyper͒polarizabilities in the condensed phases. We show how local fields should be used in the coupled perturbative Hartree-Fock or finite field methods for calculating these properties, specifically for the direct reaction field ͑DRF͒ approach, in which a quantum chemically treated ''solute'' is embedded in a classical ''solvent'' mainly containing discrete molecules. The derivation of the local fields is based on a strictly linear response of the classical parts and they are independent of any quantum mechanical method to be used. In applications to two water dimers in two basis sets it is shown that DRF matches fully quantum mechanical results quite well. For acetone in eleven different solvents we find that if the solvent is modeled by only a dielectric continuum ͑hyper͒polarizabilities increase with respect to their vacuum values, while with the discrete model they decrease. We show that the use of the Lorentz field factor for extracting ͑hyper͒polarizabilities from experimental susceptibilities may lead to serious errors.
“…The continuum results are qualitatively the same as those coming from similar treatments, 8,11,55,56 i.e., all properties computed are numerically larger than their respective vacuum values. Local fields are only considered and applied in the work of Macac et al 56 but they use an expansion for the induced dipole ͓their Eqs.…”
A consistent derivation is given for local field factors to be used for correcting measured or calculated static ͑hyper͒polarizabilities in the condensed phases. We show how local fields should be used in the coupled perturbative Hartree-Fock or finite field methods for calculating these properties, specifically for the direct reaction field ͑DRF͒ approach, in which a quantum chemically treated ''solute'' is embedded in a classical ''solvent'' mainly containing discrete molecules. The derivation of the local fields is based on a strictly linear response of the classical parts and they are independent of any quantum mechanical method to be used. In applications to two water dimers in two basis sets it is shown that DRF matches fully quantum mechanical results quite well. For acetone in eleven different solvents we find that if the solvent is modeled by only a dielectric continuum ͑hyper͒polarizabilities increase with respect to their vacuum values, while with the discrete model they decrease. We show that the use of the Lorentz field factor for extracting ͑hyper͒polarizabilities from experimental susceptibilities may lead to serious errors.
“…For studies of heavier elements, treatment of relativistic effects is necessary, at least in the form of effective core potentials 103. Transition element coordination compounds were excluded, since more sophisticated modeling with at least the first coordination shell has to be taken into account 97–100, values for closed shell metalates and thiometalates can be found in the works of Cundari et al 96, 104. More values for ions in gas or condensed phase can be found in Refs.…”
Section: Results For Gas Phase and Pcm Calculationsmentioning
confidence: 99%
“…73). For anions, this is not necessarily the case, as demonstrated in a PCM study on transition metal thiometalates and metalates 96. For metalates of charge −3 and −4, the authors found a decrease in polarizabilities which was rationalized by the unstable state of these highly charged ions in gas phase leading to relatively high gas phase polarizabilities.…”
Section: Solvation Modelsmentioning
confidence: 99%
“…It should be commented that experimental studies mostly deduce polarizability values below the theoretically obtained free ion values 43–45. Specifically, more studies have to be undertaken for multivalent anions for which a decrease of ion polarizabilities from PCM calculations has been noted 96 and will be shown below. More detailed studies are ongoing and out of the scope of this contribution.…”
Geometries, static dipole polarizabilities, ionization energies, and dipole moments of small ionic and a few uncharged species have been derived from density functional theory (DFT) (aug-cc-pV5Z) zero-temperature calculations. Both cases of hydrated and gas phase species are reviewed. For the two test cases, Na + and Cl − , different methods for including solvent effects [polarizable continuum model (PCM), supermolecule, charge distribution, semi-continuum] are reviewed, showing pronounced differences in the results for the polarizabilities. While pure PCM calculations tend almost always to increase the polarizabilities with respect to the gas phase values, methods mimicking the surrounding solvent by point charge distributions usually give smaller values. Semi-continuum calculations include both polarization effects of the medium as well as electronic confinement due to electrostatic repulsion. It remains a challenge to incorporate such polarizabilities into either classical molecular mechanics simulations or analytical theories of ionic solutions in an unambiguous and accurate fashion.
“…The usefulness and reliability of the pseudopotentials and, in particular, the large-core ones for the calculation of ͑hyper͒plarizabilities have been discussed by various authors. [19][20][21] The relativistic correction to the L&NLO properties has been estimated by employing the Douglas-Kroll approximation, 22 in connection with the HyPol basis, 17 which has been specifically developed for relativistic calculations.…”
We employ a series of state-of-the-art computational techniques to study the effect of inserting one or more Xe atoms in HC 2 H and HC 4 H, on the linear and nonlinear optical ͑L&NLO͒ properties of the resulting compounds. It has been found that the inserted Xe has a great effect on the L&NLO properties of the organoxenon derivatives. We analyze the bonding in HXeC 2 H, and the change of the electronic structure, which is induced by inserting Xe, in order to rationalize the observed extraordinary L&NLO properties. The derivatives, which are of interest in this work, have been synthesized in a Xe matrix. Thus the effect of the local field ͑LF͒, due to the Xe environment, on the properties of HXeC 2 H, has also been computed. It has been found that the LF effect on some properties is significant. The calculations have been performed by employing a hierarchy of basis sets and the techniques MP2 and CCSD͑T͒ for taking into account correlation. For the interpretation of the results we have employed the complete active space valence bond and CASSCF/CASPT2 methods.
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