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Correlated models overview

Gawlik et al. [7] and Lyman et al. [15] provide an overview of Koc versus Kow equations and Sabljic compares estimation results derived with various ow-based models [14]. Sabljic discusses and compares these models with respect to the inaccuracy and incompatibility of the experimental Kow and Koc data [16]. Most of those models apply for polynuclear aromatics, halogenated hydrocarbons, or certain classes of pesticides. Abdul et al. [17] report excellent agreement between the versus K0Vi model derived with their experimental data and the model derived with a larger set of data. Paya-Perez et al. [18] have studied relationships for chlorobenzenes and PCBs. They found, however, that the corresponding correlation based on Sw as the independent variable is better than the one based on Kov/. Vowles and Mantoura... [Pg.173]

The goal of this work is to provide an overview of QSPR studies in metal complexation and extraction and to discuss under which conditions QSPR modeling may become a valuable tool for computer-aided design of new metal binders. Early empirical correlations will be analyzed here only for comparison with regular QSPRs. [Pg.323]

PCM modeling aims to find an empirical relation (a PCM equation or model) that describes the interaction activities of the biopolymer-molecule pairs as accurate as possible. To this end, various linear and nonlinear correlation methods can be used. Nonlinear methods have hitherto been used to only a limited extent. The method of prime choice has been partial least-squares projection to latent structures (PLS), which has been found to work very satisfactorily in PCM. PCA is also an important data-preprocessing tool in PCM modeling. Modeling includes statistical model-validation techniques such as cross validation, external prediction, and variable-selection and signal-correction methods to obtain statistically valid models. (For general overviews of modeling methods see [10]). [Pg.294]

We overview our valence bond (VB) approach to the ir-electron Pariser-Parr-Pople (PPP) model Hamiltonians referred to sis the PPP-VB method. It is based on the concept of overlap enhanced atomic orbitals (OEAOs) that characterizes modern ab initio VB methods and employs the techniques afforded by the Clifford algebra unitary group approach (CAUGA) to carry out actual computations. We present a sample of previous results, sis well sis some new ones, to illustrate the ability of the PPP-VB method to provide a highly correlated description of the ir-electron PPP model systems, while relying on conceptusilly very simple wave functions that involve only a few covalent structures. [Pg.481]

We start out with a section on the energy functionals and Hamiltonians that are relevant for molecular systems interacting with a structured environment. We continue with a section that briefly describes the correlated electron structure method, the multiconfigurational self-consistent field (MCSCF) electronic structure method. In the following section we cover the procedure for obtaining the correlated MCSCF response equations for the two different models describing molecules in structured environments. The final sections provide a brief overview of the results obtained using the two methods and a conclusion. [Pg.358]

Knotek and Feibelman [94] examined the modification to a surface when exposed to ionising radiation and assesed the damage that can be produced. They addressed the stability of ionically bonded surfaces, where the KF mechanism applies, and concluded that Auger induced decomposition only occurs when the cation in the solid is ionised to relatively deep core levels. In the case of non-maximal oxides as with NiO, Freund s group [95] showed that whilst desorption of neutral NO and CO from NiO(lOO) and (111) surfaces has thresholds at the C Is, N Is and O Is core levels, it proceeds mainly on the basis of the MGR model, involving an excited state of the adsorbate. An overview of electronic desorption presented by Feibelman in 1983 [96] examined particularly the stability of the multiple-hole final state configuration leading to desorption. The presence of multiple holes, and associated hole-hole correlation... [Pg.615]


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See also in sourсe #XX -- [ Pg.28 ]




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