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Molecular face theory

CCSD(T)/aug-cc-pVDZ calculations and molecular face theory have been applied to the 5 2 reaction between F and CH3CI. The calculations indicate that the molecular intrinsic characteristic contour (MICC) of F contracts (the electron density on the Mice increases) slowly as the reactant complex forms. Then, the MICC of the fluoride ion increases (the electron density decreases) rapidly as one goes to the transition state and to the product complex. The MICC contracts and the electron density at chlorine increases throughout the reaction. The potential acting on an electron in a molecule (the PAEM) decreases between F and C and increases between C and Cl. [Pg.294]

A theoretical model for this behavior, in terms of the asymmetry in the it-facial molecular electrostatic potentials of the phenyl ring, was proposed by Camilleri and Rzepa [62]. Using semiempirical molecular orbital theory the electrostatic potentials on the syn and anti faces of the aryl ring were determined. Those analytes with larger electrostatic differences between syn and anti faces appear to correlate with separations but precisely how this electrostatic asymmetry works was not explained. [Pg.365]

Intermediate 5 is not isolated. It is transformed into the more stable dihydronaphthalene 2 by means of a thermal [1,5] sigmatropic hydrogen shift. This type of sigmatropic rearrangement can be understood in terms of the frontier molecular orbital theory considering the interaction between the H(ls) orbital and the LUMO ( l/3 ) of the diene component in the transition state (Fig. 14.2). A positive overlap between the orbitals where bond breaking and bond making takes place is produced when the H atom slides across the top face of the planar transition state. This kind of shift is called suprafacial. [Pg.98]

Investigation of the HCl addition to nonsymmetrically substituted alkenes by the molecular face (ME) theory and ABEEM-f7 r model has demonstrated that the Markovnikov regioselectivity is associated with the electron density (ED) and charge... [Pg.341]

Gleiter and Paquette studied the selectivity in the reactions of isodicyclopentadiene by molecular orbital calculation by the STO-3G level of theory using simple model compounds 81 and 82 (Scheme 33) [42], They found remarkable tilting of Tt orbitals due to the mixing of o and orbitals. The orbitals tilt their terminal p orbital inward on the top face. [Pg.204]

The aim of this review was to summarize those aspects of fluorescence spectroscopy that may have value for solving problems in food science and technology. The techniques described, which are mainly based on front-face fluorescence spectroscopy coupled with multidimensional statistical methods, have been illustrated by examples taken from the literature and the work done in our laboratory. Although fluorescence spectroscopy is a technique whose theory and methodology have been extensively exploited for studies of both chemistry and biochemistry, the utility of fluorescence spectroscopy for molecular studies has not yet been fully recognized in food science. Fluorescence spectroscopy has the same potential to address molecular problems in food science as in the biochemical science field, because the scientific questions that need to be answered are closely related. We hope that this coverage will introduce a novel class of techniques in the emulsion and gel fields. [Pg.287]

The most difficult problem we face in deciding to use a basis of hybrids which reflects the molecular symmetry is how do we choose such a basis in view of the enormous numerical difficulties involved in optimising the non-linear parameters in molecular calculations The real question is are there any rules for this choice, can the optimisation be done (at least approximately) once and for all The chemical evidence is for us — it is the most basic concept of the theory of valence that particular electronic sub-structures tend to be largely environment-independent. How can we select our basis to reflect this chemical fact ... [Pg.65]

In this expression 1, m, n denote the direction cosines specifying the relative orientations of the principal axes in the monomer and dimer. (The expressions defining the values D and E are D = -3/2 Z and E = 1/2 (Y - X).) For the face-to-face structure proposed for [ZnTCP]2 (14) exciton theory predicts that dimerization should not affect the out-of-plane component (Z) of the tensor. The in-plane component, and therefore E, depends on the angle of rotation of one porphyrin plane relative to the other. According to the exciton model the observed reduction in E (cf. Table II) corresponds to an angle of rotation of about 23. This is reasonably close to the value predicted by molecular models (14). [Pg.150]

In the previous equation, the sum runs over all critical points of the gradient dynamical system. In the Bonding Evolution Theory, the critical points form the molecular graph. In this graph, they are represented according to the dimension of their unstable manifold. Thus, critical points of / = 0, are associated with a dot, these with I = 1 are associated with a line, these with / = 2 by faces, and finally these with 7=3 by 3D cages. [Pg.357]

A third goal of the research is to measure the distance over which surface effects extend into solution. These experiments face several technical challenges, but if experf-ments are properly designed, results would provide the very distance versus strength of interaction information necessary for incorporating molecular contributions into existing dielectric continuum theories of surface solvation. [Pg.509]


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See also in sourсe #XX -- [ Pg.294 ]




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