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Symmetry hybridization effects

Spectral properties of the cyclopropenyl ions are all consistent with a fully delocalized structure The cyclopropenyl ion itself exhibits a strongly deshielded singlet at S 11.0 resulting from both hybridization effects and the positive charge. The large C-H coupling constant of 235 Hz corresponds to sp hybridization at the carbon. The infrared spectrum of both the hexachloroantimonate and the tetrachloroaluminate show four bands at 3105,1276,908 and 736 cm " for the cation. The observation of four bands in the infrared spectrum is expected for a symmetrical, delocalized structure of the cation with Djh symmetry. [Pg.1542]

We have studied the following iron systems Fe dimer, Fe bcc bulk, Fe (100) surface, free-standing Fe monolayer, Fe monolayer on Ag(lOO), and several Fe microclusters supported on Ag (100). The results are in good agreement with the experimental values (when available) and with previous ab initio (mainly all-electron) calculations. The method is able, therefore, to deal with complex low-dimensional magnetic systems, taken correctly into account the finite-size effects like reduced coordination and symmetry as well as the hybridization effects. [Pg.214]

Although many of the aromatic compounds based on benzene have pleasant odors, they are usually toxic, and some are carcinogenic. Volatile aromatic hydrocarbons are highly flammable and burn with a luminous, sooty flame. The effects of molecular size (in simple arenes as well as in substituted aromatics) and of molecular symmetry (e.g., xylene isomers) are noticeable in physical properties [48, p. 212 49, p. 375 50, p. 41]. Since the hybrid bonds of benzene rings are as stable as the single bonds in alkanes, aromatic compounds can participate in chemical reactions without disrupting the ring structure. [Pg.312]

Instead, we believe the electronic structure changes are a collective effect of several distinct processes. For example, at surfaces the loss of the bulk symmetry will induce electronic states with different DOS compared to bulk. As the particle sizes are decreased, the contribution of these surface related states becomes more prominent. On the other hand, the decrease of the coordination number is expected to diminish the d-d and s-d hybridization and the crystal field splitting, therefore leading to narrowing of the valence d-band. At the same time, bond length contraction (i.e. a kind of reconstruction ), which was observed in small particles [89-92], should increase the overlap of the d-orbitals of the neighboring atoms, partially restoring the width of the d-band. [Pg.94]

The AO composition of the SOMO can often be deduced from the dipolar hyperfine matrix, particularly when the radical has enough symmetry to restrict possible hybridization. Thus an axial hyperfine matrix can usually be interpreted in terms of coupling to a SOMO composed of a single p- or d-orbital. A departure from axial symmetry may be due to spin orbit coupling effects, if (for example) /) Az and Ax AyxP(gx gy). If the departure from axial symmetry is larger, it is usually caused by d-orbital hybridization. The procedure is best illustrated by examples. [Pg.63]

As was the case for Percec s hybrid structures [25] (see above), studies of the G3-dendronized PPP by scanning force microscopy revealed a high degree of dimensional ordering in which the three-fold symmetry of the substrate surface is effectively recognized by the nanocylinders over several layers of polymer [32], More recently, Schluter extended his study to the preparation of a PPP hybrid... [Pg.181]

Hirshfeld (1964) pointed out that bond bending not only occurs in ring systems, but also results from steric repulsions between two atoms two bonds apart, referred to as 1-3 interactions. The effect is illustrated in Fig. 12.3. The atoms labeled A and A are displaced from the orbital axes, indicated by the broken lines, because of 1-3 repulsion. As a result, the bonds defined by the orbital axes are bent inwards relative to the internuclear vectors. When one of the substituents is a methyl group, as in methanol [Fig. 12.3(b)], the methyl-carbon-atom hybrid reorients such as to maximize overlap in the X—C bond. This results in noncolinearity of the X—C internuclear vector and the three-fold symmetry axis of the methyl group. Structural evidence for such bond bending in acyclic molecules is abundant. Similarly, in phenols such as p-nitrophenol (Hirshfeld... [Pg.278]

A full valence orbital VB calculation in this basis involves 784 standard tableaux functions, of which only 364 are involved in 68 2" symmetry functions. For CH3 we present the results in terms of sp hybrids. This has no effect on the energy, of course. We show the principal standard tableaux functions in Table 13.5. The molecule is oriented with the C3 -axis along the z-axis and one of the H atoms on the x-axis. The three trigonal hybrids are oriented towards the H atoms. The x subscript on the orbital S5unbols in Table 13.5 indicates the functions on the x-axis, the a subscript those 120° from the first set, and the 6 subscript those 240° from the first set. [Pg.182]

In symmetries lower than cubic the (/-orbitals mix with the donor atom s—p hybrid orbitals to varying extents in molecular orbitals of appropriate symmetry. However, the mixing is believed to be small and the ligand field treatment of the problem proceeds upon the basis that the effective d-orbitals still follow the symmetry requirements as (/-orbitals should. There will be separations between the MOs which can be reproduced using the formal parameters appropriate to free-ion d-orbitals. That is, the separations may be parameterized using the crystal field scheme. Of course, the values that appear for the parameters may be quite different to those expected for a free ion (/-orbital set. Nevertheless, the formalism of the CFT approach can be used. For example, for axially distorted octahedral or tetrahedral complexes we expect to be able to parameterize the energies of the MOs which house the (/-orbitals using the parameter set Dq, Ds and Dt as set out in Section 6.2.1.4 or perhaps one of the schemes defined in equations (11) and (12). [Pg.223]


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Hybridization effect

Symmetry effects

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