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Transition element complexes electronic structures

However, from calculations on transition metal complexes whose structural and electronic properties are known with higher accuracy it became evident that ah initio treatments have to be carried to the level of configuration interaction (25,26), at least for the late transition elements (iron group and beyond). A useful computational method for such systems must be able to deal with the quite diffuse valence s orbitals and the rather localized valence d orbitals with their characteristic directional properties in a balanced manner in order to achieve a proper description of transition metal ligand bonds (25). [Pg.181]

For the higher numbers of valence-shell pairs, 7, 8 and 9, there are only a few non-transition element complexes known. In the case of IF7 the structure appears to be a pentagonal bipyramid, contrary to the entry in Table 4-1. However, with these higher numbers, the predictions of preferred arrangements necessarily become less certain because the repulsive energy of the set of electron pairs does not have a pronounced minimum for any one configuration and atom-atom interactions assume greater importance. [Pg.130]

Poleshchuk OKh, Nogaj B, Dolenko GN and Elin VP (1993) Electron density redistribution on complexation in non-transition element complexes./o rwa/ of Molecular Structure 297 295-312. [Pg.1289]

Borides, in contrast to carbides and nitrides, are characterized by an unusual structural complexity for both metal-rich and B-rich compositions. This complexity has its origin in the tendency of B atoms to form one- two-, or three-dimensional covalent arrangements and to show uncommon coordination numbers because of their large size (rg = 0.88 10 pm) and their electronic structure (deficiency in valence electrons). The structures of the transition-element borides are well established " . [Pg.123]

As the atomic number increases, so does the positive charge of the nucleus, and the electrons are bound with a higher energy. However, this increase is not linear. For example, the electrons in the d orbital of the third shell have a higher energy than those in the s orbital of the fourth shell, and hence the latter are filled first. The consequence is the unexpected behavior of the first ten transition elements. In the case of the actinides and lanthanides, even more inner orbitals are occupied. Nature is not so simple, but the scheme should help to visualize this complex structure. And if one can assign the electrons of an element, one is a step closer to successfully unraveling the mysteries of the Periodic Table. [Pg.112]

In addition to the described above methods, there are computational QM-MM (quantum mechanics-classic mechanics) methods in progress of development. They allow prediction and understanding of solvatochromism and fluorescence characteristics of dyes that are situated in various molecular structures changing electrical properties on nanoscale. Their electronic transitions and according microscopic structures are calculated using QM coupled to the point charges with Coulombic potentials. It is very important that in typical QM-MM simulations, no dielectric constant is involved Orientational dielectric effects come naturally from reorientation and translation of the elements of the system on the pathway of attaining the equilibrium. Dynamics of such complex systems as proteins embedded in natural environment may be revealed with femtosecond time resolution. In more detail, this topic is analyzed in this volume [76]. [Pg.219]

The structures of metal-complex dyes, which must exhibit a high degree of stability during synthesis and application, is limited to certain elements in the first transition series, notably copper, chromium, iron, cobalt and nickel. The remaining members of the transition series form relatively unstable chelated complexes. The following description of the influence of electronic structure, however, is applicable to all members of the series. [Pg.235]


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