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Cluster molecules molecular crystals

Reduced crystallite size of the zeolite and/or breaking or grinding of clusters of zeolite crystals to individual crystals, also serves to enhance accessibility in the face of asphaltenes, nitrogen-containing molecules, destructive and harmful elements, and other molecular "clutter" associated with the bottom of the barrel. [Pg.338]

If steric effects in solid-state cluster compounds could be eliminated by the isolation of discrete molecules with the same cluster units as Chevrel phases, a part of the preceding problem would be solved. The structures of the cluster molecules in the isolated state free from the crystal packing effects are most suitable for such discussion. The geometry of free molecules in vacuum cannot be known from X-ray structure determination, and usually it is difficult to measure crystal packing effects in molecular crystals. In the case of metal complexes with sym-... [Pg.68]

The differences between the cluster skeletons of the three molecules of 2 are very small with the mean values of the Ru-Ru distances being similar and the mean Ru-C(carbide) distances being identical. The most notable differences between the structures arise from the orientation of the tricarbonyl units attached to the apical Ru atoms above and below the molecular equator of the octahedral cluster (the molecular equator is defined as the Ru4 plane in which the bridging carbonyl ligand is present). The two tricarbonyl units are almost exactly staggered in the crystal obtained from benzene, whereas they approach an eclipsed conformation in the other polymorph. Although the 13C-NMR spectrum of 2 has not been recorded in solution (or in the solid state), it is not unreasonable to anticipate that... [Pg.47]

Quantum Systems in Chemistry and Physics encompasses abroad spectrum of research where scientists of different backgrounds and interestsjointly place special emphasis on quantum theory applied to molecules, molecular interactions and materials. The meeting was divided into several sessions, each addressing a different aspect of the field 1 - Density matrices and density functionals 2 - Electron correlation treatments 3 - Relativistic formulations and effects 4 - Valence theory (chemical bond and bond breaking) 5 -Nuclear motion (vibronic effects and flexible molecules) 6 - Response theory (properties and spectra) 7 - Reactive collisions and chemical reactions, computational chemistry and physics and 8 - Condensed matter (clusters and crystals, surfaces and interfaces). [Pg.323]

Photochemical behaviour of coordination compounds described in previous chapters results mainly from electronic interactions between the central metal atom or ion and ligands in the hrst coordination sphere. An increased size of molecular systems to clusters and nanosized crystals expands the possibility of photoinduced electron transfer between the discrete electronic states to excitation within bands. Furthermore, interactions of nanoparticles with molecules yield unique materials, combining structural versatility of molecular species with collective properties of solids. [Pg.77]

The term molecular sieve describes a material having pores that closely match the dimensions of a specific molecule. The best-known molecular sieves are composites of microcrystalline zeolites embedded in an inert clay binder. Zeolites are composed of regular clusters of tetrahedral aluminosilicates, with varying percentages of bound cations and water molecules, whose crystal structures incorporate small molecule-sized cavities. Because zeolite pore size is different for each of the numerous different crystal structures in this family, the size-selective nature can be tailored for specific applicatimis. Studies of the transport of liquid and gaseous organic species in molecular sieves indicate that the diffusion rate and equilibrium concentration of sorbed analyte are sensitive functions of their molecular dimensions, as well as zeolite pore size and shsqre [110]. [Pg.275]

Deviations from OGM were recognized early on spectroscopic properties of molecular crystals Davydov shifts and splittings of absorption bands in molecular crystals are clear deviations from OGM and were rationalized based on the excitonic model (EM) [10, 14, 15, 16, 17]. This same model proved extremely successful to describe the complex and technologically relevant spectroscopy of molecular aggregates, i.e. of clusters of molecules that spontaneously self-assemble in solution or in condensed phases [IS]. Much as it occurs in molecular crystals, due to intermolecular electrostatic interactions the local bound electron-hole pair created upon photoexcitation travels in the lattice and the corresponding wave function describes an extended delocalized object called an exciton. We explicitly remark that the Frenkel picture of the exciton, as a bound electron-hole pair, both residing on the same molecule, survives, or better is the basis for the excitonic picture. The delocalization of the exciton refers to the fact that the relevant wave function describes a Frenkel exciton (a bound e-h pair) that travels in the lattice, and this is of course possible even when electrons and/or holes are, separately, totally localized. In other terms, the EM describes localized charges, but delocalized excitations. [Pg.253]

For structure correlation purposes, the crystal energy must be calculated for a large number of crystals of sometimes very complex molecules. It is therefore vital that the method of calculation be relatively simple. For molecular crystals, this can be accomplished by using the so-called atom-atom scheme, pioneered by Kitaigorodski and his school and reviewed by the same author in more recent times [13] it is a two-body approximation, quite suitable for many applications. If the indices i and k denote two atoms in two different molecules of the cluster, the interaction energy between them is written as ... [Pg.516]

The mechanisms of crystal phase formation are a key problem in materials science that has not clear comprehension still now. At present, the study of this problem is especially important in connection with the development of nanostructured materials. There are two different approaches to consideration of crystal nucleation/growth as well as crystal melting/dissolution processes [1,2], In accordance with the first approach based on the atomic-molecular theory, the individual atoms or molecules take the leading part in these processes (the role of clusters is ignored). In accordance with the second approach based on the cluster theory, these processes are carried out mainly by means of clusters. Till recently the atomic-molecular theory was generally accepted. However, today many scientific data vote for the cluster theory. The aim of this paper is to analyze the main statements of the cluster conception of crystal phase formation and as a result to consider the nature of nanocrystal. [Pg.419]

A more complex application of the deconstruction algorithm is provided by a prototypical transition metal carbonyl cluster molecule. Ru3(CO)i2- In this crystal, a row of molecules forming the crystal backbone is obtained by inserting of one axial CO-ligand into a tetragonal cavity — formed by two axial and two radial COs—on a next neighboring, equally oriented molecule (see Fig. 4). This intermolecular interaction is responsible for deviation of the molecular symmetry from the... [Pg.351]

The last factorization we have anticipated in the introduction regards systems composed by many molecules, as molecular crystals, clusters and liquids. [Pg.423]

The incorporation of the growth units, single molecule or molecular cluster, onto a crystal face can be divided into several key stages. The processes can be visualized schematically as in Figure 2.8, and are designated as follows ... [Pg.29]


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See also in sourсe #XX -- [ Pg.53 , Pg.58 ]




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