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Second condition shell

Fig. 5. The one that has non-zero values only near q=0.0 corresponds to twelve Cu atoms on the nn-shell, ci=100%. It is known that an atom on a site surrounded by like atoms behaves somewhat like an atom in a pure crystal, and would have little net charge. The conditional probability centered near q=0.2 corresponds to ci=0%, with all the neighboring atoms Zn. Such an atom behaves like a Cu impurity in a Zn crystal. The probabilities Pcu(ci,q) for ci=25%, 50%, and 75% have their centers between these limits, llte conditional probabilities have a structure themselves. Extrapolating, it should be possible to write Pcu(ci>q) a sum of the conditional probabilities Pcu(ci,C2,q) where C2 is the concentration of Cu atoms on the second nn-shell. That probability could, in turn, be written as the sum of probabilities PCu(ci,C2,C3,q), where eg is the concentration of Cu atoms on the third nn-shell. Fig. 5. The one that has non-zero values only near q=0.0 corresponds to twelve Cu atoms on the nn-shell, ci=100%. It is known that an atom on a site surrounded by like atoms behaves somewhat like an atom in a pure crystal, and would have little net charge. The conditional probability centered near q=0.2 corresponds to ci=0%, with all the neighboring atoms Zn. Such an atom behaves like a Cu impurity in a Zn crystal. The probabilities Pcu(ci,q) for ci=25%, 50%, and 75% have their centers between these limits, llte conditional probabilities have a structure themselves. Extrapolating, it should be possible to write Pcu(ci>q) a sum of the conditional probabilities Pcu(ci,C2,q) where C2 is the concentration of Cu atoms on the second nn-shell. That probability could, in turn, be written as the sum of probabilities PCu(ci,C2,C3,q), where eg is the concentration of Cu atoms on the third nn-shell.
The mechanical design of the column incorporates three main stages. The first specification is for the materials of construction. Second, the shell and head thickness must be chosen in order to withstand the operating conditions and also extraneous forces. Finally, consideration of the construction and assembly. The design was performed according to the relevent Australian Standard, AS1 210 SAA Unfired Pressure Vessels Code (Ref. Al 0). [Pg.166]

Sample Formula/Conditions First Shell Second/Third Shells ... [Pg.215]

The redox sensitivity of hemopexin-encapsulated heme to electrolyte composition and pH illustrate the importance of first coordination shell (bis-histidine ligation and heme structure) and second coordination shell (protein structure/folding and environment) effects in these heme proteins. These observations also suggest a possible role for Fe " /Fe redox in hemopexin-mediated heme transport/recycling, as high chloride anion concentration and low pH are known conditions for the endosome where the heme is released. [Pg.56]

In brief, we find two kinds of condition limiting the apphcability of the EH method. The first is that the system must be reasonably well represented by a single configuration. Hence, closed-shell systems are safest. The second condition is that we apply the method to uncharged nonpolar systems where the nuclei that are undergoing relative motion are not too close to each other. [Pg.341]

Local anisotropies (or cybotactic effects) are expres.sions of local disturbances in the bulk dielectric due to the presence of the solute. These local disturbances are always present suffice it to look at the shape of the radial distribution functions, gMS. which represent conditional probabilities of S around M the occurrence of a first peak corresponding to the first solvation shell, followed by a second less pronounced maximum, in correspondence to the second solvation shell, is pre.sent in all experimental and simulation sets of results for all real solvents. For neutral solutes (but also for anions) the standard choice of cavity radii used in all methods is sufficient to take these cybotactic effects into account. However, there are at least two cases for which special methods can be used profitably. [Pg.2557]

Shell Higher Olefins Process (SHOP). In the Shell ethylene oligomerization process (7), a nickel ligand catalyst is dissolved in a solvent such as 1,4-butanediol (Eig. 4). Ethylene is oligomerized on the catalyst to form a-olefins. Because a-olefins have low solubiUty in the solvent, they form a second Hquid phase. Once formed, olefins can have Htfle further reaction because most of them are no longer in contact with the catalyst. Three continuously stirred reactors operate at ca 120°C and ca 14 MPa (140 atm). Reactor conditions and catalyst addition rates allow Shell to vary the carbon distribution. [Pg.439]

By these studies half of the ten water molecules predicted by Wolf and Hanlon 159) for the primary shell could be found probably because these correspond to the number of water molecules at fixed positions under the experimental conditions used. In the second layer of water molecules only two water molecules on average were found whereas eight are predicted by Wolf and Hanlon 159). Experimental reasons are probably responsible for these deviations. [Pg.32]

If certain quanta suitable for the excitation of a line are absorbed without photon emission, a radiationless transition is likely. This transition is known as the Auger effect,39 and it may be thought to involve an absorption by the atom of the photon produced when the hole in the K shell is filled by an electron from one of the external shells such as the L shell. The absorption of this photon results in the ejection of a second electron from one of the shells to leave a doubly charged residue of what had been a normal atom. The atom in this condition is described by naming the two states in which the electron holes are to be found e.g., the atom is in the LL or LM or LN state. An atom in such a state is, of course, vastly different from the usual divalent cation. [Pg.37]

All these conditions do not define uniquely a distribution of a density and it is possible to find an infinite number of laws satisfying these conditions, even if the density depends on the distance r only, = /(r), where r is the distance from the earth s center, normalized by, for example, the semi-major axis a. It is obvious, that this formula implies that the earth consists of concentric spherical shells. As concerns the function/( ), this function has to increase when r decreases from 1 to 0, that is, from the earth s surface to its center. Second, it has to contain a sufficient number of arbitrary constants to satisfy all conditions. For instance, Legendre assumed that... [Pg.158]


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See also in sourсe #XX -- [ Pg.338 ]




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