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Contact density

The Fermi contact density is defined as the electron density at the nucleus of an atom. This is important due to its relationship to analysis methods dependent... [Pg.110]

Crystal can compute a number of properties, such as Mulliken population analysis, electron density, multipoles. X-ray structure factors, electrostatic potential, band structures, Fermi contact densities, hyperfine tensors, DOS, electron momentum distribution, and Compton profiles. [Pg.334]

Surface mount refers to a method of securing connectors to the conductors of a printed circuit board by soldering appropriately shaped contacts to the board surface. Higher contact densities can be achieved and the need to drill holes in the board is avoided. Contact spacings may vary from about 0.5 cm for large current-carrying appHcations to 0.18 cm or less when miniaturization and high density is a requirement. [Pg.25]

Expectation Values of the Li-H Internuclear Distance, Its Square, and Electron-Positron Contact Densities Evaluated at 3200-Function Basis Size [122] ... [Pg.433]

An important characteristic of positronic systems relevant to the experiment is their lifetimes. The expectation value of the electron-positron contact density allows us to evaluate the two-photon annihilation rate for a positronic system using the expression... [Pg.434]

Fig. 1 The contact density function for the hydrogen bond / // lines, in descending order of peak height ... Fig. 1 The contact density function for the hydrogen bond / // lines, in descending order of peak height ...
Fig. 4 Contact density functions for oxygen-oxygen contacts triangles, nitro oxygen, squares, carbonyl oxygen. The dotted line is for ether oxygen (no peak)... Fig. 4 Contact density functions for oxygen-oxygen contacts triangles, nitro oxygen, squares, carbonyl oxygen. The dotted line is for ether oxygen (no peak)...
Although small, this is a principal disadvantage of the simplest integral theory. The near-contact density of the products nonlinear in c is lost in the lowest-order approximation to this parameter. However, the nonzero contribution to this region is provided by a modified encounter theory outlined in Section XII. The chief merit of MET is that the argument of the Laplace transformation of n r,t) in (3.311) is shifted from 1 /td to 1/xd + ck. As a result, in the limit xD = oo we have instead of (3.313) [133] ... [Pg.216]

We define the contact density a0 for a given mutual arrangement of two functional groups Fi and F2 as the threshold value that corresponds to the unique electron density threshold of the FIDCOs of case 2. [Pg.212]

If a contact density threshold ao can be chosen for a given interaction between two functional groups, then the local shape complementarity between G(ao, Fj) and G(a<), F2) is clearly of importance. However, complementarity should also manifest itself within a whole range of density thresholds. One may consider the local shape complementarity of FIDCOs G(ao-a, F[) and G(ao+a, F2) in a density interval containing the contact density threshold ao,... [Pg.213]

Note that the complementarity of the local shapes of those FIDCOs are important where the thresholds deviate from the contact density value ao in the opposite sense. [Pg.213]

Table 4.3 Positronium states in condensed matter contact density parameters. When more than one site is present, the amount of the first site is also indicated (%). Table 4.3 Positronium states in condensed matter contact density parameters. When more than one site is present, the amount of the first site is also indicated (%).
Fig. 1 Systematics of electron contact densities and pertinent properties as for details, cf. [17]. Fig. 1 Systematics of electron contact densities and pertinent properties as for details, cf. [17].
For the given mutual arrangement of the two molecules M] and M2, the contact density ag corresponds to the unique electron density threshold value of the MIDCO s of case 2. [Pg.173]

If in an approximate model of molecular interactions a contact density value ag can be chosen, then the local shape complementarity between G(ag, M]) and G(ag, M2) is of relevance. In a more general model, one considers the local shape complementarity of MIDCO s G(ag-a, Mi) and G(ag+a, M2) in a narrow density interval... [Pg.173]

Contact Diameter In principle, selective tungsten has almost no limitations as to the contact size. However, especially in the SiH4/WF6 case, the local growth rate can drop when the contact size is too large, when the contact density is very high, or when the scribe lines are open. Blanket tungsten has, as discussed in chapter II, an upper limit for the contact size. [Pg.88]

However, the first point must be taken with great care for the following reason Within PB theory the limiting expression for the contact density... [Pg.77]

Consider the conformations Ki and K2 of interacting molecules M, and M2, respectively, and their local shape complementarity, with reference to the MIDCOs G(Ki,aQ) and G(K2,a0) for the given interaction and a contact density value aQ. Naturally, shape complementarity is limited to MIDCOs of a single density threshold value aQ, and, generally, one should consider the local shape complementarities of all MIDCO pairs G(Ki,a0—a ) and G(K2,a0 + a ) in some narrow density interval surrounding the reference density threshold ... [Pg.357]

Inter-chip contact density Fixed in certain processes, but can also be tuned to balance performance and manufacturability in other technologies... [Pg.11]


See other pages where Contact density is mentioned: [Pg.110]    [Pg.111]    [Pg.211]    [Pg.433]    [Pg.7]    [Pg.9]    [Pg.111]    [Pg.141]    [Pg.99]    [Pg.101]    [Pg.101]    [Pg.101]    [Pg.4]    [Pg.89]    [Pg.91]    [Pg.91]    [Pg.154]    [Pg.197]    [Pg.376]    [Pg.377]    [Pg.2004]    [Pg.2004]    [Pg.111]    [Pg.357]   
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