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Concentration density

However, a p orbital which represents a charge density concentrated along one axis, gives rise to a coupling. Because of the slight penetration of d and / orbits into regions close to the nucleus, it... [Pg.189]

We are very often concerned with magnitudes such as pressure, density, concentration, temperature, etc., which have the significance of mean values, and it must be remembered that wre cannot apply these terms to systems which are so constituted as to prohibit the existence of such a mean value. This point is by no means merely a logical or mathematical refinement, but is of the very essence of the physical interpretation of the second law of thermodynamics (cf. Planck, be. cit.). [Pg.39]

When trying to understand and to manipulate matter and materials, chemistry does not start by looking at the natural world in all its complexity. Rather, it seeks to establish what have been termed exemplar phenomena ideal or simplified examples that are capable of investigation with the tools available at the time (Gilbert, Borrlter, Elmer, 2000). This level consists of representatiorrs of the empirical properties of solids, liquids (taken to include solutions, especially aqueous solutiorts), colloids, gases and aerosols. These properties are perceptible in chemistry laboratories and in everyday life and are therefore able to be meastrred. Examples of such properties are mass, density, concentration, pH, temperatrrre and osmotic presstrre. [Pg.5]

A carboxymethyl derivative of dextran has been prepared in order to study the effect of charge density, concentration, degree of neutralization. [Pg.122]

The quantum number / — 1 corresponds to a p orbital. A p electron can have any of three values for Jitt/, so for each value of tt there are three different p orbitals. The p orbitals, which are not spherical, can be shown in various ways. The most convenient representation shows the three orbitals with identical shapes but pointing in three different directions. Figure 7-22 shows electron contour drawings of the 2p orbitals. Each p orbital has high electron density in one particular direction, perpendicular to the other two orbitals, with the nucleus at the center of the system. The three different orbitals can be represented so that each has its electron density concentrated on both sides of the nucleus along a preferred axis. We can write subscripts on the orbitals to distinguish the three distinct orientations Px, Py, and Pz Each p orbital also has a nodal plane that passes through the nucleus. The nodal plane for the p orbital is the J z plane, for the Py orbital the nodal plane is the X Z plane, and for the Pz orbital it is the Jt plane. [Pg.478]

All a bonds have high electron density concentrated along the intemuclear axis and axial symmetry, so their end-on profiles are circles. ... [Pg.680]

A a bond has high electron density distributed symmetrically along the bond axis. A 71 bond has high electron density concentrated above and below the bond axis. [Pg.680]

Analytical solution also shows that the rate of change of volume in the tank is equal to the net volumetric flow rate, but only for a linear density concentration relationship. Check the above analytical conclusions numerically and test the case of a non-linear density-concentration relationship. [Pg.495]

The tube contains the thermodynamic quantity in an amount M (amount of a substance, thermal energy, etc.), which has a density (concentration, energy density, etc.) p(x) at each point in the tube defined by the relationship... [Pg.93]

The systems undergoing phase transitions (like spinodal decomposition) often exhibit scaling phenomena [ 1—4] that is, a morphological pattern of the domains at earlier times looks statistically similar to a pattern at later times apart from the global change of scale implied by the growth of L(f)—the domain size. Quantitatively it means, for example, that the correlation function of the order parameter (density, concentration, magnetization, etc.)... [Pg.154]

What follows is an attempt to give some insight into a problem that could arise in some cases related to combustion kinetics, but not necessarily related to the complete held of supercritical use as described in pure chemistry texts and papers. It is apparent that the high pressure in the supercritical regime not only affects the density (concentration) of the reactions, but also the dififusivity of the species that form during pyrolysis of important intermediates that occur in fuel pyrolysis. Indeed, as well, in considering the supercritical regime one must also be concerned that the normal state equation may not hold. [Pg.140]

Naturally, the cation-radical of diphenylamine is characterized with an analogous positive-charge delocalization (Liu and Lund 2005). The A,A -diphenyl-p-phenylenediamine cation-radical is almost planar and the spin density intrudes outer phenyls. When the outer phenyls contain two methyl groups in ortho positions, the molecule loses planarity. As a result, the spin density concentrates within the inner ring and its adjacent two nitrogen atoms (Nishiumi et al. 2004). [Pg.2]

Bond and size surfaces offer some significant advantages over conventional skeletal and space-filling models. Most important, bond surfaces may be applied to elucidate bonding and not only to portray known bonding. For example, the bond surface for diborane clearly shows a molecule with very little electron density concentrated between the two borons. [Pg.68]

Table I contains the viscosities obtained for the solvent mixtures and the salt solutions. Table II summarizes the results for the solutions and contains the viscosity of each solvent mixture without added salt, the constants A and B of the Jones-Dole equation, the value of the density-concentration coefficient dp/dC, and the density of the solvent mixture. Table I contains the viscosities obtained for the solvent mixtures and the salt solutions. Table II summarizes the results for the solutions and contains the viscosity of each solvent mixture without added salt, the constants A and B of the Jones-Dole equation, the value of the density-concentration coefficient dp/dC, and the density of the solvent mixture.
First equations (8.2.7) and (8.2.8) of the set are not affected by the superposition approximation and thus yield the exact equations for the time development of the dimensionless macroscopic densities (concentrations) ... [Pg.478]

For processes that are not diffusion-controlled, and even for diffusion-controlled processes when some techniques are used, closed-form descriptions of the preferred response constant may not be available, and this is another reason why currents, current densities, current- or current density-concentration ratios, and other incomplete response "constants" appear In these columns. There are even some authors who have reported diffusion coefficients in place of the response constants obtained experimentally we believe the justification for this to be meagre but have sometimes been forced to quote these values for want of anything with a more solid basis. [Pg.6]

Introduction. Citric acid in citrus juices may be determined according to the Methods of Analysis as given in the AOAC (7). However, analysts who run a large number of tests daily have altered the method to speed up the titration and make calculations easier. One of these alterations is to use 0.3125 N sodium hydroxide rather than 0.1 N alkali. The use of the higher normality alkali is desirable especially when titrating samples of high density concentrates. It is almost imperative when titrating lemon concentrates. [Pg.295]


See other pages where Concentration density is mentioned: [Pg.657]    [Pg.337]    [Pg.310]    [Pg.40]    [Pg.31]    [Pg.41]    [Pg.209]    [Pg.393]    [Pg.377]    [Pg.98]    [Pg.256]    [Pg.359]    [Pg.218]    [Pg.183]    [Pg.183]    [Pg.15]    [Pg.113]    [Pg.15]    [Pg.245]    [Pg.185]    [Pg.578]    [Pg.255]    [Pg.157]    [Pg.557]    [Pg.398]    [Pg.306]    [Pg.36]    [Pg.270]    [Pg.225]    [Pg.251]   


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