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Energy deviation

Ionization energies deviate somewhat from smooth periodic behavior. These deviations can be attributed to screening effects and electron-electron repulsion. Aluminum, for example, has a smaller ionization energy than either of its neighbors in Row 3 ... [Pg.541]

All activation energies and activation energy deviations will be reported in kcal/mol. [Pg.300]

Gonsider now energy levels not far from the Fermi level, that is, by a small energy deviation e -= cj)... [Pg.101]

In this regard, it is interesting to compare these ec results with those of Meissner et al. [72-74], which use the CC-based corrections for MR CISD. Although the absolute energy deviations are very similar for both (2,2)-CCSD (3rd column of Table IV) and (10th column of Table II), the... [Pg.36]

In the Born-Lande equation (and other similar equations) the main uncertainty lies with the n value, but that term only accounts for roughly 10% of the value of the lattice energy. Deviations from the experimental values for calculated enthalpies of formation greater than 10% usually mean that the compound is considerably covalent. [Pg.162]

We then calculate the free energy deviation SF up to bilinear order using Eqs. (4.8) and (4.40) as... [Pg.88]

If the voltage U°p is kept fixed, but electrons, which have energies different from jn are considered, one has different principal trajectories. As shown in Fig. 4.5 they reach different image points which define a focal plane, and the spatial dispersion Az for electrons with energy deviation A allows the desired energy analysis. Two methods can be applied ... [Pg.101]

With the help of Fig. 4.5 the energy dispersion D of an electrostatic deflection analyser can be introduced the quantity D normalized against in describes the spatial spread Az of electrons with an energy deviation AE = kin — kin, i.e.,... [Pg.104]

Near the equilibrium bond length qe the potential energy/bond length curve for a macroscopic balls-and-spring model or a real molecule is described fairly well by a quadratic equation, that of the simple harmonic oscillator (E = ( /2)K (q — qe)2, where k is the force constant of the spring). However, the potential energy deviates from the quadratic (q ) curve as we move away from qc (Fig. 2.2). The deviations from molecular reality represented by this anharmonicity are not important to our discussion. [Pg.10]

The two delta terms which have been placed side by side encapsulate the main problem with DFT the sum of the kinetic energy deviation from the reference system and the electron-electron repulsion energy deviation from the classical system, called the exchange-correlation energy. In each term an unknown functional transforms electron density into an energy, kinetic and potential respectively. This exchange-correlation energy is a functional of the electron density function ... [Pg.453]

If not in a crystal, cellulose chains would deviate from the ribbon shape in a random way, dictated by the lowest free energy. Deviations from the shape that has the lowest possible enthalpy do not increase the enthalpy very much, but variation increases the entropy. Therefore, deviations are favored. Still, even in solution or noncrystalline regions, the cellulose chain is expected to be rather extended, with the occasional kink [171]. In any case, helix nomenclature can still apply, but only in approximation for local segments. [Pg.45]

We can generally prove that the free energy deviation 5F is written up to bilinear order as... [Pg.112]

From the standard deviations reported in tables i and 2, we notice that the energetic interactions are sensitive to both the adsorbent and the organic specie. Indeed, energy deviations observed for a same compound on different carbon materials are in the same order of magnitude as that measured with different VOCs on one type of GAC. [Pg.266]

This means, for example, that when discussing the susceptibility of the ferredoxins mentioned in section 2 D, the possibility that the energies deviate from those given in Eq. (5) should really be taken into account. Actually in that case most of the susceptibility comes from the two lowest spin values for each oxidation state. Therefore for the oxidized form (Si = S2 = 5/2) the measured J is rather a measure of JH-(16i) j. For the reduced form Eq. (65) gives energies relative to S = j of... [Pg.103]

The internal energy deviation from ideal gas (u - u°) given in this equation is entirely due to the attractive-force term of the eos. The hard core makes no contribution to the internal energy, as the hard core pressure vanishes in the combination T(dpldT) - p. The hard core in a van der Waals-type eos does not contribute to internal energy. However, in some van der Waals-type cos s, the hard core has a slight temperature dependence, and that does make a weak contribution to internal energy. [Pg.320]

With this method, the etch depth and energy are normally averaged over many pulses due to the pulse energy deviation of the laser (up to 20%) and... [Pg.101]

In the absenee of anisotropy introdueed by speeifie surfactant-surfactant interactions, a spherical droplet model is reasonable beeause it tends to minimize the surfaee energy. Deviations from spherical symmetry occru" because of the finite size and anisotropy of surfaetant moleeules and the anisotropy of interactions. Many early experimental data were interpreted on the assumption of spherieal structures. In seminal Monte Carlo studies by Haan and Pratt... [Pg.2589]

Although only compressibility factor calculations are used as an example in the explanation of the method, other properties can be predicted equally well. Because of the temperature and density dependence of the diameters and shape factors needed to relate them to critical constants it is best to determine separate values of them for each component. Three basic dimensionless properties should be determined. These are the ones best suited to the use of the HSE method with an equation of state in terms of temperature and density. These are the compressibility factor, z the internal energy deviation (U — V)/RT and a dimensionless fugacity ratio, ln(f/pRT). All other desired properties can be obtained from them. The ln(f/pRT) and z are calculated similarly. The computation scheme is outlined as shown in Table III. [Pg.96]


See other pages where Energy deviation is mentioned: [Pg.2589]    [Pg.69]    [Pg.176]    [Pg.128]    [Pg.368]    [Pg.119]    [Pg.120]    [Pg.30]    [Pg.36]    [Pg.38]    [Pg.565]    [Pg.160]    [Pg.647]    [Pg.7]    [Pg.33]    [Pg.127]    [Pg.59]    [Pg.246]    [Pg.333]    [Pg.490]    [Pg.186]    [Pg.687]    [Pg.160]    [Pg.483]    [Pg.614]    [Pg.64]    [Pg.391]    [Pg.576]   
See also in sourсe #XX -- [ Pg.44 ]

See also in sourсe #XX -- [ Pg.388 ]




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Energy deviations from full

Root-mean-square-deviation potential energy function

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