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Scale energy

Fig. V-14. Energy level diagram and energy scales for an n-type semiconductor pho-toelectrochemical cell Eg, band gap E, electron affinity work function Vb, band bending Vh, Helmholtz layer potential drop 0ei. electrolyte work function U/b, flat-band potential. (See Section V-9 for discussion of some of these quantities. (From Ref. 181.)... Fig. V-14. Energy level diagram and energy scales for an n-type semiconductor pho-toelectrochemical cell Eg, band gap E, electron affinity work function Vb, band bending Vh, Helmholtz layer potential drop 0ei. electrolyte work function U/b, flat-band potential. (See Section V-9 for discussion of some of these quantities. (From Ref. 181.)...
There is clearly a possible singularity in (itj) if - p) vanishes. Let the energy scale be chosen such that the ground-state energy = 0. Then the ground-state occupancy is... [Pg.433]

Figure A3.9.10. The dissociation probability for O2 on W(110) [101] as a fiinction of the nonnal energy, (upper). Jg = 800 K 0 ( ) 0°, (a) 30° ( ) 45° and (O) 60° The nonnal energy scaling observed can be explained by combining the two surface comigations indicated schematically (lower diagrams). Figure A3.9.10. The dissociation probability for O2 on W(110) [101] as a fiinction of the nonnal energy, (upper). Jg = 800 K 0 ( ) 0°, (a) 30° ( ) 45° and (O) 60° The nonnal energy scaling observed can be explained by combining the two surface comigations indicated schematically (lower diagrams).
Hard-sphere models lack a characteristic energy scale and, hence, only entropic packing effects can be investigated. A more realistic modelling has to take hard-core-like repulsion at small distances and an attractive interaction at intennediate distances into account. In non-polar liquids the attraction is of the van der Waals type and decays with the sixth power of the interparticle distance r. It can be modelled in the fonn of a Leimard-Jones potential Fj j(r) between segments... [Pg.2365]

Figure 3. Low-energy vibronic spectrum in a. 11 electronic state of a linear triatomic molecule, computed for various values of the Renner parameter e and spin-orbit constant Aso (in cm ). The spectrum shown in the center of figure (e = —0.17, A o = —37cm ) corresponds to the A TT state of NCN [28,29]. The zero on the energy scale represents the minimum of the potential energy surface. Solid lines A = 0 vibronic levels dashed lines K = levels dash-dotted lines K = 1 levels dotted lines = 3 levels. Spin-vibronic levels are denoted by the value of the corresponding quantum number P P = Af - - E note that E is in this case spin quantum number),... Figure 3. Low-energy vibronic spectrum in a. 11 electronic state of a linear triatomic molecule, computed for various values of the Renner parameter e and spin-orbit constant Aso (in cm ). The spectrum shown in the center of figure (e = —0.17, A o = —37cm ) corresponds to the A TT state of NCN [28,29]. The zero on the energy scale represents the minimum of the potential energy surface. Solid lines A = 0 vibronic levels dashed lines K = levels dash-dotted lines K = 1 levels dotted lines = 3 levels. Spin-vibronic levels are denoted by the value of the corresponding quantum number P P = Af - - E note that E is in this case spin quantum number),...
Figure 6. Bending potential curves for the X Ai, A B electronic system of BH2 [33,34], Full hotizontal lines K —Q vibronic levels dashed lines /f — I levels dash-dotted lines K — 2 levels dotted lines K — 3 levels. Vibronic levels of the lower electronic state are assigned in benf notation, those of the upper state in linear notation (see text). Zero on the energy scale corresponds to the energy of the lowest vibronic level. Figure 6. Bending potential curves for the X Ai, A B electronic system of BH2 [33,34], Full hotizontal lines K —Q vibronic levels dashed lines /f — I levels dash-dotted lines K — 2 levels dotted lines K — 3 levels. Vibronic levels of the lower electronic state are assigned in benf notation, those of the upper state in linear notation (see text). Zero on the energy scale corresponds to the energy of the lowest vibronic level.
The time for classical simulated annealing increases exponentially as a function of the ratio of the energy scales /AU. However, for 5 > 1 the situation is qualitatively different. As a result of the weak temperature dependence in the barrier crossing times, the time for simulated annealing increases only weakly as a power law. [Pg.205]

Unfortunately, the approach of determining empirical potentials from equilibrium data is intrinsically limited, even if we assume complete knowledge of all equilibrium geometries and their energies. It is obvious that statistical potentials cannot define an energy scale, since multiplication of a potential by a positive, constant factor does not alter its global minimizers. But for the purpose of tertiary structure prediction by global optimization, this does not not matter. [Pg.215]

Figure 2 Standard output of an EDS spectrum. The horizontal axis is the energy scale is and the vertical axis is the number of photons per energy interval. The X-ray identification, element and line, is indicated in the vicinity of the peaks. Figure 2 Standard output of an EDS spectrum. The horizontal axis is the energy scale is and the vertical axis is the number of photons per energy interval. The X-ray identification, element and line, is indicated in the vicinity of the peaks.
The energy scale of an elastic recoil spectrum provides information about the mass of the recoiling species, and about the depth within a sample at which the scattering took place. [Pg.492]

Monte Carlo simulations have been done on the TV x x cubic lattice (TV = 27) with the lattice spacing h = 0.8 [47,49] for a bulk system. The usual temperature factor k T is set to 1, since it only sets the energy scale. The following periodic boundary conditions are used = [Pg.714]

The hard sphere (HS) interaction is an excellent approximation for sterically stabilized colloids. However, there are other interactions present in colloidal systems that may replace or extend the pure HS interaction. As an example let us consider soft spheres given by an inverse power law (0 = The energy scale Vq and the length scale cr can be com-... [Pg.751]

Here r is the distance between the centers of two atoms in dimensionless units r = R/a, where R is the actual distance and a defines the effective range of the potential. Uq sets the energy scale of the pair-interaction. A number of crystal growth processes have been investigated by this type of potential, for example [28-31]. An alternative way of calculating solid-liquid interface structures on an atomic level is via classical density-functional methods [32,33]. [Pg.858]

The energy term E must be defined to calculate energy-scaled standoff R. The energy term represents the sensible heat that is released by that portion of the cloud contributing to the blast wave. Any of the accepted methods of calculating vapor cloud explosive energy are applicable to the Baker-Strehlow method. These methods include ... [Pg.125]

The derivatives are evaluated at R = Rq and the (0) term is normally set to zero this is just the zero point for the energy scale. The second term is zero as the expansion is around the equilibrium value. In its simplest form the stretch energy can thus be written... [Pg.8]

In the ionic dissociation of water itself, discussed in Sec. 62, the proton is raised to the vacant level of one H20 molecule from the occupied level of another (distant) H20 molecule the value of J at 25°C is very nearly 1 electron-volt, as shown in Table 12. Since both these proton levels of the II20 molecule are important, two energy scales have been provided in Fig. 36. The scale on the left counts downward from the vacant level of H20, while the scale on the right counts upward from the occupied level of H20. [Pg.132]


See other pages where Scale energy is mentioned: [Pg.204]    [Pg.910]    [Pg.1830]    [Pg.2366]    [Pg.2370]    [Pg.2644]    [Pg.2650]    [Pg.497]    [Pg.499]    [Pg.205]    [Pg.685]    [Pg.83]    [Pg.261]    [Pg.384]    [Pg.80]    [Pg.492]    [Pg.8]    [Pg.168]    [Pg.115]    [Pg.115]    [Pg.121]    [Pg.129]    [Pg.179]    [Pg.878]    [Pg.123]    [Pg.125]    [Pg.188]    [Pg.198]    [Pg.679]    [Pg.29]    [Pg.205]    [Pg.161]    [Pg.281]    [Pg.463]    [Pg.1224]   
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Absolute energy scale

Activation energy alumina scale

Atomic level energy and the scale of electromagnetic waves

Beta, in SHMO energy scale

Chemisorption Energy Scaling Relations

Distribution of Energy on a Molecular Time Scale

Electrode Potentials and Energy Scales

Electron correlation scaled energies

Electronegativity scales, table configuration energy

Energy Required and Scale-up

Energy conversion, small scale

Energy dissipation scale

Energy scale, magnetic field

Energy scaled ZORA

Energy scaling

Energy-minimization multi-scale model

Free energy barrier scaling

Grid-Scale Storage of Electrical Energy

Isotopes, free energy scale

Large Scale Separations and Energy Demands

Length and Energy Scales of Minimal, Coarse-Grained Models for Polymer-Solid Contacts

Linear free energy relationships nucleophilicity scales

Linear scaling of the energy

Local-scaling density functional theory exchange energy

Modeling energy-minimization multi-scale model

Normalization on the Energy Scale

Nuclear energy 8 scale

Periodic orbits and scaled energy spectroscopy

Planck Scale Physics in Our Low-Energy World

Referencing the Mass, Energy, and Intensity Scales

Scale-up Based on Energy

Scaled energies and Fourier transforms

Scaled energy

Scaled energy

Scaled energy spectroscopy

Scaled particle theory, cavity formation free energy calculation

Scaled-particle theory, cavity free energy

Scaling correlation energy

Scaling free energy

Secondary Ion Mass, Energy, and Intensity Scales

Thermal energy correction scaling

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