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Energy normalization

D) ENERGY-NORMALIZED FINAL AND UNIT AMPLITUDE INITIAL STATES... [Pg.2020]

All of the elementary reaetions involved in a meehanistie sequenee must be feasible with respeet to bond energies. Bond energy eonsiderations also may eonelude tliat highly endothermie elementary reaetions will be slow proeesses beeause of the large aetivation energies normally assoeiated with these reaetions. [Pg.32]

This energy, normalized per unit of body surface area (M/Ap) where... [Pg.177]

Figure 15.5 Measured and simulated turbulent kinetic energies (normalized with the impeller tip speed) at the impeller plane in a stirred tank reactor (From [17]). Figure 15.5 Measured and simulated turbulent kinetic energies (normalized with the impeller tip speed) at the impeller plane in a stirred tank reactor (From [17]).
Bond energy considerations also lead to the conclusion that highly endothermic elementary reactions will be slow processes because of the large activation energies normally associated with these reactions. [Pg.84]

Fig. 9 a Variation in photoionization cross-sections [42]. b PES valence band spectra for Hf(Sio.5Aso.5)As at three different excitation energies, normalized to the As2 4p peak. Reprinted with permission from [35]. Copyright Elsevier... [Pg.109]

Ligand Energy Protein Energy Interaction Energy Total Energy Normalized Energy... [Pg.366]

Fig. 24. The sputtering yields of Si and Ge as a function,of Ar ion energy. Normal incidence. (From Ref. " )... Fig. 24. The sputtering yields of Si and Ge as a function,of Ar ion energy. Normal incidence. (From Ref. " )...
Certain foreign compounds can cause changes in body temperature, which may become a toxic response if they are extreme. Substances such as 2,4-dinitrophenol and salicylic acid will raise body temperature, as they uncouple mitochondrial oxidative phosphorylation. Thus, the energy normally directed into ATP during oxidative phosphorylation is released as heat. Substances that cause vasodilation may cause a decrease in body temperature. [Pg.236]

Line shapes. Because of the energy normalization of the radial wave-functions, Eq. 5.63, the summations over the free-state energies, Eq. 5.62, become integrations,... [Pg.239]

Vo(R) is the vibrational average of the interaction potential, Eq. 6.29. Free-state wavefunctions may be energy normalized,... [Pg.311]

Figure 4. Contour plots of the potential-energy surfaces for HCO, HNO, and HO2. The left-hand side shows the (R, r) dependence, with the angle 7 being fixed at the equilibrium in the well. The right-hand side highlights the (R, 7) dependence, with r fixed at the equilibrium. The spacing of the contours is 0.25 eV and the lowest contour is 0.25 eV above the minimum. Energy normalization is so that E = 0 corresponds to H + XO(re). The Jacobi coordinates R, r, and 7 are as described in the text, with 7 = 180° corresponding to H-X-O. (Reprinted, with permission of the Royal Society of Chemistry, from Ref. 34.)... Figure 4. Contour plots of the potential-energy surfaces for HCO, HNO, and HO2. The left-hand side shows the (R, r) dependence, with the angle 7 being fixed at the equilibrium in the well. The right-hand side highlights the (R, 7) dependence, with r fixed at the equilibrium. The spacing of the contours is 0.25 eV and the lowest contour is 0.25 eV above the minimum. Energy normalization is so that E = 0 corresponds to H + XO(re). The Jacobi coordinates R, r, and 7 are as described in the text, with 7 = 180° corresponding to H-X-O. (Reprinted, with permission of the Royal Society of Chemistry, from Ref. 34.)...
In Figure 1 are shown potential energy-normal coordinate curves for the vaig mode for site A as Fe111 in the reactants (R) and Fe11 in the products (P). The coordinate is a normal coordinate of the molecule composed of an equally weighted linear combination of the displacement coordinates (q) for the six Fe—O local coordinates, Q = l/V6[q(Fe—0)i + g(Fe—0)2 +. .. + g(Fe—0)6] = V6[q(Fe—O)]. It has no connection with an electron transfer distance nor with the intersite separation between reactants. [Pg.338]

Figure 11-8. Single crystal of CoO after exposure (30 h) to an oxygen potential gradient at T= 1200°C. a) SEM picture looking onto the initially flat reducing (100) surface, b) Computer simulation iv = 0.05 E = 0.5 w dimensionless force (= increase of jump probability in forward direction) e surface energy, normalized to RT. Cross section of the crystal represented in Figure 11-7 [M. Martin (1991)]. Figure 11-8. Single crystal of CoO after exposure (30 h) to an oxygen potential gradient at T= 1200°C. a) SEM picture looking onto the initially flat reducing (100) surface, b) Computer simulation iv = 0.05 E = 0.5 w dimensionless force (= increase of jump probability in forward direction) e surface energy, normalized to RT. Cross section of the crystal represented in Figure 11-7 [M. Martin (1991)].

See other pages where Energy normalization is mentioned: [Pg.2018]    [Pg.148]    [Pg.127]    [Pg.523]    [Pg.413]    [Pg.534]    [Pg.23]    [Pg.159]    [Pg.148]    [Pg.6]    [Pg.108]    [Pg.137]    [Pg.372]    [Pg.372]    [Pg.21]    [Pg.134]    [Pg.146]    [Pg.20]    [Pg.466]    [Pg.379]    [Pg.170]    [Pg.434]    [Pg.70]    [Pg.54]    [Pg.77]    [Pg.33]    [Pg.251]    [Pg.351]    [Pg.345]    [Pg.169]    [Pg.207]    [Pg.237]    [Pg.344]    [Pg.150]    [Pg.229]   
See also in sourсe #XX -- [ Pg.237 ]

See also in sourсe #XX -- [ Pg.505 ]




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Bond energy normalized molecules

Collision energy normalized

Continuum function energy-normalized

Delta function energy normalization

Energy local/normal mode model

Normal free-energy region

Normal kinetic energies

Normal mode coordinates potential energy minimum

Normal potential energies

Normal potential energy surface

Normal translational energy

Normalization on the Energy Scale

Normalized atomic energy mismatch

Normalized total interaction energy

Potential energy distribution normal-mode frequencies

Potential energy surface normalization factor

Scattering energy-normalized

Stationary Points and Normal-Mode Vibrations - Zero Point Energy

Wavefunction energy-normalized

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