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Hydrogen coefficients

Because symmetry orbitals depend on symmetry and not on finer details of molecular structure, they recur again and again in molecules of similar symmetry. For instance, the a and e combinations of hydrogen coefficients discussed above for ammonia will be found for hydrogen AOs in staggered or eclipsed ethane (see the drawings in Fig. 13-14, for instance) and for carbon AOs in MOs for cyclopropenyl (Chapter 8). Because symmetry requirements transcend the differences between various approximate methods... [Pg.469]

The diffusion coefficient for steels [2-4] varies widely and this may be due to sample history influencing the entry and diffusion of hydrogen. Coefficients for pure iron at room temperature have... [Pg.719]

The virial equation is appropriate for describing deviations from ideality in those systems where moderate attractive forces yield fugacity coefficients not far removed from unity. The systems shown in Figures 2, 3, and 4 are of this type. However, in systems containing carboxylic acids, there prevails an entirely different physical situation since two acid molecules tend to form a pair of stable hydrogen bonds, large negative... [Pg.31]

Moderate errors in the total pressure calculations occur for the systems chloroform-ethanol-n-heptane and chloroform-acetone-methanol. Here strong hydrogen bonding between chloroform and alcohol creates unusual deviations from ideality for both alcohol-chloroform systems, the activity coefficients show... [Pg.53]

Table 3 shows results obtained from a five-component, isothermal flash calculation. In this system there are two condensable components (acetone and benzene) and three noncondensable components (hydrogen, carbon monoxide, and methane). Henry s constants for each of the noncondensables were obtained from Equations (18-22) the simplifying assumption for dilute solutions [Equation (17)] was also used for each of the noncondensables. Activity coefficients for both condensable components were calculated with the UNIQUAC equation. For that calculation, all liquid-phase composition variables are on a solute-free basis the only required binary parameters are those for the acetone-benzene system. While no experimental data are available for comparison, the calculated results are probably reliable because all simplifying assumptions are reasonable the... [Pg.61]

Thakkar A J 1988 Higher dispersion coefficients accurate values for hydrogen atoms and simple estimates for other systems J. Chem. Phys. 89 2092... [Pg.212]

The flic presented contains 11 data items. The header lines arc property names as used by CACTVS [64, 65], and arc sufficiently self-descriptive. For example, E NHDONORS is the number of hydrogen bond donor.s, E SM1LES" is the SMILES string representing the structure of sulfamidc, and E LOGP is the logP value (octanol/water partition coefficient) for this substance. [Pg.51]

AG and AH can be expressed as a multiplicative function of hydrogen bonding in different polar and nonpolar solvents by means of enthalpy acceptor factors E - enthalpy donor factors free energy acceptor factors Q, and free energy donor factors Q (Eqs. (32) and (33), where kj, 2- 3 [kcal/mol] are regression coefficients). [Pg.429]

Run an STO-2G determination of the energy of the hydrogen atom using the coefficients... [Pg.260]

Equation (8.97) shows that the second virial coefficient is a measure of the excluded volume of the solute according to the model we have considered. From the assumption that solute molecules come into surface contact in defining the excluded volume, it is apparent that this concept is easier to apply to, say, compact protein molecules in which hydrogen bonding and disulfide bridges maintain the tertiary structure (see Sec. 1.4) than to random coils. We shall return to the latter presently, but for now let us consider the application of Eq. (8.97) to a globular protein. This is the objective of the following example. [Pg.557]

The reduction potentials for the actinide elements ate shown in Figure 5 (12—14,17,20). These ate formal potentials, defined as the measured potentials corrected to unit concentration of the substances entering into the reactions they ate based on the hydrogen-ion-hydrogen couple taken as zero volts no corrections ate made for activity coefficients. The measured potentials were estabhshed by cell, equihbrium, and heat of reaction determinations. The potentials for acid solution were generally measured in 1 Af perchloric acid and for alkaline solution in 1 Af sodium hydroxide. Estimated values ate given in parentheses. [Pg.218]

Tables 2,3, and 4 outline many of the physical and thermodynamic properties ofpara- and normal hydrogen in the sohd, hquid, and gaseous states, respectively. Extensive tabulations of all the thermodynamic and transport properties hsted in these tables from the triple point to 3000 K and at 0.01—100 MPa (1—14,500 psi) are available (5,39). Additional properties, including accommodation coefficients, thermal diffusivity, virial coefficients, index of refraction, Joule-Thorns on coefficients, Prandti numbers, vapor pressures, infrared absorption, and heat transfer and thermal transpiration parameters are also available (5,40). Thermodynamic properties for hydrogen at 300—20,000 K and 10 Pa to 10.4 MPa (lO " -103 atm) (41) and transport properties at 1,000—30,000 K and 0.1—3.0 MPa (1—30 atm) (42) have been compiled. Enthalpy—entropy tabulations for hydrogen over the range 3—100,000 K and 0.001—101.3 MPa (0.01—1000 atm) have been made (43). Many physical properties for the other isotopes of hydrogen (deuterium and tritium) have also been compiled (44). Tables 2,3, and 4 outline many of the physical and thermodynamic properties ofpara- and normal hydrogen in the sohd, hquid, and gaseous states, respectively. Extensive tabulations of all the thermodynamic and transport properties hsted in these tables from the triple point to 3000 K and at 0.01—100 MPa (1—14,500 psi) are available (5,39). Additional properties, including accommodation coefficients, thermal diffusivity, virial coefficients, index of refraction, Joule-Thorns on coefficients, Prandti numbers, vapor pressures, infrared absorption, and heat transfer and thermal transpiration parameters are also available (5,40). Thermodynamic properties for hydrogen at 300—20,000 K and 10 Pa to 10.4 MPa (lO " -103 atm) (41) and transport properties at 1,000—30,000 K and 0.1—3.0 MPa (1—30 atm) (42) have been compiled. Enthalpy—entropy tabulations for hydrogen over the range 3—100,000 K and 0.001—101.3 MPa (0.01—1000 atm) have been made (43). Many physical properties for the other isotopes of hydrogen (deuterium and tritium) have also been compiled (44).
Expansion from high to low pressures at room temperature cools most gases. Hydrogen is an exception in that it heats upon expansion at room temperature. Only below the inversion temperature, which is a function of pressure, does hydrogen cool upon expansion. Values of the Joule-Thorns on expansion coefficients for hydrogen have been tabulated up to 253 MPa (36,700 psi) (48), and the Joule-Thorns on inversion curve for i7n -hydrogen has been determined (49,50). [Pg.414]


See other pages where Hydrogen coefficients is mentioned: [Pg.55]    [Pg.55]    [Pg.184]    [Pg.687]    [Pg.469]    [Pg.55]    [Pg.55]    [Pg.184]    [Pg.687]    [Pg.469]    [Pg.59]    [Pg.1255]    [Pg.2317]    [Pg.22]    [Pg.191]    [Pg.259]    [Pg.61]    [Pg.92]    [Pg.92]    [Pg.686]    [Pg.711]    [Pg.10]    [Pg.128]    [Pg.19]    [Pg.176]    [Pg.191]    [Pg.259]    [Pg.1216]    [Pg.321]    [Pg.47]    [Pg.414]    [Pg.429]    [Pg.464]    [Pg.466]    [Pg.470]    [Pg.474]    [Pg.474]    [Pg.476]    [Pg.198]    [Pg.378]    [Pg.9]    [Pg.221]   
See also in sourсe #XX -- [ Pg.135 ]




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Diffusion coefficient, of hydrogen

Diffusion coefficients hydrogen transfer

Distribution coefficients from hydrogen bonding

Expansion coefficients, hydrogen bond

Hydrogen Henry coefficient

Hydrogen crossover permeability coefficient

Hydrogen diffusion coefficients

Hydrogen electronic specific-heat coefficient

Hydrogen extinction coefficient

Hydrogen oxidation reaction mass transfer coefficient

Hydrogen permeation coefficient

Hydrogen permeation inhibition coefficient

Hydrogen peroxide coefficients

Hydrogen self-diffusion coefficients

Hydrogen sticking coefficient

Hydrogen, accommodation coefficient

Molecular hydrogen sticking coefficient

Rate coefficients of elementary processes in the hydrogen—nitrogen oxide systems

Sticking coefficient of hydrogen

Temperature coefficient, hydrogenation

Toluene, hydrogenation adsorption coefficients

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