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Internal energy excess

Most of the ions produced by either thermospray or plasmaspray (with or without the repeller electrode) tend to be very similar to those formed by straightforward chemical ionization with lots of protonated or cationated positive ions or negative ions lacking a hydrogen (see Chapter l).This is because, in the first part of the inlet, the ions continually collide with neutral molecules in the early part of their transit. During these collisions, the ions lose excess internal energy. [Pg.73]

Some of the target molecules gain so much excess internal energy in a short space of time that they lose an electron and become ions. These are the molecular cation-radicals found in mass spectrometry by the direct absorption of radiation. However, these initial ions may react with accompanying neutral molecules, as in chemical ionization, to produce protonated molecules. [Pg.384]

The inaccuracy of the theory for long chains and low densities can be attributed to the van der Waals approximation in the theory. For a bulk fluid, the excess internal energy, Uex, per molecule is given by... [Pg.133]

Since the N=N bond in N2F2 has a dissociation energy of about 104 kcal.mole-1, the excess internal energy of the N2F2 species would be sufficient to account for the quantum energy of the emission. Reaction (62) is an alternative to (57). However, at these temperatures its kinetic effects would be indistinguishable since N2F2 would not be stable, but would decompose, viz. [Pg.184]

From published photoelectron data for these compounds we can infer that cations formed under these conditions will carry some excess internal energy. The photoelectron spectrum of borazine indicates no significant change in the structure of the cation relative to the precursor although a slight Jahn-Teller distortion is possible. The alternate cation structure... [Pg.32]

In an exactly similar manner, the respective surface excess internal energy Ex and entropy Sx can be defined by the following mathematical relationships (Chattoraj and Birdi, 1984 Birdi, 1989) ... [Pg.56]

HOSO is the exited OH-S02 adduct that contains the excess internal energy from bond formation in (12), and HOS02 is the stabilized adduct resulting when some of this internal energy is removed by a collision with M. [Pg.135]

In (15), HOCO is the radical adduct of OH + CO, and HOCO is the adduct containing excess internal energy resulting from the energy released by bond formation between OH and CO. As described earlier, M is any molecule or atom that collides with the HOCO, removing some of its excess energy in practice, it is usually an inert bath gas such as He or Ar that is present in great excess over the reactants. [Pg.137]

Reaction 9.133 represents an alternate fate for C, in which collision with a third body M carries away (as translational energy) excess internal energy of C, leaving behind a stable C molecule. This so-called stabilization reaction, with rate constant ks, provides an alternate product-formation channel. The reactive intermediate C can also react via 9.134, the main channel to form products D and E. This reaction channel proceeds with rate constant kr. [Pg.394]

The relative stability of the delocalized, non-vertical radical cation relative to a localized, vertical isomer was demonstrated also in gas phase experiments [404]. The molecular ions of m/e 132 obtained by gas phase ionization of the [4 + 2] dimer exhibited a bimodal decay, a result which was interpreted as evidence for the presence of two isomeric ions with different structures. The possibility that the reactive ion is a species with excess internal energy was discounted, when equivalent decay curves were observed in experiments using 10 eV and 70 eV electron impact ionization energy. In dramatic contrast, the molecular ions derived from the [2 + 2] dimer fail to react apparently the ion population resulting in this experiment is homogeneous [404],... [Pg.229]

Further attempts have been made this last decade to obtain competitive results for ppex as compared to simulation data. Recently, Bomont proposed the approximation B X)(r) = a(T, p)B(r) [98], Once the correlation functions, the excess internal energy, the pressure, and the isothermal compressibility are calculated with respect to the first thermodynamic consistency condition, the parameter cl(T, p) is iterated until p0pex/0p satisfies the second thermodynamic consistency condition within 1% [Eq. (87)]. At the end of the iteration cycle... [Pg.56]

The integral equation theory consists in obtaining the pair correlation function g(r) by solving the set of equations formed by (1) the Omstein-Zernike equation (OZ) (21) and (2) a closure relation [76, 80] that involves the effective pair potential weff(r). Once the pair correlation function is obtained, some thermodynamic properties then may be calculated. When the three-body forces are explicitly taken into account, the excess internal energy and the virial pressure, previously defined by Eqs. (4) and (5) have to be, extended respectively [112, 119] so that... [Pg.63]

Figure 22. Excess internal energy, Eex/N, and virial pressure, PP/p, calculated with the ODS integral equation versus the reduced densities p = pa3, along the isotherms T = 297.6, 350 and 420 K (from bottom to top), by using the two-body potential alone (dotted lines) and the two- plus three-body potentials (solid lines). The experimental data (open circles) are those of Michels et al. [115], Taken from Ref. [129]. Figure 22. Excess internal energy, Eex/N, and virial pressure, PP/p, calculated with the ODS integral equation versus the reduced densities p = pa3, along the isotherms T = 297.6, 350 and 420 K (from bottom to top), by using the two-body potential alone (dotted lines) and the two- plus three-body potentials (solid lines). The experimental data (open circles) are those of Michels et al. [115], Taken from Ref. [129].
Figure 23. Excess internal energy and EOS of Kr for several reduced densities along the isotherms T = 273 and 348 K. AS only (dotted lines), AS+AT contribution (solid lines), symbols... Figure 23. Excess internal energy and EOS of Kr for several reduced densities along the isotherms T = 273 and 348 K. AS only (dotted lines), AS+AT contribution (solid lines), symbols...
The Gibbs treatment of molecules at interfaces starts from the excess internal energy Es and excess entropy Ss at the interface of a two-component system, with n moles of component 1 at the surface of area A, nf moles of component 2 at the surface, and an interfacial surface tension IT ... [Pg.269]


See other pages where Internal energy excess is mentioned: [Pg.1357]    [Pg.57]    [Pg.150]    [Pg.266]    [Pg.105]    [Pg.93]    [Pg.129]    [Pg.131]    [Pg.132]    [Pg.132]    [Pg.204]    [Pg.134]    [Pg.135]    [Pg.294]    [Pg.224]    [Pg.58]    [Pg.198]    [Pg.88]    [Pg.157]    [Pg.134]    [Pg.97]    [Pg.97]    [Pg.144]    [Pg.57]    [Pg.164]    [Pg.167]    [Pg.22]    [Pg.8]    [Pg.11]    [Pg.73]    [Pg.76]    [Pg.235]    [Pg.3]    [Pg.108]    [Pg.162]    [Pg.302]   
See also in sourсe #XX -- [ Pg.82 ]




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