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Ionization potential, first

If we compare the calculated total ionization potential, IP = 4.00 hartiees, with the experimental value, IP = 2.904 hartiees, the result is quite poor. The magnitude of the disaster is even more obvious if we subtract the known second ionization potential, IP2 = 2.00, from the total IP to find t c first ionization potential, IPi. The calculated value of IP2, the second step in reaction (8-21) is IP2 = Z /2 = 2.00, which is an exact result because the second ionization is a one-election problem. For the first step in reaction (8-21), IPi (calculated) = 2.00 and IPi(experimental) = 2.904 — 2.000 =. 904 hartiees, so the calculation is more than 100% in error. Clearly, we cannot ignore interelectronic repulsion. [Pg.236]

The first iteration produces an approximation to the first ionization potential of He that is —(—0.812) hartrees, 10.2% too small. This is a great improvement over the > 100% error we found when the rn term was completely ignored. [Pg.239]

Continue the calculation in Exeivise 8-3 substituting 1.6 as the initial value of P, minimizing to find a new value of a. How much in error is the calculated value of the first ionization potential of He relative to the experimental value of 0.904 hartrees ... [Pg.239]

In eonPast to the low-Ievel ealeulations using the STO-3G basis set, very high level ealeulations ean be earried out on atoms by using the Complete Basis Set-4 (CBS-4) proeedure of Petersson et al. (1991,1994). For atoms more eomplieated than H or He, the first ionization potential (IP[) ealeulation is a many-eleePon ealeulation in which we ealeulate the total energy of an atom and its monopositive ion and determine the IP of the first ionization reaetion... [Pg.241]

Look up the experimental values of the first ionization potential for these atoms and calculate the average difference between experiment and the computed values. Depending on the source of your experimental data, the arithmetic mean difference should be within 0.010 hartrees. Serious departrues from this level of agreement may indicate that you have one or more of your spin multiplicities wrong. [Pg.242]

How many iterations does it take to achieve self-consistency for the helium problem treated (partially) in Exercises 8-3 and 8-4 What is the % discrepancy between the calculated value of the first ionization potential and the experimental value of 0.904 hartiees when the solution has been brought to self-consistency ... [Pg.260]

The correspondence between calculated and experimental values for the of the monomethine dyes. 404 nm for 410 nm, 404 nm for 412 nm, are satisfactory but this does not imply that 43 and 44 possess the same first ionization potential and the same electronic affinity simultaneously. [Pg.73]

Ultraviolet photoelectron spectroscopy allows the determination of ionization potentials. For thiazole the first experimental measurement using this technique was preformed by Salmona et al. (189) who later studied various alkyl and functional derivatives in the 2-position (190,191). Substitution of an hydrogen atom by an alkyl group destabilizes the first ionization potential, the perturbation being constant for tso-propyl and heavier substituents. Introduction in the 2-position of an amino group strongly destabilizes the first band and only slightly the second. [Pg.51]

This table gives the first ionization potential in MJ mol and in electron volts. Also listed is the enthalpy of formation of the ion at 25°C (298 K). [Pg.283]

Some physical constants for selenium are given in Table 1. More extensive data and many sources are available (1 5). For a selenium atom, the covalent radius is ca 0.115 nm, the electron affinity for two electrons is ca —2.33 eV, ie, energy absorbed, and the first ionization potential is 9.75 eV. [Pg.326]

Photoelectron spectroscopic studies show that the first ionization potential (lone pair electrons) for cyclic amines falls in the order aziridine (9.85 eV) > azetidine (9.04) > pyrrolidine (8.77) >piperidine (8.64), reflecting a decrease in lone pair 5-character in the series. This correlates well with the relative vapour phase basicities determined by ion cyclotron resonance, but not with basicity in aqueous solution, where azetidine (p/iTa 11.29) appears more basic than pyrrolidine (11.27) or piperidine (11.22). Clearly, solvation effects influence basicity (74JA288). [Pg.239]

The basic principle of e-beam SNMS as introduced by Lipinsky et al. in 1985 [3.60] is simple (Fig. 3.30) - as in SIMS, the sample is sputtered with a focused keV ion beam. SN post-ionization is accomplished by use of an e-beam accelerated between a filament and an anode. The applied electron energy Fe a 50 20 eV is higher than the range of first ionization potentials (IP) of the elements (4—24 eV, see Fig. 3.31). Typical probabilities of ionization are in the 0.01% range. SD and residual gas suppression is achieved with electrostatic lenses before SN post-ionization and energy filtering, respectively. [Pg.123]

Unlike the stable molecule N2O, the sulfur analogue N2S decomposes above 160 K. In the vapour phase N2S has been detected by high-resolution mass spectrometry. The IR spectrum is dominated by a very strong band at 2040 cm [v(NN)]. The first ionization potential has been determined by photoelectron spectroscopy to be 10.6 eV. " These data indicate that N2S resembles diazomethane, CH2N2, rather than N2O. It decomposes to give N2 and diatomic sulfur, S2, and, hence, elemental sulfur, rather than monoatomic sulfur. Ab initio molecular orbital calculations of bond lengths and bond energies for linear N2S indicate that the resonance structure N =N -S is dominant. [Pg.82]

The most evident of these is the marked stability of radical cations formed in an aprotic medium by the oxidation of compounds where the first ionization potential (in the sense of photoelectron spectroscopy) is for the removal of an electron from a non-bonding orbital, e. g. thianthrene... [Pg.210]

For radical cations a quantity, AH , can be defined, the meaning of which is close to the heat of atomization. It is obtained by subtraction of the first ionization potential, I, of a parent hydrocarbon from the heat of atomization, AHa. of that hydrocarbon ... [Pg.343]

Assuming the same molecular geometry and the same MO s for both the parent and ionized systems, the first ionization potential can be expressed in the SCF approach (Longuet-Higgins and Pople or Roothaan) (106) as... [Pg.352]

Until now, applications of semiempirical all-valence-electron methods have been rare, although the experimental data for a series of alkyl radicals are available (108,109). In Figure 9, we present the theoretical values of ionization potentials calculated (68) for formyl radical by the CNDO version of Del Bene and Jaffe (110), which is superior to the standard CNDO/2 method in estimation of ionization potentials of closed-shell systems (111). The first ionization potential is seen, in Figure 9, to agree fairly well with the experimental value. Similarly, good results were also obtained (113) with some other radicals (Table VII). [Pg.354]

Figure 9. Determination of the first electron affinity, and the first and higher ionization potentials of formyl radical from the SCF orbital energies and electronic repulsion integrals, and K,j (cf. eqs. (90), (92), and (93)). The experimental value (112), 9.88 eV, for the first ionization potential corresponds to the theoretical value I . All entries are given in eV. With A and I a lower index stands for MO the upper one indicates the state multiplicity after ionization. Figure 9. Determination of the first electron affinity, and the first and higher ionization potentials of formyl radical from the SCF orbital energies and electronic repulsion integrals, and K,j (cf. eqs. (90), (92), and (93)). The experimental value (112), 9.88 eV, for the first ionization potential corresponds to the theoretical value I . All entries are given in eV. With A and I a lower index stands for MO the upper one indicates the state multiplicity after ionization.
Calculated and Experimental First Ionization Potentials of Small Radicals (113)... [Pg.355]

Innorta, Distefano et al. 53, 72) have reported first ionization potentials for a series of M(CO)jL complexes (L = various phosphines and RNC) and find a linear correlation between these values and the ligand ionization potentials and they report calculations of these ionization potentials using an equivalent orbital method. [Pg.53]

This extrapolation has been obtained with a finite number N (usually less than 10) of speetral states lying under the first ionization potential thus, the continuum is not taken into aeeount explieitly in our calculations. It has been simulated through the g>(r) funetion and the extrapolation procedure as we are going to show it. [Pg.267]

TABLE 8.1 First Ionization Potential of Some Metals... [Pg.235]


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See also in sourсe #XX -- [ Pg.216 ]

See also in sourсe #XX -- [ Pg.216 ]

See also in sourсe #XX -- [ Pg.669 ]

See also in sourсe #XX -- [ Pg.807 ]

See also in sourсe #XX -- [ Pg.15 ]




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