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Ionization potential valence-state atomic

I means the valence state ionization potential for the atomic orbital n, stands for the core charge, and Cj, and Xm are coefficients and atomic orbitals in the LCAO expansion... [Pg.337]

Here It and I) are the valence-state ionization potentials of the atomic orbitals and xpj, calculated for the appropriate barycenters. I ab is the intemuclear distance between the atoms of which y>i and y>) are atomic orbitals. Sy is calculated using Slater orbitals. The quantity [2 1b + (qi + pf)]-1/2 is essentially equal to 7y (Eq. 62). [Pg.33]

Some comments are now appropriate. Firstly, the ionization potential of a doubly occupied AO is set equal to the ionization potential of the lone pair of an appropriate model system. Secondly, the ionization potential of a singly occupied AO is set equal to the valence state ionization potential of the atom in the appropriate electronic configuration. Thirdly, due to the small splitting of the symmetric and antisymmetric MO s spanning the ligands, e,g. 0g and 0a > the corresponding electron affinities or ionization potentials are set equal to the appropriate valence state electron affinities or ionization potentials. In the cases at hand, the following data have to be used. [Pg.204]

When an atom is in isolated state, the energy levels of its electrons are the characteristic values for this atom. When this atom combines with other atoms to form molecules or condensed states, the electronic energy levels will be changed. And that of valence electrons changes more evidently. For this reason, we cannot use the data of ionization potential directly for the computation of the physico-chemical properties of chemical substances. But the values of the ionization potentials of isolated atoms should be eventually correlated to the energy levels in molecules or condensed states in some complicated manner. So the values of ionization potential of isolated atoms of elements should also be a useful atomic parameter in atomic parameter pattern recognition method. [Pg.77]

The constants a, b, and c are evaluated by fitting the experimental ionization potentials of three atoms or ions of the same valence state. For instance, for the carbon n orbital, the ionization potentials of B , C, and from valence states tr tr tr n are used, the Slater charges of these species being 2.25, 3.25, and 4.25, respectively. Thus with each VESCF iteration, not only new values of p and p,j are calculated, but also the y and W because of their dependence on Z, which is a function of p. [Pg.1674]

In this equation, the electronegativity of an atom is related to its ionization potential, 1, and its electron affinity, E. Mulhken already pointed out that in this definition the ionization potential, and the electron affinity, E, of valence states have to be used. This idea was further elaborated by Hinze et al. [30, 31], who introduced the concept of orbital electronegativity. [Pg.330]

Other treatments " have led to scales that are based on different principles, for example, the average of the ionization potential and the electron affinity, " the average one-electron energy of valence shell electrons in ground-state free atoms, or the compactness of an atom s electron cloud.In some of these treatments electronegativities can be calculated for different valence states, for different hybridizations (e.g., sp carbon atoms are more electronegative than sp, which are still more electronegative than and even differently for primary, secondary,... [Pg.15]

If the work function is smaller than the ionization potential of metastable state (see. Fig. 5.18b), then the process of resonance ionization becomes impossible and the major way of de-excitation is a direct Auger-deactivation process similar to the Penning Effect ionization a valence electron of metal moves to an unoccupied orbital of the atom ground state, and the excited electron from a higher orbital of the atom is ejected into the gaseous phase. The energy spectrum of secondary electrons is characterized by a marked maximum corresponding to the... [Pg.320]

Symbol Ba atomic number 56 atomic weight 137.327 a Group llA (Group 2) alkaline earth element electronic configuration [Xejs valence state +2 ionic radius of Ba2+ in crystal (corresponding to coordination number 8) 1.42 A first ionization potential lO.OOeV stable isotopes and their percent abundances Ba-138 (71.70), Ba-137 (11.23), Ba-136 (7.85), Ba-135 (6.59), Ba-134 (2.42) minor isotopes Ba-130 (0.106) and Ba-132 (0.101) also twenty-two radioisotopes are known. [Pg.77]

Symbol Cd atomic number 48 atomic weight 112.41 a Group IIB (Group 12) metallic element ionization potential 8.994eV electron configuration [Kr]4di°5s2 valence state +2 standard electrode potential, E° -0.40V. The isotopes and their natural relative abundance are ... [Pg.140]

Symbol Kr atomic number 36 atomic weight 83.80 a Group 0 (Group 18) element inert gas element electron configuration Is22s22p63s23p 3di°4s24p valence state 0 an uncommon valence state +2 exists for its difluoride first ionization potential 13.999 volt six stable natural isotopes are known most abundant isotope Kr-84. Natural isotopes and their abundances Kr-78 (0.354%), Kr-80 (2.20%), Kr-82 (11.56%), Kr-83 (11.55%), Kr-84 (56.90%), Kr-86 (17.37%). [Pg.441]

Symbol Nd atomic number 60 atomic weight 144.24 a rare earth lanthanide element a hght rare earth metal of cerium group an inner transition metal characterized by partially filled 4/ subshell electron configuration [Xe]4/35di6s2 most common valence state -i-3 other oxidation state +2 standard electrode potential, Nd + -i- 3e -2.323 V atomic radius 1.821 A (for CN 12) ionic radius, Nd + 0.995A atomic volume 20.60 cc/mol ionization potential 6.31 eV seven stable isotopes Nd-142 (27.13%), Nd-143 (12.20%), Nd-144 (23.87%), Nd-145 (8.29%), Nd-146 (17.18%), Nd-148 (5.72%), Nd-150 (5.60%) twenty-three radioisotopes are known in the mass range 127-141, 147, 149, 151-156. [Pg.597]

Group IIB elements bond energies of, 11 316 heats of atomization, 11 313 ionization potentials, 11 310, 311 valence state promotion energies, 11 311, 312... [Pg.117]

Steric effects result from repulsions between valence electrons or non-bonded atoms. Steric effects always increase the energy of a chemical species in which they are present. The overall steric effect on a chemical reaction may be either favorable or unfavorable. If steric effects in the reactant are larger then in the product (or transition state) then the reaction is favored (steric augmentation). If the reverse is the case the reaction is disfavored (steric diminution). This is also true of a dynamic physical property involving initial and final states, such as ionization potential. We may expect the same result in biological systems for the formation of the bas-receptor complex, and when it occurs, for the subsequent chemical reaction of the complex. [Pg.110]

Using the corrected w-SCF MO procedure (an empirical diminution of the values of the atomic valence-state ionization potentials). [Pg.251]


See other pages where Ionization potential valence-state atomic is mentioned: [Pg.755]    [Pg.42]    [Pg.252]    [Pg.176]    [Pg.83]    [Pg.252]    [Pg.94]    [Pg.90]    [Pg.5]    [Pg.611]    [Pg.344]    [Pg.79]    [Pg.320]    [Pg.68]    [Pg.393]    [Pg.120]    [Pg.9]    [Pg.204]    [Pg.9]    [Pg.161]    [Pg.107]    [Pg.627]    [Pg.732]    [Pg.778]    [Pg.809]    [Pg.27]    [Pg.698]    [Pg.282]    [Pg.4]    [Pg.19]    [Pg.178]    [Pg.135]    [Pg.15]    [Pg.42]    [Pg.292]    [Pg.125]   
See also in sourсe #XX -- [ Pg.176 ]




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Atomic potentials

Atomic valence state

Atomic valency

Atoms valencies

Ionization potential

Ionization state

Ionized States

States, atomic

Valence atom

Valence state

Valence, atomic

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