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Energy electron affinity and

The ionization energy, electron affinity, and orbital occupancy determine the chemical behavior, or reactivity, of the elements. The uppermost (high-est-energy) occupied orbitals are called the valence orbitals the electrons occupying them are the valence electrons. An element s ionization energy, the energy required to remove an electron from a neutral atom, is related to its reactivity A low ionization energy means that the valence electron is readily removed, and the element is likely to become involved in... [Pg.805]

The atomization energy, electron affinity and ionization potential have been calculated for 1//-azepine. and a difference in energy between the boat and chair forms of 64.8 kJ mol -1 deduced.98 The calculated dipole moment for l//-azepine is 4.67 D.98 Hiickel-London theory has been applied to calculate the ring-current octopole hypersusceptibilities of l//-azepine."... [Pg.116]

Ionization may take place by the interaction with a particle sufficiently high in energy, e.g. an electron or a photon, or by the addition of charged species, e.g. an electron or a proton. The thermochemistry associated with the ionization process provides information on ion structures, since a structure may be assigned based on heat of formation when compared to data of reference ions. Thus, the determination of ionization energy, electron affinity and proton affinity plays a central role in mass spectrometry. [Pg.255]

Table 1.4 Ionization Energies, Electron Affinities, and Electronegativities of the Elements"... [Pg.9]

Radii, ionization energy, electron affinity, and electronegativity of the... [Pg.436]

From what you know of the relationship between ionization energies, electron affinities, and electronegativities, would you expect the addition of some d character to a hybrid to raise or lower the electronegativity for example, will sulfur be more electronegative when hybridized spi or jp [Pg.649]

Calculate the values for the proton affinities of the halide anions shown in Table 93 from a Bom-Habtr ihermochcmical cycle and values Gar ionization energies, electron affinities, and bond energies. [Pg.723]

The most obvious chemical significance of the electronic structure of atoms lies in the factors that determine ionization energies, electron affinities, and the sizes of atoms. This section looks briefly at some of the trends— vertically and horizontally in the periodic table—in such properties. [Pg.82]

L. A. Curtiss and K. Raghavachari, in Quantum Mechanical Electronic Structure Calculations with Chemical Accuracy Understanding Chemical Reactivity, S. R. Langhoff, Ed., Kluwer, Dordrecht, 1995, pp. 139-171. Calculation of Accurate Bond Energies, Electron Affinities, and Ionization Energies. [Pg.205]

IX. PHOTOELECTRON SPECTRA, IONIZATION ENERGIES, ELECTRON AFFINITIES AND REDOX POTENTIALS OF GERMYLENES,... [Pg.750]

Because of the arrangement of elements on the periodic table, there are several patterns that can be seen between the elements. These patterns, or periodic trends, can be observed for atomic radius, ionic radii, ionization energies, electron affinities, and electronegativities. You should be familiar with the periodic and group trends for each of these. [Pg.87]

We have developed a fairly complete picture of polyelectronic atoms that is quite successful in accounting for the periodic table of elements. We will next use the model to account for the observed trends in several important atomic properties ionization energy, electron affinity, and atomic size. [Pg.560]

Coulomb s law is the conceptual basis of this chapter. All the key equations are devoted to stating this law and using it to describe the physical structure of atoms (their ionization energies, electron affinities, and electronegativities) and the stabilization of chemical bonds. [Pg.106]

The Hartree orbitals and the shell model explain periodic trends in ionization energy, electron affinity, and the radii of atoms and ions. Small changes in these properties within a period are further explained by detailed changes in Z ff within that period. [Pg.205]

Define the terms lattice energy, electron affinity and ionization energy... [Pg.26]

In addition to the lattice energy, electron affinity and ionization energy which have already been defined in this chapter, Born-Haber cycles also contain other quantities which allow for the fact, for example, that metals are not in the gaseous state at 298 K and that the halogens do not exist as mononuclear species. [Pg.35]

We can also determine lattice energy indirectly, by assuming that the formation of an ionic compound takes place in a series of steps. This procedure, known as the Born-Haber cycle, relates lattice energies of ionic compounds to ionization energies, electron affinities, and other atomic and molecular properties. It is based on Hess s law (see Section 6.5). Developed by Max Bom and Fritz Haber, the Bom-Haber cycle defines the various steps that precede the formation of an ionic solid. We will illustrate its use to find the lattice energy of lithium fluoride. [Pg.333]

We present a brief review of G2 and G3 theories which are composite techniques for the accurate prediction of experimental thermochemical data for molecules. We discuss the components of G2 and G3 theories as well as approximate versions such as G2(MP2), G3(MP2) and G3(MP3). Additional methods such as extended G3 theory (G3X) as well as scaled G3 theory (G3S) are also discussed. The methods are assessed on the comprehensive G2/97 and G3/99 test sets of experimental energies (heats of formation, ionization energies, electron affinities and proton affinities) that we have assembled. The most accurate method, G3X, has a mean absolute deviation of 0.95 kcal/mol from experiment for the 376 energies in the G3/99 test set. Some illustrative applications of the methods to resolve experimental data for other systems are also discussed. [Pg.785]

CCSD excitation energies, electron affinity and ionization potentials of element 111 (eV). [Pg.106]

In a bulk metal, the energy required to add or remove an electron is its work function. In a molecule, the corresponding energies, electron affinity and ionization potential, respectively, are, however, nonequivalent Because nanocrys-... [Pg.10]


See other pages where Energy electron affinity and is mentioned: [Pg.150]    [Pg.215]    [Pg.137]    [Pg.512]    [Pg.164]    [Pg.438]    [Pg.54]    [Pg.866]    [Pg.269]    [Pg.327]    [Pg.438]    [Pg.845]    [Pg.788]    [Pg.797]    [Pg.345]    [Pg.53]    [Pg.909]    [Pg.438]    [Pg.166]    [Pg.38]    [Pg.887]   
See also in sourсe #XX -- [ Pg.159 , Pg.162 ]




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