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Lithium orbital energy

The INDO results further indicate that a a interaction involving the sp2 lithium orbital directed toward the unsaturated ring and the combinations of ring carbon s and pz orbitals that make up lower energy carbanion molecular orbitals is important. It is this interaction that is apparently responsible for positioning the lithium atom closest to the carbon atom (or atoms) with the largest net atomic charge. [Pg.104]

Orbital energy-level diagram for lithium metal. Occupied energy levels are indicated by blue lines and unoccupied energy levels by red lines. [Pg.98]

Figure 12.35 The band of molecular orbitals in lithium metal. Lithium atoms contain four valence orbitals, one 2s and three 2p(left). When two lithium atoms combine (IJ2), their AOs form eight MOs within a certain range of energy. Four Li atoms (LIa) form 16 MOs. A mole of Li atoms forms 4A/a MOs (A/a = Avogadro s number). The orbital energies are so close together that they form a continuous band. The valence electrons enter the lower energy portion (valence band), while the higher energy portion (conduction band) remains empty. In lithium (and other metals), the valence and conduction bands have no gap between them. Figure 12.35 The band of molecular orbitals in lithium metal. Lithium atoms contain four valence orbitals, one 2s and three 2p(left). When two lithium atoms combine (IJ2), their AOs form eight MOs within a certain range of energy. Four Li atoms (LIa) form 16 MOs. A mole of Li atoms forms 4A/a MOs (A/a = Avogadro s number). The orbital energies are so close together that they form a continuous band. The valence electrons enter the lower energy portion (valence band), while the higher energy portion (conduction band) remains empty. In lithium (and other metals), the valence and conduction bands have no gap between them.
In the 1960s, this last statement was not acceptable and, indeed, it was to minimize such discrepancies that prompted Clementi to propose his optimized double-zeta sets. That better results can be obtained using this approach is shown in Figure 1.12, wherein the comparisons are made between the optimized Clementi double-zeta function and the numerical results. The detail of this calculation requires the involvement of the variation principle to determine the relative weightings of the two components of the double-zeta basis by minimizing the calculated 2s orbital energy. This requires that the 2s function be rendered orthonormal [Chapters] to the Is function in lithium. Thus, all four Slater functions in the Clementi double-zeta basis, the two for the 1 s and the two for the 2s, contribute to... [Pg.21]

This section mainly reviews the papers on the novel fluorinated organic solvents, which were investigated for lithium batteries in the past decade. Although their chemical structures were drawn in Schemes, it was difficult to include all detailed data on physical and electrochemical properties of fluorinated solvents. The physical properties of typical fluorinated compounds and non-fluorinated counterparts were summarized in Tables 2.3 and 2.4, respectively [4,5], where FW, d, e t, Ehomo. and fiium, are formula weight, density, relative permittivity, viscosity, and frontier orbital energies, respectively. The frontier orbital energies were recalculated by RFtF/6-311 H-G(2d,p) with stracture optimization. [Pg.100]

Because of electron-electron repulsion, the orbital energy picture is more complex for many-electron atoms than for hydrogen. For lithium (three electrons), the first two electrons go into the low-energy Is orbital and fill the n = 1 shell. The next electron must go into the next highest energy level. In the hydrogen atom, this would be either 2s or 2p as those orbitals are equal in energy, but in lithium, the two n = 2 orbitals... [Pg.134]

Referring to the Hartree-Fock orbital energies for ground state atomic lithium,... [Pg.202]

Dinitrogen has a dissociation energy of 941 kj/mol (225 kcal/mol) and an ionisation potential of 15.6 eV. Both values indicate that it is difficult to either cleave or oxidize N2. For reduction, electrons must be added to the lowest unoccupied molecular orbital of N2 at —7 eV. This occurs only in the presence of highly electropositive metals such as lithium. However, lithium also reacts with water. Thus, such highly energetic interactions ate unlikely to occur in the aqueous environment of the natural enzymic system. Even so, highly reducing systems have achieved some success in N2 reduction even in aqueous solvents. [Pg.91]

Now, examine the orbital on cyclohexanone lithium enolate most able to donate electrons. This is the highest-occupied molecular orbital (HOMO). Identify where the best HOMO-electrophile overlap can occur. Is this also the most electron-rich site An electrophile will choose the best HOMO overlap site if it is not strongly affected by electrostatic effects, and if it contains a good electron-acceptor orbital (this is the lowest-unoccupied molecular orbital or LUMO). Examine the LUMO of methyl iodide and trimethylsilyl chloride. Is backside overlap likely to be successful for each The LUMO energies of methyl iodide and trimethylsilyl chloride are 0.11 and 0.21 au, respectively. Assuming that the lower the LUMO energy the more effective the interaction, which reaction, methylation or silylation, appears to be guided by favorable orbital interactions Explain. [Pg.168]

For purposes of illustration, consider a lithium crystal weighing one gram, which contains roughly 1023 atoms. Each Li atom has a half-filled 2s atomic orbital (elect conf. Li = ls22s1). When these atomic orbitals combine, they form an equal number, 1023, of molecular orbitals. These orbitals are spread over an energy band covering about 100 kJ/moL It follows that the spacing between adjacent MOs is of the order of... [Pg.655]

The situation in beryllium metal is more complex. We might expect all of the 2s molecular orbitals to be filled because beryllium has the electron configuration ls22s2. However, in a crystal of beryllium, the 2p MO band overlaps the 2s (Figure 5). This means that, once again, there are vacant MOs that differ only infinitesimally in energy from filled MOs below them. This is indeed the basic requirement for electron conductivity it is characteristic of all metals, including lithium and beryllium. [Pg.655]


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