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Orbitals HOMO

The fact that features in the total electron density are closely related to the shapes of the HOMO and LUMO provides a much better rationale of why FMO theory works as well as it does, than does the perturbation derivation. It should be noted, however, that improvements in the wave function do not necessarily lead to a better performance of the FMO method. Indeed the use of MOs from semi-empirical methods usually works better than data from ab initio wave functions. Furthermore it should be kept in mind that only the HOMO orbital converges to a specific shape and energy as the basis set is... [Pg.352]

Figure 15.24 HOMO orbital for the ring closure of butadiene... Figure 15.24 HOMO orbital for the ring closure of butadiene...
The same conclusion may again be reached by considering only the HOMO orbital. Figure 15.24. For the conrotatory path the orbital interaction leads directly to a bonding orbital, while the orbital phases for the disrotatory motion lead to an anti-bonding orbital. [Pg.362]

Carrier generators in molecular conductors have been associated for a long time to a partial charge transfer between the HOMO (or LUMO) electronic band and other chemical species. These systems are known as two-component molecular conductors. Tetrathiofulvalene derivatives are versatile systems for the formation of molecular organic conductors due to their electron donor capacity by transferring one u-electron from the HOMO orbital, and to their planar shape that promotes their stacking as a consequence of the n-n orbital overlap. The electronic properties of these salts are essentially determined by the packing pattern of the donor molecules which, in turn, depends on the counter-ion. [Pg.115]

Figure 2.5. Kohn-Sham (a) HOMO orbital and (b) spin density contours calculated for the 2Cun Z6 complex, along with (c) spin density contour for the 3Cu—OJM5 site. Figure 2.5. Kohn-Sham (a) HOMO orbital and (b) spin density contours calculated for the 2Cun Z6 complex, along with (c) spin density contour for the 3Cu—OJM5 site.
Despite the strong MO mixings indicated by the Ae splittings, one may question to what extent the MO energy variations are reflected in measurable physical properties. As described in Section 3.2.4, the interactions of filled NBOs lead to symmetric second-order energy shifts with no net effect on total energy, wavefunc-fion, and other properties. However, the assumptions of Koopmans theorem imply that the vertical ionization potential (IP) is related to HOMO orbital energy by... [Pg.255]

From this, it follows that the eigenvalues of the LUMO and HOMO orbitals obtained by a local functional are approximately shifted from the exact values by... [Pg.545]

How [1, 5] rearrangement will be favoured is clear from the following arrangement of p orbitals in pentadiene in which the HOMO of one component will react with the HOMO of the other suprafacially. /3 will be the highest HOMO orbital in pentadiene and the reaction will be facilitated easily. [Pg.73]

However, in octahedral Cr(III) complexes, Cr3+ is a d3 metal ion with three electrons in the HOMO orbitals ttM (t ). Thus the complexes of Cr(III) have an open-shell ground-state configuration, which on excitation produces quartet and doublet states (Figure 1.13). [Pg.16]

The above is based on the calculation of a collective r for the whole molecule. This value changes the HOMO of either the diene or dienophile, as is necessary. This equation is accurate to about 0.5 eV on either side of the known values [15]. The value of ttotal is inserted into the HOMO-LUMO calculation as the parameter r Y), Note that in its pure form, this equation only yields values for the HOMO orbitals. Corrections are used for the calculation of the LUMO values. Table 1 contains examples of the Wiswesser Line Notation and the raw r values used in the computation of orbital energies. [Pg.237]

An electron donating functional group raises the energy of the HOMO orbital of a system about twice as much as it raises the LUMO. [Pg.237]

Fig. 3) show n orbitals to be the HOMO orbitals. Thus, the primary reactivity pattern should be the side-on reactivity. However, this reactivity is generally not allowed in the phosphido complexes with tris-amido ligand sets due to their kinetic stabilization by bulky substituents. Therefore, experimentally, only the less crowded and more flexible alkoxide complexes 18 and 21 show the anticipated side-on access to the triple bond. [Pg.18]

The electrochemical properties of TNT-EMFs, M3N C2n n > 39) differ from those of the empty cage fullerenes (see Fig. 6) due to the interaction of the metal cluster with the carbon cage and because the structure of these carbon cages are generally different. As a consequence, the reductive processes are electrochemically irreversible but chemically reversible. The oxidative processes occur at lower potentials because the HOMO orbital is mainly localized on the trimetallic nitride clusters and the HOMO-LUMO gaps in solution are smaller [25,58]. The endohedral metallo-fullerenes M C2n show similar behavior but even smaller HOMO-LUMO gaps [59]. [Pg.132]

The fabrication of diodes on silicon substrates was demonstrated using the supramolecular interactions between a 5,10,15,20-tetra(3-fluorophenyl)porphyrin and Ceo fullerene with a rectification ratio of 1,500 (see Fig. 11). The rectifying behavior is explained by theoretical calculations which show that the LUMO orbital is located mainly on the fullerene whereas the HOMO orbital is located on the porphyrin moiety [99]. [Pg.138]

To illustrate the tuning aspects of the MLCT transitions in ruthenium polypyridyl complexes, let us begin by considering the well-known ruthenium mT-bipyridine complex (1). Complex 1 shows strong visible band at 466 nm, due to charge-transfer transition from metal t2g (HOMO) orbitals to tt orbitals (LUMO) of the ligand. The Ru(II)/(III) oxidation potential is at 1.3 V, and the ligand-based reduction potential is at -1.5 V versus SCE [36]. From spectro chemical and electrochemical studies of polypyridyl complexes of ruthenium, it has been con-... [Pg.309]


See other pages where Orbitals HOMO is mentioned: [Pg.232]    [Pg.234]    [Pg.232]    [Pg.234]    [Pg.80]    [Pg.284]    [Pg.286]    [Pg.300]    [Pg.344]    [Pg.728]    [Pg.53]    [Pg.290]    [Pg.546]    [Pg.284]    [Pg.240]    [Pg.80]    [Pg.344]    [Pg.27]    [Pg.80]    [Pg.836]    [Pg.167]    [Pg.178]    [Pg.108]    [Pg.836]    [Pg.173]    [Pg.266]    [Pg.178]    [Pg.173]    [Pg.266]    [Pg.47]    [Pg.981]   
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HOMO orbital

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