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Molecular orbitals mixing

The tetrahedral structure of these surface alkyl complexes on MCM-41(5oo) has been highlighted by XANES a sharp, intense pre-edge peak at 4969.6 0.3 eV is characteristic of an electronic transition of titanium, from the Is energetic level to molecular orbitals mixing 3d and 4p of Ti with the orbitals of the Ugands, in a complex where titanium is in a tetrahedral symmetry [28-31]. The same argument can be applied for species obtained from alcoholysis of 2a and 2b, especially using tert-butanol. [Pg.31]

CM2(r 3) as well as physical constants. The term CM is the molecular orbital mixing coefficient for the platinum 5d orbital, and the r"3 average is taken over the platinum d radial function. The differences in energy of the ground and first excited A2g and Eg states are given in terms of the transition wavelengths, A. [Pg.101]

FIGURE 5-6 Interaction between Molecular Orbitals. Mixing molecular orbitals of the same symmetry results in a greater energy difference between the orbitals. The a orbitals mix strongly the o orbitals differ more in energy and mix weakly. [Pg.124]

This means that the tunnehng current is proportional to the local density of states (LDOS) of the sample at the center of the sphere (tip) and therefore, a constant current image reflects the LDOS of the sample. This demonstrates that an STM image does not display the mere topography of a sample surface. Instead, the electronic properties of the surface play an important role—which holds especially true for molecules adsorbed onto a surface. The electronic states of the molecules (HOMO, highest occupied molecular orbital and LUMO, lowest unoccupied molecular orbital) mix with those of the substrate surface, but modified by molecule-substrate interactions. Therefore, depending on the substrate site and material, an image of the molecules is obtained. [Pg.697]

Molecular orbital mixing diagram for the creation of any C—C tt bond. [Pg.73]

Rationalize the better interaction between Hg and than between Hg and O " using a molecular orbital mixing diagram. [Pg.292]

Most ah initio calculations use symmetry-adapted molecular orbitals. Under this scheme, the Hamiltonian matrix is block diagonal. This means that every molecular orbital will have the symmetry properties of one of the irreducible representations of the point group. No orbitals will be described by mixing dilferent irreducible representations. [Pg.218]

The construction of the acc molecular orbitals is solved in exactly the same manner each acc bond orbital has a positive overlap with its two neighbors via this overlap, the bond orbitals mix and form three typical combinations (see Fig. 25). A glance at... [Pg.21]

The reader may now wish to compare the three bonding molecular orbitals derived in this manner with the three molecular orbitals shown at the end of the previous section. There is a strong resemblance. This similarity increases if, in the Walsh method, the 2pj/-derived molecular orbitals are allowed to mix with the (2s, 2pz)-... [Pg.22]

Another example which illustrates beautifully the mixing of a group orbitals to form delocalized molecular orbitals is benzene. First of all the six crcc bond orbitals interact to give six linear combinations which are delocalized over the entire carbon skeleton. The amplitudes of the various bond orbitals in each [Pg.23]

The T—3 CC bond-orbital interactions between opposite CC bonds in a cyclobutane ring are an interesting exception. In this system there is significant mixing between the acc (and a c) orbitals on opposite bonds (Fig. 29). The two acc molecular orbitals are both occupied. The reader will recognize these orbitals, and the... [Pg.26]

Mixed labeling involving both x and a orbitals occurs in certain molecules the 5BU molecular orbitals of ra is-2-butene (III.78) and transoid 1,3-butadiene (III.65) are labeled ch3> ( cc) and 7rcn2> ( cc) because one lobe of the x orbital overlaps well with the adjacent CC bond-orbital to form a delocalized combination. In cisoid acrolein, orbitals 9A and 10A are labeled TCH2y nodal surfaces of the two localized orbitals coincide and allow for a delocalized combination (III.G8). [Pg.52]


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See also in sourсe #XX -- [ Pg.571 ]

See also in sourсe #XX -- [ Pg.49 , Pg.662 ]

See also in sourсe #XX -- [ Pg.40 , Pg.50 , Pg.690 ]




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Canonical molecular orbital mixings

Molecular orbital Mixing coefficient

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