Recently we reported a qualitative, valence bond
derived model for describing the shapes of transition
metal complexes, with a focus on metal hydrides and alkyls. This
model, based on the concepts of hybridization
and resonance, rationalizes the unusual and varied shapes of hydride
and alkyl complexes with transition
metals. This paper demonstrates the quantitative incorporation of
these valence bond concepts into molecular
mechanics algorithms. The resulting force field method (HV-VB)
accurately describes the structures of alkyls
and hydride complexes of the transition metals. For a wide variety
of crystallographically characterized
molecules, the HV-VB computations faithfully reproduce the observed
structures.
Many chemists use qualitative valence bond concepts to rationalize
molecular structures and properties,
particularly for main group elements. Extension of Pauling's
valence bond concepts to transition metal
compounds dominated by covalent bonding leads to simple prescriptions
for determining bond hybridizations
and molecular shapes. As a result, transition metal structures can
be discussed in the familiar terminology of
Lewis structures, lone pairs, hybrid orbitals, hypervalence, and
resonance. A primary feature of these
prescriptions is the relative impotence of valence p-orbitals in the
formation of covalent bonds at transition
metals: sd
n
hybridization dominates. This
feature is consistent with detailed analyses of high level
quantum
mechanical computations. Unlike Pauling's original treatments of
hypervalency, rationalization of empirical
structures and high level electronic structure computational results
requires consideration of multiple resonance
structures. Valence bond theory constitutes a compact and powerful
model that accurately explains the often
unexpected structures observed for simple metal alkyls and
hydrides.
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