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Methods and Effective Bond Orders

Most of the description of metal-metal multiple bonds presented in this paper are based on calculations performed with the complete active space self-consistent-fleld (CASSCF) method [8] followed by second order perturbation theory, CASPT2 [9], The CASSCF method guarantees a qualitatively correct representation of the electronic structure, and the metal-metal multiple bonds. The subsequent [Pg.253]

The Chemical Bond Chemical Bonding Across the Periodic Table, First Edition. [Pg.253]

I 9 Modeling Metal-Metal Multiple Bonds with Multir rence Quantum Chemical Methods [Pg.254]

G SPT2 treatment ensures quantitatively correct energy differences among different electronic states. [Pg.254]

The choice of the active space is the challenging aspect of these calculations. An appropriate active space should include the metal-metal bonding and antibonding orbitals and also the necessary hgand orbitals that interact with the metal d- and s-type orbitals. This active space comprises at least all the nd (n= 3, 4 or 5) and ( +l)s orbitals forming the M-M multiple bond, namely, 12 orbitals. From a G SSCF wavefunction it is possible to compute the effective bond order (EBO) [10, 11] which quantifies the formation of a chemical bond. For a single bond the EBO is defined as  [Pg.254]


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