Artigo Revisado por pares

Thermodynamics of Phosphine Coordination to the [PNP]Rh I Fragment: An Example of the Importance of Reorganization Energies in the Assessment of Metal−Ligand “Bond Strengths”

1998; American Chemical Society; Volume: 120; Issue: 31 Linguagem: Inglês

10.1021/ja974200v

ISSN

1943-2984

Autores

Jinkun Huang, Christopher M. Haar, Steven P. Nolan, William Marshall, Kenneth G. Moloy,

Tópico(s)

Carbon dioxide utilization in catalysis

Resumo

Reaction enthalpies of the complexes [RPNP]Rh(COE) ([RPNP] = N(SiMe2CH2PPh2)2, N(SiMe2CH2PiPr2)2; COE = cyclooctene) with a series of phosphine ligands and CO have been measured by solution calorimetry. The measured enthalpies span a range of ca. 40 kcal/mol. These systems favor coordination of strong π-acceptor/weak σ-donor ligands as shown by the trend in ΔHrxn: CO ≫ Ppyrl‘3 > Ppyrl3 > PPhpyrl2 > PPh2pyrl > PPh3. This trend is exactly the opposite of that observed in another square planar rhodium(I) system, trans-RhCl(CO)(PZ3)2. With the exception of CO, the ligands investigated are isosteric, and so the observed trends are electronic in nature. Single-crystal X-ray diffraction studies on several of theses complexes ([RPNP]RhL where R, L = Ph, PPh3; Ph, Ppyrl3; Ph, CO; iPr, PPh3; iPr, Ppyrl3; iPr, CO; iPr, COE) have been performed. Although the structural trends are readily understood in terms of the electronic (donor/acceptor) nature of each ligand array, it is not obvious that the structural data predict the trends or, in particular, the trend reversal in ΔHrxn in the two Rh(I) systems. Rather, these results illustrate the importance of reorganization energies in thermodynamic analyses of metal−ligand bonding, especially in the presence of synergistic bonding involving σ-donor, π-donor, and π-acceptor ligands, interacting through shared metal orbitals (electron push−pull). In such cases the interpretation of a metal−ligand bond dissociation enthalpy (D) as an intrinsic, universal, and transferable property of that bond (e.g., a “bond strength”) is an invalid proposition.

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