1. Chirality and Diastereoselection of Δ/Λ-Configured Tetrahedral Zinc Complexes through Enantiopure Schiff Base Complexes: Combined Vibrational Circular Dichroism, Density Functional Theory, 1H NMR, and X-ray Structural Studies
- Author
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Steffen Lüdeke, Laurence A. Nafie, Christoph Janiak, Anne-Christine Chamayou, Teresa B. Freedman, and Volker Brecht
- Subjects
Models, Molecular ,Magnetic Resonance Spectroscopy ,Schiff base ,Denticity ,Chemistry ,Stereochemistry ,Circular Dichroism ,Molecular Conformation ,chemistry.chemical_element ,Zinc ,Crystallography, X-Ray ,Ligands ,Inorganic Chemistry ,Crystallography ,chemistry.chemical_compound ,Enantiopure drug ,Isomerism ,Coordination Complexes ,Vibrational circular dichroism ,Proton NMR ,Density functional theory ,Physical and Theoretical Chemistry ,Chirality (chemistry) ,Schiff Bases - Abstract
The metal-centered Δ/Λ-chirality of four-coordinated, nonplanar Zn(A(^)B)(2) complexes is correlated to the chirality of the bidentate enantiopure (R)-A(^)B or (S)-A(^)B Schiff base building blocks [A(^)B = (R)- or (S)-N-(1-(4-X-phenyl)ethyl)salicylaldiminato-κ(2)N,O with X = OCH(3), Cl, Br]. In the solid-state the (R) ligand chirality induces a Λ-M configuration and the (S) ligand chirality quantitatively gives the Δ-M configuration upon crystallization as deduced from X-ray single crystal studies. The diastereoselections of the pseudotetrahedral zinc-Schiff base complexes in CDCl(3) solution were investigated by (1)H NMR and by vibrational circular dichroism (VCD) spectroscopy. The appearance of two signals for the Schiff-base -CH═N- imine proton in (1)H NMR indicates an equilibrium of both Δ- and Λ-diastereomers with a diastereomeric ratio of roughly 20:80% for all three ligands. VCD proved to be very sensitive to the metal-centered Δ/Λ-chirality because of a characteristic band representing coupled vibrations of the two ligand's C═N stretch modes. The absolute configuration was assigned on the basis of agreement in sign with theoretical VCD spectra from Density Functional Theory calculations.
- Published
- 2011
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