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Published on: April 19, 2019
Reversible Solution π-Dimerization and Long Multicenter Bonding in a Stable Phenoxyl Radical.
Nico M Bonanno1, Prashanth K Poddutoori2, Kazunobu Sato3
1Department of Chemistry, Brock University, 1812 Sir Isaac Brock Way, St.Catharines, Ontario, L2S3A1, Canada.
Stable phenoxyl radicals exhibit reversible π-dimerization in solution. This unique behavior, observed in 2,6-bis-(8-quinolylamino)-4-(tert-butyl)phenoxyl (BAQP), involves multicenter bonding and is supported by theoretical calculations.
Area of Science:
- Organic Chemistry
- Supramolecular Chemistry
- Computational Chemistry
Background:
- Phenoxyl radicals are known for their stability and diverse chemical reactivity.
- π-dimerization is a common phenomenon in aromatic systems, influencing their electronic and structural properties.
- Previous studies on phenoxyl radicals have not reported reversible π-dimerization in solution.
Purpose of the Study:
- To investigate the phenomenon of reversible π-dimerization in a stable neutral phenoxyl radical.
- To characterize the structure and bonding of the observed π-dimer.
- To explore the factors contributing to the stability of the π-dimer.
Main Methods:
- Spectroscopic characterization (e.g., UV-Vis, EPR) of the phenoxyl radical and its dimer.
- Experimental studies in solution under varying temperatures.
- Density Functional Theory (DFT) and ab initio molecular orbital theory calculations.
Main Results:
- Reversible π-dimerization of 2,6-bis-(8-quinolylamino)-4-(tert-butyl)phenoxyl (BAQP) was observed in solution.
- The π-dimer exhibits strong bonding interactions between the phenoxyl rings.
- Dispersion interactions between the quinolyl rings significantly contribute to dimer stability.
Conclusions:
- The study demonstrates a novel instance of reversible π-dimerization in phenoxyl radicals.
- The findings highlight the importance of multicenter bonding and non-covalent interactions in stabilizing radical dimers.
- This research provides insights into the formation of extended bonding networks in radical systems.
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