2014
DOI: 10.1142/s1088424613501150
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Origin of the temperature dependence of the rate of singlet energy transfer in a three-component truxene-bridged dyads

Abstract: We report a truxene-based dyad built upon one donor (tri-meso-phenylzinc(II)porphyrin) and two acceptors (octa-β-alkylporphyrin free base) in which the donor exhibits free rotation around a Ctruxene-Cmeso single bond at 298 K in fluid solution but not at 77 K in a glass matrix, whereas the acceptors have very limited motion as they are blocked by β-methyl groups. This case is interesting because all the structural and spectroscopic parameters affecting the rate for singlet energy transfer according to a Förste… Show more

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Cited by 12 publications
(18 citation statements)
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“…Given that the ET process will occur for either the T1 or the T2 tautomer, the true J ‐integral value would need to be calculated using the absorption spectrum of the pure tautomers, which for obvious reasons cannot be obtained. Our previous work on similar systems bridged by truxene has shown that the presence of a conjugated bridge between the donor and acceptor strongly promotes the Dexter mechanism . The experimental ET rate found for [Zn‐COR 2 ] is on the same order of magnitude as those for previously reported compounds; therefore, the assumption that the Dexter process plays an important role is reasonable.…”
Section: Resultssupporting
confidence: 58%
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“…Given that the ET process will occur for either the T1 or the T2 tautomer, the true J ‐integral value would need to be calculated using the absorption spectrum of the pure tautomers, which for obvious reasons cannot be obtained. Our previous work on similar systems bridged by truxene has shown that the presence of a conjugated bridge between the donor and acceptor strongly promotes the Dexter mechanism . The experimental ET rate found for [Zn‐COR 2 ] is on the same order of magnitude as those for previously reported compounds; therefore, the assumption that the Dexter process plays an important role is reasonable.…”
Section: Resultssupporting
confidence: 58%
“…The k Förster value was determined by calculating κ 2[89, 90] (details in the Supporting Information) using the optimized geometry (DFT computations; Figure ), and the J ‐integral was evaluated using the experimental spectra (Supporting Information, Figure S31). Equation (1) yielded k Förster =1.09×10 13 s −1 , which is three orders of magnitude faster than those for other truxene‐containing polyads from our laboratory (Figure ) …”
Section: Resultsmentioning
confidence: 76%
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