4.6 Article

Photochemical and photophysical deactivation of 2,4,6-triaryl-1,3,5-triazines

Journal

JOURNAL OF PHYSICAL CHEMISTRY A
Volume 104, Issue 35, Pages 8296-8306

Publisher

AMER CHEMICAL SOC
DOI: 10.1021/jp000086i

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Both UV absorption and fluorescence maxima of 2-(2-methoxyaryl)-1,3,5-triazines show a marked bathochromic shift with increasing proton concentration. Well-defined isosbestic points establish an equilibrium between protonated and nonprotonated species for the ground state. LH and C-13 NMR data unequivocally prove a rapid prototropic equilibrium (> 102/s) between tautomers protonated at N-1, N-3, and N-5, respectively. The NMR data also show a substantial increase in charge transfer, upon protonation, from the phenyl, and even more from the alkoxy-substituted aryl rings into the triazine system already for the ground state. At higher proton concentrations, the twisted intramolecular charge transfer (TICT) fluorescence of the nonprotonated (2-methoxyaryl) triazines is gradually replaced by the much weaker fluorescence of the protonated species, which is shifted to still longer wavelengths. Because the electron-accepting capacity of triazines is enhanced in the excited state, their pK(a) values increase, upon photoexcitation, by 6.8-9 units; thence? the excited-state energy lever of the protonated form (S-1') is calculated to be lower by 37-51 kJ/mol than that of the respective nonprotonated species (S-1). Protonation thus leads to static quenching of the fluorescence. Halide ions, in contrast, can act as external electron donors toward triazines only in their highly electron-affine excited state, and so effect merely dynamic fluorescence quenching, with a corresponding reduction in fluorescence quantum yield, for the (2-methoxyaryl) triazines. Photochemical stabilization by protonation. therefore, is more efficient than by electron transfer. For all systems investigated, the excited-state electron transfer is exergonic and hence may be considered as diffusion-controlled, in accordance with the Rehm-Weller equation.

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