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The Kinetics of Joined Action of Triplet-Triplet Annihilation and First-Order Decay of Molecules in T1State in the Case of Nondominant First-Order Process: The Kinetic Model in the Case of Spatially Periodic Excitation
Author(s) -
Paweł Borowicz,
Bernhard Nickel
Publication year - 2012
Publication title -
journal of spectroscopy
Language(s) - English
Resource type - Journals
eISSN - 2314-4920
pISSN - 2314-4939
DOI - 10.1155/2013/346826
Subject(s) - annihilation , excitation , smoluchowski coagulation equation , diffusion , exponential function , exponential decay , anthracene , kinetic energy , chemistry , triplet state , kinetics , atomic physics , molecular physics , diffusion process , radius , physics , excited state , statistical physics , thermodynamics , quantum mechanics , mathematics , mathematical analysis , knowledge management , innovation diffusion , computer security , computer science
In this paper the model developed for estimation of the diffusion coefficient of the molecules in the triplet state is presented. The model is based on the intuitive modification of the Smoluchowski equation for the time-dependent rate parameter. Since the sample is irradiated with the spatially periodic pattern nonexponential effects can be expected in the areas of the constructive interference of the exciting laser beams. The nonexponential effects introduce changes in the observed kinetics of the diffusion-controlled triplet-triplet annihilation. Due to irradiation with so-called long excitation pulse these non-expontial effects are very weak, so they can be described with introducing very simple correction to the kinetic model described in the first paper of this series. The values of diffusion coefficient of anthracene are used to calculate the annihilation radius from the data for spatially homogeneous excitation

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