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Energy Transfer Parameters of Aromatic Compounds PDF

382 Pages·1973·9.33 MB·English
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Preview Energy Transfer Parameters of Aromatic Compounds

ENERGY TRANSFER PARAMETERS OF AROMATIC COMPOUNDS Isadore B. Berlman MICROWAVE DIVISION RACAH INSTITUTE OF PHYSICS HEBREW UNIVERSITY JERUSALEM, ISRAEL ACADEMIC PRESS New York and London 1973 A Subsidiary of Harcourt Brace Jovanovich, Publishers COPYRIGHT © 1973, BY ACADEMIC PRESS, INC. ALL RIGHTS RESERVED. NO PART OF THIS PUBLICATION MAY BE REPRODUCED OR TRANSMITTED IN ANY FORM OR BY ANY MEANS, ELECTRONIC OR MECHANICAL, INCLUDING PHOTOCOPY, RECORDING, OR ANY INFORMATION STORAGE AND RETRIEVAL SYSTEM, WITHOUT PERMISSION IN WRITING FROM THE PUBLISHER. ACADEMIC PRESS, INC. Ill Fifth Avenue, New York, New York 10003 United Kingdom Edition published by ACADEMIC PRESS, INC. (LONDON) LTD. 24/28 Oval Road, London NW1 LIBRARY OF CONGRESS CATALOG CARD NUMBER: 72-12191 PRINTED IN THE UNITED STATES OF AMERICA Dedicated to my father and mother to whom I owe so much PREFACE Following the appearance of the fluorescence and absorption data con- tained in both editions of my previous book, ("Handbook of Fluorescence Spectra of Aromatic Molecules," Second Edition, Academic Press, 1971), I received requests to develop the data now contained in this work. The amount of data is so massive it could not be incorporated in the second edition of above handbook. Thus this separate publication was planned. The volume has been written in an extensive rather than an intensive fashion and is intended to supplement other existing work already available to workers in the field. A short historical sketch is provided to give the reader a proper perspective of some of the concepts. References are co- piously given to provide sources for more detailed information. Because of the logjam of publications, some relevant references may have been in- advertently omitted. For this we apologize in advance. I wish to thank Professors W. Low, and S. G. Cohen, Racah Institute of Physics, Hebrew University and Dr. R. E. Rowland, Director, Radio- logical and Environmental Research Division, Argonne National Laboratory for their support of this project. I also wish to thank Dr. F. Hirayama for suggesting these calculations, Dr. M. Inokuti for stimulating discussions, Mrs. C. A. Yack for typing assistance, and my wife Saralee for assistance in compiling the author index. IX 1 INTRODUCTION Many reactions in radiation and photochemistry, physics, and biology depend on the transfer of electronic energy. That radiationless energy transfer can occur in the gas phase, in liquid and solid solutions, and in crystals further attests to the generality of the phenomenon. Thus, any advance in the understanding of the energy-transfer process will find immediate application in many areas of research. The number of publications on electronic energy transfer has been increasing dramatically. Some assistance in coping with the ever-increasing supply has been afforded by a concomitant proliferation of review papers; to list a few, Livingston (1957), Ganguly and Chaudhury (1959), Ermolaev (1963), Wilkinson (1964), Jortner et al (1965b), Windsor (1965), Wilkin- son (1966), Bennett and Kellogg (1967), Förster (1967), Lamola (1969a), Cundall (1969), and Wagner (1971). A yearly bibliography on energy transfer and related subjects has been assembled by Lipsett (e.g., 1967, 1968). The well known books of Parker (1968) and Birks (1970b) are also recommended, f The tabulated data in this monograph are restricted to a specific type of nonradiative mechanism, a dipole-dipole interaction. This process may be t However, this author strongly disagrees with claims made by Birks concerning quantum yield and decay time (Birks, 1970b, p. 104, 109). 1 to O 3 39000 38000 0. 1 37000 ber 2 m 36000 is nu 35000 pound 34000 s com 33000 e. Thi n (R) 3200 31000 32000 -1R (CM) of indenoinde WAVELENGTH 3400 29000 30000 WAVE NUMBE acteristics r a 28000 ce ch n 27000 oresce 26000 nd flu 25000 ption a 24000 absor 23000 1. The 22000 FIG. 4800 21000 5000 1.00 b 20000 INTRODUCTION 3 represented by the equation D* + A -> D + A*, where D and A refer to donor and acceptor molecules, respectively, and an asterisk represents a molecule excited to its first excited singlet state. The donor and acceptor molecules can be like or unlike chemical species. In the initial condition, the donor is electronically excited to its first excited singlet state; in the final condition, the excitation energy has been trans- ferred to the acceptor. For purposes of completeness, other processes and mechanisms are discussed in the text, but no data by the author are pre- sented in their support. Förster (1949) has suggested that certain standard reference parameters called Ä and Co are useful in evaluating the effectiveness of resonance 0 energy transfer between different compounds in a rigid or viscous medium. The quantity Ä is defined as a mean distance, in angstroms, between a 0 donor molecule and an acceptor molecule where the probability for reso- nance energy transfer is equal to the probability for emission. A related parameter Co is the concentration of acceptor molecules in moles per liter wherein there is, on the average, one acceptor molecule inside a sphere of radius R . The tabulation of these quantities (plus an overlap integral to 0 be defined later) in a meaningful manner is the prime concern of this publication. The first 209 compounds are listed in the order found in the "Handbook of Fluorescence Spectra of Aromatic Molecules, Second Edition" (Berlman, 1971). Compound 210, indenoindene, was not available at the time of the above publication and is included here as Fig. 1. Cyclohexane is the standard solvent. In those cases where solubility is a problem, other solvents such as alcohol or benzene are used. The type of solvent employed is indicated by a letter after each graph number: an A for alcohol, a B for benzene, and a C for cyclohexane. All of the spectroscopic data (Berlman, 1971) were taken on solutes that were soluble in cyclohexane. Solutes that were soluble in other solvents were studied only partially, i.e., their absorption and fluorescence spectra were measured but not their quantum yield. Therefore in the calculations of Ro, only the former compounds were employed as both donors and acceptors; the latter compounds were used only as acceptors—their fluores- cence quantum yields were not available. The short-wavelength portion of the fluorescence spectrum is sometimes distorted by a process called self-absorption. This distortion is most prominent when the spectra overlap appreciably; it is minimized by using very dilute solutions. The fluorescence spectra of compounds in trace concentrations, when a * ailable, were therefore used in the calculation of R. 0 2 SPECTROSCOPIC CONCEPTS 2.1 Energy Levels Aromatic compounds possess electrons, called τ electrons, that occupy nonlocalized molecular orbitale. It is the transitions of these electrons from one orbital to another that produce the phenomena of absorption and fluorescence. Although π electrons contribute to the chemical binding, they are not primarily concerned with holding the molecular framework to- gether. Since the ground state of these compounds, So in Fig. 2, is a singlet state, this means that their lowest molecular orbitale have paired electrons of antiparallel spin. The small arrows in the boxes at the extreme left in the figure represent such electrons. In the absorption of ultraviolet radiation one of the π electrons in a filled orbital is raised to a higher unfilled orbital, as shown by a solid arrow pointing upward in the figure. When the spin direction is retained, the molecule ends up in an excited singlet state, and when reversed, in a triplet state. For each excited electronic singlet state there is a corresponding triplet state of lower energy. When excitation is by uv the probability of a singlet-singlet transition is many orders of magnitude higher than that of a singlet-triplet transition. When excitation is by means of an ionizing particle, the probability of populating a triplet state relative to a singlet state is a function of the energy of the particle. The upper states are termed π, π* states and the transitions, π-π* transi- tions. With each electronic state there are associated vibrational and 4 2.1 ENERGY LEVELS £ΕΞΜ? Π FIG. 2. An energy-level diagram that illustrates the relative spacing of electronic and vibrational levels. The large arrows depict the directions of the various transitions. rotational states. In Fig. 2, several electronic and vibronic levels but not rotational levels are depicted. It should be noted that the energy interval between the ground level and first excited electronic level is much larger than the interval between successively higher levels. At room temperature most of the molecules are found in their zero vibrational state, so that in the absorption process an electron is raised from the zero vibrational state of the ground state to one of the higher electronic and vibrational states, depending on the energy of the absorbed photons. The pathways of deexcitation can be by internal and external processes, as explained below. In a condensed medium, excess vibrational energy can be transferred as vibrational quanta to the medium by collisions (external process) and the compound is cooled to its lowest vibrational level (zero) in about 10~n sec. In other words, the vibrationally hot molecule is brought into thermal equilibrium with its environment by collisions. This vibrational relaxation is shown as a wavy line in Fig. 2. If the molecule is in the zeroth vibrational state of an upper electronic state, it can be transformed into a molecule with a lower excited electronic state, but with high vibrational energy by a process called internal conversion (internal process). Here, too, the vibrationally rich molecule is cooled by interacting with the medium. Because internal conversion is adiabatic, i.e., involves no net energy change, it is depicted by a horizontal dashed arrow in the figure. 6 2. SPECTROSCOPIC CONCEPTS When a molecule ends up in the zero vibratiohal state of its first excited state, it can remain in this state for relatively long times, i.e., nanoseconds, because the energy gap between this state and the ground state is relatively large so that the (competing) rate constant for internal conversion is relatively small. The molecule can lose its remaining excitation energy by radiation, called fluorescence, by energy transfer to another molecule, or by converting adiabatically to the triplet manifold, called intersystem crossing. In the latter case, the triplet-state molecule donates its surplus vibrational energy (if any) to the environment and ends up in the zero vibrational state, from which it can either produce radiation, called phos- phorescence, or transfer its energy to another molecule, or, under the proper conditions, cross back to the singlet manifold by intersystem crossing, as shown in the figure. Kotsubanov et al. (1968) have shown that the triplet manifold forms a relatively isolated system of states and that upon excitation to a high triplet state relaxation proceeds to the lowest triplet state. There is little or no crossing from a higher triplet state to the singlet manifold. In summary, internal conversion takes place between states of like multiplicity and intersystem crossing between states of different multi- plicity. The first step in each is adiabatic, followed by vibrational relaxation. Whereas absorption takes place from the zero vibrational level of the ground state to one of the vibrational levels of an upper state, fluorescence and phosphorescence both take place from the zero vibrational level of the excited state to one of the vibrational levels of the ground state. In general, fluorescence is defined as a transition between states of like multiplicity, i.e., singlet-singlet or triplet-triplet transitions, and phosphorescence is between states of different multiplicity, i.e., triplet-singlet. In our study, fluorescence always (with the exception of azulene) involves a transition from the first excited singlet state to the ground state. The natural fluorescence lifetime for organic molecules is usually in the range from 10~7 to 10~9 sec. As discussed later, the fluorescence quantum yield is unity when the competing processes for the excitation energy are weak, and the measured decay time is then equal to the theoretical natural lifetime. When there are effective competing processes, the measured decay time is less than the theoretical value, and the quantum yield is less than one. Phosphorescence is a much slower process. Because of the spin-forbidden character of the transition, the natural phosphorescence lifetime is many orders of magnitude longer than that of fluorescence, being sometimes many seconds. Here, too, competing processes reduce the measured decay time. It is of interest to note that intersystem crossing from an excited

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