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溶致变色法测定类杂芪染料盐在纯固态时的分子一阶超极化率 詹传郎 王夺元** 摘要 本文建立了一个简单的测定类杂芪染料盐在纯固态时的分子一阶超极化率的实验方法。利用此方法,测得反式-(4-N,N-二甲胺基)-(4-N-甲基吡啶基)杂芪碘(DAPSI)、反式-(2-N-甲基吡咯基)-(4-N-甲基吡啶基)杂芪碘(MPPSI)、反式-(2-吡咯基)-(4-N-甲基吡啶基)杂芪碘(PPSI)、反式-(2-呋喃基)-(4-N-甲基吡啶基)杂芪碘(FPSI)、反式-(2-噻吩基)-(4-N-甲基吡啶基)杂芪碘(TPSI)和反式-(4-N-甲基吡啶基)杂芪碘(PSI)在纯固态时的分子一阶超极化率分别为 -46.1、-7.0、-5.4、-3.1和-2.2×10-27
esu. Molecular First-Order Hyperpolarizabilities of Five Stilbazolium-Like Dyse in Pure Solid State Determined by Using Solvatochromism Chuan-Langzhan Duo-Yuanwang** Usually the dc-electric field induced second-harmonic generation (EFISH), Hyper-Rayleigh scattering (HRS) and solvatochromism are used to determine the first-order hyperpolarizabilities (bccc), in which all of the techniques are working in the solutions, so the results must involve the solvent effects. Kodaria[1] , Clays[2] and Woodford[3] et al have considered some factors to characterize the levels of solvent effects on bccc, but their results are not giving the bccc values of the sample itself free of the solvent effects. We have reported that stilbazolium-like dyes are of large bccc, and observed the great influence of solvents on the bccc values[4]. In this paper, we report a simple experimental method for determining the first-order hyperpolarizabilities of six stilbazolium-like dyes in pure solid state by using Solvatochromism, from which the bccc of stilbazolium-like dyes in pure solid are obtained, according to the hypothesis of the equal energy levels both in pure solid state and in some solution systems. The bccc of DAPSI、MPPSI、PPSI、FPSI
and TPSI in fifteen solvents have been obtained by using solvatochromism(4),
the linear correlation between the bccc of DAPSI
and solvent polarity, ETN is shown in Fig. 1 , from which the
following equation can be obtained:
We can see that the line 1, which contains chloroform, acetone, DMSO, DMF and acetonitrile, and line 2, which contains dichloromethane, 1,2-dichloroethane and 2-butanone are of very good linear relationship and the solvent polarity (ETN), with the correlation coefficients g1 = 0.989 and g2 = 0.966, respectively. Their intercepts, slopes and standard deviations are K11 = -86.34, K21 = 123.05, K12 = -2297.83, K22 = 6877.78, SD1 =1.73, SD2 = 27.08, respectively. The figure shows that the lines 1 and 2 intersect at D (ETN= 0.327, bccc= -46.1×10-27esu. What is the physical meaning of the intersection D Let us assume that the transition energy from the ground state S0 to the excited singlet state S1 in solid state is equal to that in a solution, if the molecules (DAPSI) become a condensed state including the solid or liquid and solutions from gas phase. The transition energies in solutions are effected by the polarity of solvent, ETN. The interactions of the solute molecules with the surrounding solvent molecules in the ground state is stronger than that in the excited singlet state, which induces the hyperchromic shift of the absorption bands and enhances the transition energy, while a reverse case of the interactions between the solutes and the solvents induces a bathochromic shift and drops the transition energy, and according this, it is possible to search for a solvating system, in which the transition energy from S0 to S1 of the solute molecule is equal to that of the solute molecule itself in the pure solid state. And similarly we also assume that there must be a solvent which effects on the level of polarizability of the electrons, or the charge transfer (CT) of DAPSI is equal to that effected by the same molecules of DAPSI around itself in solid state. Such a solvent should be correspond to the solvent which is response for the D point in Fig.1. So the ordinate of D point, which is the bccc in the corresponding solvent should be equal to that in pure solid state, therefore we define bcccs = -46.1×10-27esu for characterizing the first-order hyperpolarizability of DAPSI in pure solid state. It is very close to the value (-47.2×10-27esu) calculated from MOPAC by Bruce et al[5].
Similar
linear correlations between the bccc in nine
solvents (including 4-methyl-pyridine) and the ETN for MPPSI, PPSI,
FPSI and TPSI, respectively, are also evolved, from which the same equations,
intersections and eight lines which are named as line 3 and 4 for MPPSI, 5 and 6 for PPSI,
7 and 8 for FPSI, 9 and 10 for TPSI, can be also obtained. Their relative linear
correlation coefficients(g),
intercepts (Ki1 ), slopes (Ki2 ) (i is the line number) and the
first-order molecular hyperpolarizability for four dyes in pure solid state (bcccs) are
calculated and listed in Table 1. Refenrences Acknowledgement The project supported by NSFC (No. 29682001 and 29832030) | |||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||