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Polarized scaling functions

Nile Red was recently introduced as a solvatochromic dye for studying supercritical fluids (10). Although not ideal, Nile Red does dissolve in both nonpolar and polar fluids and does not lose its color in the presence of acids, like some previously used dyes. Major criticisms of Nile Red include the fact that it measures several different aspects of "polarity" simultaneously (polarizability and acidity (15)) yet it is insensitive to bases (10). However, in chromatography other single dimension polarity scales, like P, are routinely used. Measurements with Nile Red and other dyes indicate that the solvent strength of binary supercritical fluids is often a non-linear function of composition (10-14). For example, small... [Pg.137]

Since the excimer is a key intermediate in the phototransformations of polyhaloarenes, it is of considerable importance to provide additional characterization of bromoarene excimers. Evidence bearing on the nature of the bromobi-phenyl excimer was obtained by determining the dependence of the rate constant for the formation of excimer (k2) upon solvent polarity. Solvents of differing polarity based on the Ex polarity scale [17] were chosen and the quantum yields were determined as a function of concentration of BpBr for each solvent, plots of the inverse of the quantum yield versus the inverse of the concentration of BpBr... [Pg.53]

Another problem that has been tackled by multivariate statistical methods is the characterization of the solvation capability of organic solvents based on empirical parameters of solvent polarity (see Chapter 7). Since such empirical parameters of solvent polarity are derived from carefully selected, strongly solvent-dependent reference processes, they are molecular-microscopic parameters. The polarity of solvents thus defined cannot be described by macroscopic, bulk solvent characteristics such as relative permittivities, refractive indices, etc., or functions thereof. For the quantitative correlation of solvent-dependent processes with solvent polarities, a large variety of empirical parameters of solvent polarity have been introduced (see Chapter 7). While some solvent polarity parameters are defined to describe an individual, more specific solute/solvent interaetion, others do not separate specific solute/solvent interactions and are referred to as general solvent polarity scales. Consequently, single- and multi-parameter correlation equations have been developed for the description of all kinds of solvent effects, and the question arises as to how many empirical parameters are really necessary for the correlation analysis of solvent-dependent processes such as chemical equilibria, reaction rates, or absorption spectra. [Pg.90]

It has been stated that, when specific hydrogen-bonding effects are excluded, and differential polarizability effects are similar or minimized, the solvent polarity scales derived from UV/Vis absorption spectra Z,S,Ei 2Qi),n, Xk E- ), fluorescence speetra Py), infrared spectra (G), ESR spectra [a( " N)], NMR spectra (P), and NMR spectra AN) are linear with each other for a set of select solvents, i.e. non-HBD aliphatic solvents with a single dominant group dipole [263]. This result can be taken as confirmation that all these solvent scales do in fact describe intrinsic solvent properties and that they are to a great extent independent of the experimental methods and indicators used in their measurement [263], That these empirical solvent parameters correlate linearly with solvent dipole moments and functions of the relative permittivities (either alone or in combination with refractive index functions) indicates that they are a measure of the solvent dipolarity and polarizability, provided that specific solute/ solvent interactions are excluded. [Pg.450]

Adsorption TLC selection of the mobile phase is conditioned by sample and stationary-phase polarities. The following polarity scale is valid for various compound classes in NPTLC in decreasing order of K values carboxylic acids>amides>amines>alcohols>aldehydes > ketones > esthers > nitro compounds > ethers > hal-ogenated compounds > aromatics >olefins > saturated hydrocarbons > fluorocarbons. For example, retention on silica gel is controlled by the number and functional groups present in the sample and their spatial locations. Proton donor/acceptor functional groups show the greatest retention, followed by dipolar molecules, and, finally, nonpolar groups. [Pg.618]

These two sets of scales agree in their general trend, but are often at variance when values for any two particular solvents are taken. Some intercorrelations have been presented by Taft et al., e.g., the parameters E, AN and Z can be written as linear functions of both a and 7t. Originally, the values of E,- and Ji were conceived as microscopic polarity scales reflecting the local polarity of the solvent in the neighborhood of solutes ( effective dielectric constant in contrast to the macroscopic one). In the framework of the donor-acceptor concept, however, they obtained an alternative meaning, based on the interrelationships found between various scales. Along these lines, flie common solvents may be separated into six classes as follows. [Pg.739]

HB interactions, is claimed to lie in different responses to solvent polarizability effects. Likewise, in the relationship between the Ji scale and the reaction field functions of the refractive index (whose square is called the optical dielectric constant e ) and the dielectric constant, the aromatic and the halogenated solvents were found to constitute special cases." This feature is also reflected by die polarizability correction term in eq. [13.1.2] below. For the select solvents, the various polarity scales are more or less equivalent. A recent account of the various scales has been given by Marcus, and in particular of by Laurence et al., and of Ey by Reichardt. ... [Pg.740]

Bekarek [Be 81] has shown a good correlation between Taft-Kamlet s n parameter and his solvent polarity scale based on the simple function of relative permittivity (s) and refractive index (n) of the solvent (s — 1) n — l)/ 2s +1) 2n +1). [Pg.89]

This chapter mainly focuses on the presentation of the experimental results obtained for the molecular systems representing different types of symmetry and electronic strac-tures. Therefore in the Tables 10.3.1 and 10.3.2 (see tables at the end of the this contribution) the experimental data concerning the CT2pa a function of the solvent polarity are collected. Data are taken from the published reports, however, the presented works may not be all that have been published until the present day. In order to unify the data quoted from the original papers as well as to clearly present the interactions of the two-photon absorbing molecirles (cf Figirres 10.3.6-10.3.9) with its polar and nonpolar environment, we have adapted the well-known polarity scale, based on the empirical Solvent Polarity Parameter, Ej(30), which is defined as follows ... [Pg.704]

For all calculations, the choice of AO basis set must be made carefully, keeping in mind the scaling of the two-electron integral evaluation step and the scaling of the two-electron integral transfonuation step. Of course, basis fiinctions that describe the essence of the states to be studied are essential (e.g. Rydberg or anion states require diffuse functions and strained rings require polarization fiinctions). [Pg.2189]

Polarization is the most common method for the determination of sugar in sugar-containing commodities as well as many foodstuffs. Polarimetry is apphed in sugar analysis based on the fact that the optical rotation of pure sucrose solutions is a linear function of the sucrose concentration of the solution. Saccharimeters are polarimeters in which the scales have been modified to read directiy in percent sucrose based on the normal sugar solution reading 100%. [Pg.9]


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Polar functionalities

Polarity function

Polarization functions

Scale functions

Scale polarity

Scaling functions

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