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Conformational transformations

The monolayer resulting when amphiphilic molecules are introduced to the water—air interface was traditionally called a two-dimensional gas owing to what were the expected large distances between the molecules. However, it has become quite clear that amphiphiles self-organize at the air—water interface even at relatively low surface pressures (7—10). For example, x-ray diffraction data from a monolayer of heneicosanoic acid spread on a 0.5-mM CaCl2 solution at zero pressure (11) showed that once the barrier starts moving and compresses the molecules, the surface pressure, 7T, increases and the area per molecule, M, decreases. The surface pressure, ie, the force per unit length of the barrier (in N/m) is the difference between CJq, the surface tension of pure water, and O, that of the water covered with a monolayer. Where the total number of molecules and the total area that the monolayer occupies is known, the area per molecules can be calculated and a 7T-M isotherm constmcted. This isotherm (Fig. 2), which describes surface pressure as a function of the area per molecule (3,4), is rich in information on stabiUty of the monolayer at the water—air interface, the reorientation of molecules in the two-dimensional system, phase transitions, and conformational transformations. [Pg.531]

Conformal Mapping Every function of a complex variable w = f z) = u x, y) + iv(x, y) transforms the x, y plane into the u, v plane in some manner. A conformal transformation is one in which angles between curves are preserved in magnitude xnd sense. Every analytic function, except at those points where/ ( ) = 0, is a conformal transformation. See Fig. 3-48. [Pg.453]

Plain Slot The analytical solution for the slot in the two-dimensional case can be obtained by conformal transformation - ... [Pg.835]

The transfer of PCSs from solutions into the solid state may be accompanied by the origination of hydrogen and salt bonds, by associations in crystalline regions, or by charge transfer states and some other phenomena. These effects are followed by some conformational transformations in the macromolecules. The solution of the problem of the influence of these phenomena on the conjugation efficiency and on the complex of properties of the polymer is of fundamental importance. [Pg.19]

Viscosimetric studies of organotin copolymer solutions allow the changes in the shape of the macromolecules to be followed as a function of the electrostatic charge. From the plot of the intrinsic viscosity of copolymers in DMFA solution against the degree of dilution it is seen that increasing dilution results in a rise of viscosity, probably due to an extension of macromolecular chains accompanied by conformational transformations. Naturally, this rise in viscosity with dilution cannot proceed infinitely since a coiled chain cannot be extended more than a completely extended chain conformation, due to intramolecular repulsion. [Pg.124]

A single-to-single crystal phase transition was found to take place at 333 K in a new polymorph of ort/zo-ethoxy-trans-cinnamic acid [77]. In this study, the structures of the title compound obtained at two temperatures above the transition point were determined in addition to the structures of the stabilized forms existing at lower temperatures. It was found that the phase transition involved a cooperative conformational transformation coupled with a shift in layers of the constituent molecules. [Pg.273]

It was found that in spite of the large excess of modifying amine (N-isopropyl-, -diethyl, -dipropyl, -diisopropyl, -n-hexyl, -cyclohexyl, -n-octyl), the extent of substitution did not exceed 5-10 molar %. For the case of the N-isopropyl derivative, i.e. [poly(AAm-co-NiPAAm)], the authors connected such results with the temperature-induced conformational transformation of partially hydrophobized copolymer acquiring the contracted conformation, "... which made it difficult for N-isopropylamine to react further with the amide groups [22], Unfortunately, no data on the solution behaviour of these interesting copolymers have been reported to date, although there is a high probability that they would demonstrate certain properties of the protein-like macromolecules. At least, in favour of similar supposition is supported by the results of our studies [23] of somewhat different PAAm partially hydrophobized derivative, whose preparation method is depicted in Scheme 3. [Pg.108]

FIGURE 3. Conformational transformations of TVM and relative energies of calculated geometries in >2d> S4 and C1... [Pg.30]

Temperature dependence and simulation of H 148 NMR were used for determining the rates and activation energies of conformational transformations. Bridged tetraarylstannanes 26-28 can adopt either Z>2 or S4 symmetry. From calculations it was shown that the achiral form S4 has a higher energy level. It was proposed that transitions between one D2 form to its antipodal proceed through the S4 form 3. [Pg.384]

The minimum and maximum of the reaction force, in a natural and universal manner, divide any process having V(RC) such as that in Figure 21.1a into three reaction regions along the intrinsic reaction coordinate A —> a, a —> y, and y B, as shown in Figure 21.1b. What is the significance of these regions Our answers to this come out of our experience with a number of chemical reactions and conformational transformations [3-13]. [Pg.295]

M. Heiblum and J. H. Harris, Analysis of curved optical waveguides by conformal transformation, TfiTiii. J. Quantum Electron. 11, 75-83 (1975). [Pg.99]

Fig. 4. Conformational transformations from random-coil to helix through interrupted... Fig. 4. Conformational transformations from random-coil to helix through interrupted...
Eicke, H. F., Christen, H., Hopmann, R. F. W. Stability considerations with respect to conformational transformations during micelle formation in apolar media. In Proceedings in-ternat. conference on colloid and surface science. Vol. 1, p. 489 Wolfram, E. (ed.). Budapest Akademiai Kiado 1975... [Pg.141]

In turn, the conformational transformations of molecules that accompany the photoreaction sharply influence the ability of molecules to bind metal cations. This implies that photocontrolled complex formation is possible in this type of system. [Pg.249]

One may assume that slow conformational transformations in the surfactant macromolecules may affect considerably the adsorption-desorption equilibria at the surface of the semiconductor particles under consideration and thus affect the course of redox processes generated by these particles under the action of light. We present below an attempt in a semiquantitative description of the observed processes. [Pg.69]

FIGURE 3.3 Calculated pore volumes for CDC from various metal carbides assuming conformal transformation. (From Dash, R.K., Nanoporous carbons derived from binary carbides and their optimization for hydrogen storage, PhD Thesis, Drexel University, Philadelphia, PA, 2006.)... [Pg.82]

C-NMR spectrometry has assumed a very efficient role in the determination of the structure and stereochemistry of Nuphar alkaloids and their derivatives. Accurate assignments of chemical shift values to particular carbon atoms in the molecules and clear changes in chemical shift values of particular carbon atoms, owing to conformational transformations, are well within the rules generally accepted for I3C-NMR spectroscopy, which facilitates identification of the signals in the l3C-NMR spectra. [Pg.244]

As was mentioned above, there are a lot of different ways of considering the Edwards-Frisch problem. However, from the methodological point of view and for the sake of a better clarification of non-euclidean geometry ideas for the description of topological constraints, we would like to present the method of conformal transformation. [Pg.5]

The main idea is as follows. Let us consider the plane in which our chain is placed as a complex one, z = x + iy. (z = z(x, >)) and let us find the conformal transformation, z = z( ), of the plane z with the obstacle to the Riemann surface, = + b], which does not contain an obstacle (such a transformation means the transfer to the covering space). Due to the conformal invariance of Brownian motion1, in the covering space a random process will be obtained corresponding to the initial one on the plane z but without any topological constraints. [Pg.6]

Taking into account that under the conformal transformation, the Laplace operator is transformed in the following way ... [Pg.6]

Fig. 2. Conformal transformation of z-plane with one point removed to the covering Riemann surface, f, without any peculiar points... Fig. 2. Conformal transformation of z-plane with one point removed to the covering Riemann surface, f, without any peculiar points...
Conformal invariance of random walk means that after the conformal transformation this process will be random again. [Pg.6]


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See also in sourсe #XX -- [ Pg.225 ]




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Conformal transformations

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