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Conformer transformation constant

In a number of cases, the well-fulfilled linear correlation between conformer transformation constants and the parameter Et of mixed solvent exists (see Section 9.3.4.3). [Pg.532]

The transformation constant, Kt, represents the equihbrium constant for the conformational change from the subunit in conformation A to the subunit in conformation B ... [Pg.272]

It is often the solvent effect fliat is flie only method of radical change of relative contents of different conformer forms. Thus, with flie help of the isochore equation of chemical reaction, flie data on equilibrium constants and enthalpies of dichloroacetaldehyde conformer transformation allow us to calculate that, to reach the equilibrium constant of axial rotamer formation in cyclohexane as solvent (it is equal to 0.79) to magnitude K=0.075 (as it is reached in DMSO as solvent), it is necessary to cool the cyclohexane solution to 64K (-209"C). At the same time, it is not possible because cyclohexane freezing point is -l-6.5"C. By analogy, to reach flie dimefliylsulfoxide constant to value of cyclohexane , DMSO solution must be heated to 435K (162"C). [Pg.532]

The theory behind conformal transformations is elegant and simple and it turns out that the basic notions can be introduced using no more than undergraduate math. To keep the ideas elementary, we deal with a simple fluid model first. Consider the two-dimensional, planar, steady flow of a constant density liquid in an isotropic, homogeneous medium, satisfying Laplace s equation... [Pg.80]

In cases of asymmetrically substituted heterocycles (see, e.g., [25,30,31,50,51]), the proton relocation modifies the dipole moment of the system, while the neutrality of the solute is preserved. Partition of the solute into a shghtly polar phase is generally more favorable with a smaller dipole moment. Thus, for a given molecule, the free energy changes in a solution through possible tau-tomeric/conformational transformations could be explored theoretically. Such studies would allow for the estimation of the tautomeric/conformational equilibrium constant in the selected solvents or miscible mixtures. However, from the point of view of the partition mechanism between the aqueous solution and a nonmixing solvent model of the lipophilic phase, interface studies are required, as mentioned above. [Pg.127]

The hydration shell is formed with the increasing of the water content of the sample and the NA transforms from the unordered to A- and then to B form, in the case of DNA and DNA-like polynucleotides and salt concentrations similar to in vivo conditions. The reverse process, dehydration of NA, results in the reverse conformational transitions but they take place at the values of relative humidity (r.h.) less than the forward direction [12]. Thus, there is a conformational hysteresis over the hydration-dehydration loop. The adsorption isotherms of the NAs, i.e. the plots of the number of the adsorbed water molecules versus the r.h. of the sample at constant temperature, also demonstrate the hysteresis phenomena [13]. The hysteresis is i( producible and its value does not decrease for at least a week. [Pg.117]

Molecular dynamics has also been used to replace the MC moves for conformational advancement [43]. In the molecular dynamics version of parallel tempering, often referred to as replica exchange molecular dynamics, momenta are used in the propagation scheme such that a constant temperature is maintained between the swaps. After the swap in conformational space (with the same acceptance criterion as in the MC implementation), a readjustment in momentum space is also needed. This is done by renewing the momenta for replica i by the transformation... [Pg.289]

As described above, most solid-state reactions are heterogeneous, in the sense that reactant and product are in different solid phases. In many of these, product crystals first appear as nuclei that grow at the expense of the parent crystal. On the other hand, there are some solid-state reactions that are not accompanied by a phase change and for which, therefore, analogy with a solid-state transformation is not plausible. Such reactions are of particular interest in several respects They make possible conversion of a single crystal of reactant to a single crystal of product they enable study, for example by X-ray diffraction, of the structures of the parent and product molecules as functions of the degree of conversion in more or less constant environments and one can elucidate from them the constraints that the parent crystal imposes both on the reaction pathway and on the conformation of the product. It is in connection with the latter that this subject is of particular interest in the present context. This class of processes has been discussed by Thomas (183). [Pg.184]

Figure 1. Plots showing the Calibration Process. A. Response transformation to constant variance Examples showing a. too little, b. appropriate, and c. too much transformation power. B. Amount Transformation in conforming to a (linear) model. C. Construction of p. confidence bands about the regressed line, q. response error bounds and intersection of these to determine r. the estimated amount interval. Figure 1. Plots showing the Calibration Process. A. Response transformation to constant variance Examples showing a. too little, b. appropriate, and c. too much transformation power. B. Amount Transformation in conforming to a (linear) model. C. Construction of p. confidence bands about the regressed line, q. response error bounds and intersection of these to determine r. the estimated amount interval.

See other pages where Conformer transformation constant is mentioned: [Pg.88]    [Pg.88]    [Pg.85]    [Pg.292]    [Pg.72]    [Pg.85]    [Pg.531]    [Pg.531]    [Pg.60]    [Pg.380]    [Pg.83]    [Pg.1639]    [Pg.430]    [Pg.464]    [Pg.390]    [Pg.105]    [Pg.343]    [Pg.479]    [Pg.188]    [Pg.433]    [Pg.55]    [Pg.467]    [Pg.208]    [Pg.303]    [Pg.109]    [Pg.98]    [Pg.189]    [Pg.64]    [Pg.682]    [Pg.85]    [Pg.427]    [Pg.466]    [Pg.38]    [Pg.21]    [Pg.169]   
See also in sourсe #XX -- [ Pg.431 ]




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Conformal transformations

Conformer constants

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