Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Molecular distribution experimental determination

Molecular structure, experimental determination of, 324 Molecular velocities, distribution of, 131... [Pg.462]

Lipophilicity is a molecular property experimentally determined as the logarithm of the partition coefficient (log P) of a solute between two non-miscible solvent phases, typically n-octanol and water. An experimental log P is valid for only a single chemical species, while a mixture of chemical species is defined by a distribution, log D. Because log P is a ratio of two concentrations at saturation, it is essentially the net result of all intermolecular forces between a solute and the two phases into which it partitions (1) and is generally pH-dependent. According to Testa et al. (1) lipophilicity can be represented (Fig. 1) as the difference between the hydrophobicity, which accounts for hydrophobic interactions, and dispersion forces and polarity, which account for hydrogen bonds, orientation, and induction forces ... [Pg.216]

An experimental determination of the molecular weight distribution conceptually sorts the polymer molecules into bins, with one bin for each degree of... [Pg.471]

The simple collision theory for bimolecular gas phase reactions is usually introduced to students in the early stages of their courses in chemical kinetics. They learn that the discrepancy between the rate constants calculated by use of this model and the experimentally determined values may be interpreted in terms of a steric factor, which is defined to be the ratio of the experimental to the calculated rate constants Despite its inherent limitations, the collision theory introduces the idea that molecular orientation (molecular shape) may play a role in chemical reactivity. We now have experimental evidence that molecular orientation plays a crucial role in many collision processes ranging from photoionization to thermal energy chemical reactions. Usually, processes involve a statistical distribution of orientations, and information about orientation requirements must be inferred from indirect experiments. Over the last 25 years, two methods have been developed for orienting molecules prior to collision (1) orientation by state selection in inhomogeneous electric fields, which will be discussed in this chapter, and (2) bmte force orientation of polar molecules in extremely strong electric fields. Several chemical reactions have been studied with one of the reagents oriented prior to collision. ... [Pg.2]

The average polarizability a, defined by equation 9, is a global property, which pertains to a molecule as a whole. It is a measure, to the first order, of the overall effect of an external electric field upon the charge distribution of the molecule. We are unaware of any experimentally determined a for the molecules that are included in this chapter. However, they can be estimated using equation 12 and the atomic hybrid polarizabilities, and corresponding group values, that were derived empirically by Miller. These were found to reproduce experimental molecular a with an average error of 2.8%. The relevant data, taken from his work, are in Table 7. [Pg.24]

A valuable approach toward the determination of solution structures is to combine molecular mechanics calculations with solution experimental data that can be related to the output parameters of force field calculations 26. Examples of the combination of molecular mechanics calculations with spectroscopy will be discussed in Chapter 9. Here, we present two examples showing how experimentally determined isomer distributions may be used in combination with molecular mechanics calculations to determine structures of transition metal complexes in solution. The basis of this approach is that the quality of isomer ratios, computed as outlined above, is dependent on the force field and is thus linked to the quality of the computed structures. That is, it is assumed that both coordinates on a computed potential energy surface, the... [Pg.74]

We can now speculate as to the molecular nature of this reorientational motion of the PTFE backbone in the amorphous state. We assume that our experimentally determined order parameters closely represent the average value of l/2<3cos 0-l> of all the molecular chains in the amorphous regions, i.e., we ignore a distribution of order parameters and the effects of nonaxially symmetric deviations from the local director. [Pg.186]

Beside the descriptors, further attempts have been made to encode the 3D molecular structures with functions. Such are 3D-MoRSE code [54] spectrum-like representations [55] and radial distribution functions [56]. Also, experimentally determined infrared, mass, or NMR spectra can be taken to represent a molecule [57]. Another example is comparative molecular field analysis (CoMFA) where the molecular 3D structures are optimized together with the receptor [58]. This approach is often applied in drug design or in specific toxicology studies where the receptor is known. The field of molecular descriptors and molecular representations has exploded in the recent decades. Over 200 programs for calculating descriptors and different QSAR applications are listed on web page [59]. [Pg.92]

The particle size distribution for the humic acid fraction is depicted in Figure 4. No material sedimented out until the most extreme conditions were applied (40,000 rpm for 24 hr), when some lightening of color at the top of the solution was observed. The sedimented particles had a Stokesian diameter of around 2 nm, which means that a particle size gap of three orders of magnitude exists between these and the next largest particles detected (5 xm). From the experimentally determined coal particle density of 1.43 g/cm, it was calculated that a solid sphere of diameter 2 nm would have a molecular mass of 4000. If the molecules were rod-shaped, even smaller molecular masses would be predicted. Literature values of the molecular mass of regenerated humic acids range between 800 and 20,000, with the values clustering around 1,000 and 10,000 (i5, 16, 17). [Pg.315]

Fluid microstructure may be characterized in terms of molecular distribution functions. The local number of molecules of type a at a distance between r and r-l-dr from a molecule of type P is Pa T 9afi(r)dr where Pa/j(r) is the spatial pair correlation function. In principle, flr (r) may be determined experimentally by scattering experiments however, results to date are limited to either pure fluids of small molecules or binary mixtures of monatomic species, and no mixture studies have been conducted near a CP. The molecular distribution functions may also be obtained, for molecules interacting by idealized potentials, from molecular simulations and from integral equation theories. [Pg.28]

Recent progress in computer technology and methods for rapid experimental determination of molecular weight distributions (MWD) has encouraged the development of mathematical simulations of polymer synthesis processes in various types of batch and continuous reactors. [Pg.122]

We may recall that the attractive V (r) is negative, so that work must be done to create a new surface, so there is an increase in free energy when a molecule is taken from the bulk and placed in the surface, as we have already discussed in Section 3.2.4. Unfortunately the experimental determination of aa is extremely difficult and we have to rely on density distribution functions and statistical mechanics or some other assumptions. It is well known that the effects of molecular structure and shape are often large for any condensed system, but since we have no adequate tools for describing such effects in a truly fundamental way, the best we can do is to estimate these effects by molecular simulation using computers. As we have already mentioned in Section 3.4.3, the density of the neighbor molecules is not uniform locally it is rather a function of the distance r from the guest molecule, p = ffr). This function is known as the density distribution function which can be approximately modeled and used in computation (see Section 4.1). [Pg.113]


See other pages where Molecular distribution experimental determination is mentioned: [Pg.397]    [Pg.231]    [Pg.87]    [Pg.159]    [Pg.326]    [Pg.424]    [Pg.33]    [Pg.44]    [Pg.244]    [Pg.634]    [Pg.113]    [Pg.81]    [Pg.517]    [Pg.288]    [Pg.9]    [Pg.302]    [Pg.108]    [Pg.165]    [Pg.75]    [Pg.213]    [Pg.201]    [Pg.549]    [Pg.182]    [Pg.451]    [Pg.458]    [Pg.116]    [Pg.132]    [Pg.2562]    [Pg.84]    [Pg.199]    [Pg.204]    [Pg.406]    [Pg.436]    [Pg.269]    [Pg.424]    [Pg.11]    [Pg.80]   
See also in sourсe #XX -- [ Pg.324 , Pg.339 , Pg.340 , Pg.341 , Pg.342 , Pg.343 , Pg.344 ]




SEARCH



Distribution determination

Molecular determinant

Molecular determination

Molecular distribution

© 2024 chempedia.info