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Molecular limitations

Figure 4.7 Consensus bootstrap tree of full-length amino acid sequences of insect desaturases generated with MacVector 7.0 (Oxford Molecular Limited). Branch points (internal nodes) are retained if they occur in >50 percent of resampling trees (1000 x resampling) all other nodes are collapsed. Names in bold are from the published literature names in parentheses reflect a nomenclature system for insect desaturases (proposed in Knipple ef a/.,... Figure 4.7 Consensus bootstrap tree of full-length amino acid sequences of insect desaturases generated with MacVector 7.0 (Oxford Molecular Limited). Branch points (internal nodes) are retained if they occur in >50 percent of resampling trees (1000 x resampling) all other nodes are collapsed. Names in bold are from the published literature names in parentheses reflect a nomenclature system for insect desaturases (proposed in Knipple ef a/.,...
In the free molecular limit (Kn > 10), the coagulation coefficient is obtained from the kinetic theory of rarefied gases as (4)... [Pg.4]

Sitarski and Seinfeld (6) were the first to provide a theoretical basis for Fuch s semi-empirical formula, by solving the Fokker-Plank equation by means of Grad s (7) 13-moment method. Their solution was further improved by Mork et al. (8). The Brownian coagulation coefficient predicted by these models agrees fairly well with the Fuchs interpolation formula. However, the model does not predict the proper free molecular limit. The validity of the Fuchs semiempirical formula was further reinforced, by the Monte Carlo simulations of Brownian coagulation, by Nowakowski and Sitarski (9). [Pg.4]

The first factor in Eq. [87] is the free molecular limit for the rate of collisions between particles of mass mp, whereas the second factor can be interpreted as the collision efficiency (sticking probability). The collision efficiency becomes negligible for very small particles, since in such cases the overall interaction potential becomes vanishingly small. [Pg.16]

Therefore, the expression for the coagulation coefficient, which is valid for Iaige particles, reduces to the free molecular limit for the rate of collisions when Kw — cc. [Pg.18]

For particles of unit density, in air, at a pressure of 1 atm and temperature of 298°K, the upper and lower bounds of the dimensionless coagulation coefficients are plotted as a function of Knudsen number, for different Hamaker constants, in Fig. 3. Obviously, the upper bound for the coagulation coefficient is independent of the Hamaker constant. The upper and the lower bounds tend to the Smoluchowski expression for small Knudsen numbers. For large Knudsen numbers, the upper bound coincides with the free molecular limit, as can be seen from Fig. 3. The lower bound is found to decrease dramatically with a decrease in the Hamaker constant, for large Knudsen numbers. Both the lower and the upper bounds exhibit a maximum at intermediate values of the Knudsen number. [Pg.18]

For the transition region (0.1 < Kn < 10), Fuchs (6), assuming the sticking probability equal to unity, proposed an empirical interpolation expression for the coagulation coefficient (between the continuum and free molecular limits). His expression for the coagulation coefficient is given by ... [Pg.30]

When the particles are sufficiently small, i.e., the Knudsen number (= /R, where is the mean free path of the suspending medium) is large (free molecular limit), the particles can... [Pg.60]

Some fundamental differences exist for the three types of quantization. In particular, the densities of electronic states (DOS) as a function of energy are quite different, as illustrated in Fig. 9.2. For quantum films the DOS is a step function, for quantum dots there is a series of discrete levels and in the case of quantum wires, the DOS distribution is intermediate between that of films and dots. According to the distribution of the density of electronic states, nanocrystals lie in between the atomic and molecular limits of a discrete density of states and the extended crystalline limit of continuous bands. With respect to electrochemical reactions or simply charge transfer reactions. [Pg.264]

A. Smellie, Constrictor, 1990. Oxford Molecular Limited, Oxford, UK. [Pg.332]

The important parameter characterizing the molecular limit and the nature of the observed radiationless processes, is given by... [Pg.302]

Chemical Shift and its Anisotropy Spin 1/2 Nuclei. - Calculations of NMR chemical shifts in crystalline phases of some representative amino acids such as glycine, alanine, and alanyl-alanine have been reported. The effect of environment on the chemical shifts was explored in selected glycine geometries ranging from the crystalline phase to completely isolated molecules. In the crystalline and dilute molecular limits, the calculated distinct NMR chemical shifts have been attributed to intermolecular hydrogen bonds and dipole electric field effects, respectively. [Pg.271]

Together with the Banin group, the authors of Refs [10-12] carried out optical spectroscopy investigations on some of the cluster molecules obtained ] 14-16]. These materials were treated as the molecular limit of the bulk semiconductor CdSe, and issues such as oscillator strength, steady-state and time-resolved photoluminescence and photoluminescence excitation were addressed. In addition, emission-mediating vibrational modes were detected, and photobleaching effects observed. [Pg.312]

Rykowski, M. C., Parmelee, S. J., Agard, D. A, and Sedat, J. W, (1988). Precise determination of the molecular limits of a polytene chromosome band Regulatory sequences for the Notch gene are in the interband. Cell (Cambridge, Mass.) 54, 461-472. [Pg.76]

The generalized representation of molecular excitations leads to a convenient and comprehensive treatment of all the various cases of interest, ranging from the small to the large molecular limits. This is shown in Section II,E,3, where the typical dynamical modes are analyzed for excited molecules with various combinations of energy level densities, decay widths, and interstate coupling strengths. The general results hence obtained will form the basis for the discussion, in Section III, of specific examples for the time-dependent behavior of excited molecular systems. [Pg.323]

The common anionic, non-ionic and cationic monomers can be readily polymerised to very high molecular weight, such that they routinely exceed the upper molecular limits of well-established techniques such as size exclusion chromatography (SEC). Estimates based on empirical methods such as intrinsic viscosity determination, indicate that polymer chains with 100,000 units and more can be expected during routine synthesis of such polymers. This corresponds to the polymer chain having a molecular weight around 10 million or more. [Pg.44]

This penetration appeared to disturb the delicate morphology of the whole of the surface layers, so that superheated liquid from the bottom layer replaced the surface evaporating layer, enabling the evaporation rate to rise 20-50 fold, i.e., to flie molecular limit, just like a vapour explosion (see Fig. 5.10). [Pg.81]


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See also in sourсe #XX -- [ Pg.68 ]




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