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Distribution simulations

Computer simulations have been useful for validating a kinetic model that Is not easily tested. The model was equally capable of describing multi-site polymerizations which can undergo either first or second order deactivation. The model parameters provided reasonably accurate kinetic information about the Initial active site distribution. Simulation results were also used as aids for Interpretation of experimental data with encouraging results. [Pg.413]

Matyjaszewki et al. [229,236] pointed out the importance of the bimolecular exchange reaction (Eq. 19) to control the molecular weight and its distribution. Simulation revealed a decrease in the Mw/Mn values during polymerization, but the contribution in the actual polymerization is still ambiguous [237-240]. Reports have also addressed the importance of the decomposition of the alkoxyamine such as the disproportionation of the propagating radical and the nitroxide for the control of the polymerization [229,236,241 ]. [Pg.118]

To study the effect of m on the reaction probability distribution simulations were performed with Pim=1.0, L=500, and m= 5, 30, 150 and 300, respectively over 5 x 10" reaction events. [Pg.381]

Figure 4 shows the boiling-point distribution, simulated by gas chromatography (ASTM D2887) for the major Fractions E,... [Pg.292]

Aumont O, Belviso S, Monfray P (2002) Dimethylsulfonio-propionate (DMSP) and dimethylsulfide (DMS) sea surface distributions simulated from a global three-dimensional ocean carbon cycle model. J Geophys Res-Oceans 107 Article no. 3029... [Pg.271]

TST, and/or MD simulations (the choice depends mainly on whether the process is activated or not). The creation of a database, a lookup table, or a map of transition probabilities for use in KMC simulation emerges as a powerful modeling approach in computational materials science and reaction arenas (Maroudas, 2001 Raimondeau et al., 2001). This idea parallels tabulation efforts in computationally intensive chemical kinetics simulations (Pope, 1997). In turn, the KMC technique computes system averages, which are usually of interest, as well as the probability density function (pdf) or higher moments, and spatiotemporal information in a spatially distributed simulation. [Pg.12]

The 27-cliads in the vibrational Raman spectrum of CO2 and its isotopic variants were measured and their intensity distribution simulated (Srinivasan et al., 1977 Finsterholzl et al., 1978 Kldckneret al., 1978 Finsterholzl, 1982 Wienecke et al., 1986). In Fig. 4.3-25 the experimental and the calculated Raman spectra of natural CO2 in the Fermi resonance region are presented, the lowest (calculated) spectrum showing only the 2-branches of the Fermi doublet of C 02 and its hot bands and those of the isotopomers C 02, and occuming in natural abundances of 1.1 %, 0.4 %, and 0.08 %,... [Pg.288]

Suntharalingam, P., and Sarmiento, J. L. (2000). Factors governing the oceanic nitrous oxide distribution Simulations with an ocean general circulation model. Global Biogeochem. Cycles 14(1), 429 54. [Pg.50]

Fig. 24. Effect of enhanced a-olefin readsorption rates on carbon number distributions (simulations experimental/model parameters as in Fig. 16). Fig. 24. Effect of enhanced a-olefin readsorption rates on carbon number distributions (simulations experimental/model parameters as in Fig. 16).
Fig. 27. Effect of diffusion-enhanced a-olefin cracking catalytic function on carbon number distribution (simulations experimental/model parameters as in Fig. 15, 10% CO conversion). (A) FT synthesis without cracking function (B) with intrapellet cracking function, jS = 1.2 (C) with extra pellet cracking function, jS = 1.2. (a) Carbon selectivity vs. carbon number (b) Flory plots. Fig. 27. Effect of diffusion-enhanced a-olefin cracking catalytic function on carbon number distribution (simulations experimental/model parameters as in Fig. 15, 10% CO conversion). (A) FT synthesis without cracking function (B) with intrapellet cracking function, jS = 1.2 (C) with extra pellet cracking function, jS = 1.2. (a) Carbon selectivity vs. carbon number (b) Flory plots.
The horizontal ice distribution simulated with such a low order ice model resembles the observed distributions of sea ice however, the storage of freshwater in the ice and the formation of a new water mass by freezing with brine release and by melting is neglected. To include these features, the three-level ice model of Winton (2000) is coupled with MOM-3.1 to provide an improved representation of sea ice for long-term simulations. The sea ice is vertically resolved by two ice layers and a snow cover, with different development of thickness and temperature. As shown in Fig. 19.3, this local thermodynamic description yields arealistic simulation of the interannual variation in the thickness and the spatial extent of the ice cover in the Baltic Sea. The transfer of wind momentum to the currents and to surface waves is exponentially damped out if the ice thickness exceeds a critical value, for example, 10 cm, assuming fast ice. [Pg.593]

The spatial distribution of Bi. completely describes the receptivity pattern of the surface coil. This distribution can he obtained for any coil geometry from the Biot-Savart law (2.3.8) l.etl). Field distributions simulated for a one-turn receiver coil are shown in Fig. 9.2.3 [Bos 11. Contours of constant field are shown for the j v plane al c = 0 (Fig. 9.2.3(a)) and for the yz plane at x =0 (Fig. 9.2.3(b)). High values of B, . and thus high signal sensitivity is found near the coil wires. With increasing distance y from the coil the transverse magnetic field falls off rapidly. The shape of the Biyy distribution in the. vy plane is distinctly different from that in they plane. This results from the fact that two transverse components of B exist in the jtv plane but only one in the yz plane. In... [Pg.391]

Current-distribution simulations are valuable for the design and analysis of electrochemical processes. For example, such simulations are ubiquitous in the battery and fuel-cell literature. They are used for electrochemical metallization processes not only in reactor design but also in wafer design. " A great deal of effort has also been put into the development of analog solvers for cathodic protection systems. ... [Pg.355]

In the 1980s, a large number of laboratories developed Laplace equation solvers for use in current-distribution simulations. These procedures are normally based on boundary-element methods (BEM), finite-difference methods (FDM), or finite-element methods (FEM). For Laplace s equation, it is not clear that any particular method has an overwhelming advantage over the others. It is, however, clear that a large number of current distributions caimot be described by Laplace s equation. [Pg.357]

In order to highlight some possibilities and potential problems for current-distribution simulations, two examples from recent articles are discussed. The first example is concerned with copper deposition from a poorly supported electrolyte, but in well-defined, unsteady fluid flow, for which an analytical solution is available. The second example refers to ferri-cyanide reduction in the presence of an unsteady flow, for which CFD was required to interpret experimental measurements. ... [Pg.375]

Fig. 10.7 Changes in L parameter and colour indices (Chroma, CCl, AE, a /b, and Hue) on the flavour of Newhall orange during degreening at 22 °C and 95% RH on untreated (control) and continuous 5 ppm C2H4 treated fruit, and after subsequent six days at 20 C and 70-75% RH (retail sale and distribution simulated period). Fig. 10.7 Changes in L parameter and colour indices (Chroma, CCl, AE, a /b, and Hue) on the flavour of Newhall orange during degreening at 22 °C and 95% RH on untreated (control) and continuous 5 ppm C2H4 treated fruit, and after subsequent six days at 20 C and 70-75% RH (retail sale and distribution simulated period).
Results from this residence-time distribution simulation are presented graphically in Figure 22-2 as a function of the mass transfer Peclet number. This figure... [Pg.583]

Fig. 8 (a) Simulated DEER data for a doubly labeled model system. The intensity V of the refocused observer echo (cf Eig. 7) is plotted vs the delay T of the pump pulse (black). The DEER curve can be corrected for a background signal (red) originating from intermolecular interactions (cf Eig. 4a). (b) Dipolar evolution (form factor) derived from DEER data in (a) by correcting for the intermolecular background, (c) Corresponding distance distribution. Simulations were performed using DEERAnalysis [61]... [Pg.101]

Eujimoto, R. M. (1998), Parallel and Distributed Simulation, in Handbook of Simulation, J. Banks, Ed., John WUey Sons, New York, pp. 429-464. [Pg.2465]

Vleeshouwers, S., Kluin, J. E., McGervey, J. D., Jamieson, A. M., and Simha, R., Monte Carlo calculations of hole size distributions simulation of positron annihilation spectroscopy, /. Polym. Sci. B, 30, 1429-1435 (1992). [Pg.471]

The explicit sweep distribution simulations were performed with increasingly refined meshes until the results did not change by more than 5%. Typical meshes contained 5000 elements. [Pg.341]


See other pages where Distribution simulations is mentioned: [Pg.475]    [Pg.131]    [Pg.175]    [Pg.313]    [Pg.263]    [Pg.57]    [Pg.326]    [Pg.419]    [Pg.146]    [Pg.788]    [Pg.2464]    [Pg.111]    [Pg.1161]    [Pg.177]    [Pg.613]    [Pg.338]    [Pg.369]   
See also in sourсe #XX -- [ Pg.278 ]




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