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SMD calculations

Another set of simulations was carried out with the targeted molecular dynamics (TMD) method (Schlitter et ah, 1993). The initial and final structures of an SMD simulation were used as input for the TMD simulations as discussed in Methods . TMD trajectories were calculated in both directions between the input structures, simulating both the binding and the... [Pg.52]

It is important to double-check the failure criteria of specific vendors. For example, Panasonic SMD capacitors allow for a 30% fall in capacitance by the end of life. That means, for a 20% tolerance capacitor, you need to start with a nominal value 79% higher than your calculated value (also don t forget to account for the additional fall in capacitance at low temperatures). [Pg.100]

MMD/SMD that may be 1.1, 1.2 or 1.5J2491 Thus, once the SMD is calculated, the entire droplet size distribution after primary breakup can be determined. [Pg.162]

To characterize a droplet size distribution, at least two parameters are typically necessary, i.e., a representative droplet diameter, (for example, mean droplet size) and a measure of droplet size range (for example, standard deviation or q). Many representative droplet diameters have been used in specifying distribution functions. The definitions of these diameters and the relevant relationships are summarized in Table 4.2. These relationships are derived on the basis of the Rosin-Rammler distribution function (Eq. 14), and the diameters are uniquely related to each other via the distribution parameter q in the Rosin-Rammler distribution function. Lefebvre 1 calculated the values of these diameters for q ranging from 1.2 to 4.0. The calculated results showed that Dpeak is always larger than SMD, and SMD is between 80% and 84% of Dpeak for many droplet generation processes for which 2left-hand side of Dpeak. The ratio MMD/SMD is... [Pg.249]

Energy levels of heavy and super-heavy (Z>100) elements are calculated by the relativistic coupled cluster method. The method starts from the four-component solutions of the Dirac-Fock or Dirac-Fock-Breit equations, and correlates them by the coupled-cluster approach. Simultaneous inclusion of relativistic terms in the Hamiltonian (to order o , where a is the fine-structure constant) and correlation effects (all products smd powers of single and double virtual excitations) is achieved. The Fock-space coupled-cluster method yields directly transition energies (ionization potentials, excitation energies, electron affinities). Results are in good agreement (usually better than 0.1 eV) with known experimental values. Properties of superheavy atoms which are not known experimentally can be predicted. Examples include the nature of the ground states of elements 104 md 111. Molecular applications are also presented. [Pg.313]

Dryga A, Warshel A (2010) Renormalizing SMD the renormalization approach and its use in long time simulations and accelerated PMF calculations of macromolecules. J Phys Chem B 114(39) 12720-12728... [Pg.113]

In most cases we apply now the method—coined by Coutinho and Canuto [81,82] as sequential MC (SMC) or sequential MD (SMD)—in which an all-classical simulation is performed from which, after equilibration, a relative small number of snapshots of uncorrelated solute-solvent configurations are collected. In Ref. [81] these authors show that a relatively small number of configurations—small with respect to the total number generated in the simulation—contains all statistically relevant information. Then from QM or QM/MM calculations on the snapshots the (electronic) molecular properties in solution are obtained by averaging, or otherwise collected. In the original paper the saved solute-solvent configurations were subjected to an all-QM calculation. We apply this technique generally with only the solute as QM part for reasons already mentioned above. [Pg.44]

To calculate the rates of styrene polymerization with the help of experimental data on conversion-time the method of the digital differentiation using five points (16) was applied. In table V the values of Kp/Kt for different conversions are represented, the values have been obtained during the styrene polymerization in the presence of different initial concentrations of BzjOa at temperature of 70° C, Up to conversion of - 40% the ratio of Kp/Kt somewhat increases smd does not depend on the initial concentration of initiator. But at more high stages of polymerization the difference of MW of polymer being formed reveals itself and the ratio of Kp/Kt increases as quickly as the initial concentration of initiator decreases. Dependences of Kp/Kt on the con-... [Pg.221]

The corresponding force-extension profiles for these calculations are shown in Fig. 27. The data presented for SMD and SMD-NH correspond to an individual trajectory. In order to arrive at a meaningful basis for comparisons between different schemes, the PMF for SMD and SMD-NH simulations is time averaged over 0.1 A(the bin width in EXEDOS), thereby reducing some of the statistical noise. For higher pulling rates (rates comparable to those employed in the literature), the forces and the PMF obtained from steered MD without a cantilever (SMD-NH) exhibit less noise than those obtained from... [Pg.117]

From the frequency assignments for HjCl given in Tables V and VI and the ratios analogous to those in Table IV, the theoretical ratios smd I h,/hd calculated as a function of tem-... [Pg.59]

The methods employing constrained geometries implicitly apply F, whereas the SMD and EFEI methods model the application of F explicitly. As such, one may anticipate that simulations using these methods would yield different results. In what follows, we compare how the outcomes of calculations can be affected by the manner in which F is applied in the context of geometry optimizations, and MD simulations. [Pg.53]

The values of ksBm, calculated for the extremes of the temperature range used, are plotted in Arrhenius form in Figure 1, both for the results in TaUe 10 and for earlier estimates. Points from four of the studies fit a common line reasonably well, and give fas = 53 kJmol and /activation energy is considraably lower than smd on this basis it is difScult... [Pg.324]

In Stanton and Rutland [31], the shape and scale parameters depend on the Weber number, using the axial component of the impinging drop velocity in the calculations, but the authors are unclear about the characteristic mean size, whether it is arithmetic (AMD), volumetric (VMD, or D30) or Sauter (SMD). The approach in Bai et al. [4] depends on the mass ratio between secondary and primary drops, which is randomly determined, thus introducing some nondeterminism into the formulation. In his approach, Lemini [14] fitted three polynomial functions/1,/2,/3 to the data reported in Mundo et al. [18], with the objective of establishing different scale parameters q and qi, aiming at an independent control of the frequency and size range of the distribution, respectively. [Pg.447]

In order to obtain a correlation, the outflow of the effervescent spray was simulated by a numerical model based on the Navier-Stokes equations and the particle tracking method. The external gas flow was considered turbulent. In droplet phase modeling, Lagrangian approach was followed. Droplet primary and secondary breakup were considered in their model. Secondary breakup consisted of cascade atomization, droplet collision, and coalescence. The droplet mean diameter under different operating conditions and liquid properties were calculated for the spray SMD using the curve fitting technique [43] ... [Pg.518]


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See also in sourсe #XX -- [ Pg.323 , Pg.329 , Pg.343 , Pg.349 ]




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