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Starting configurations

Figure Al.6.23. Schematic representation of dephasing and reversal on a race track, leading to coherent rephasing and an echo of the starting configuration. From Phys. Today, (Nov. 1953), front cover. Figure Al.6.23. Schematic representation of dephasing and reversal on a race track, leading to coherent rephasing and an echo of the starting configuration. From Phys. Today, (Nov. 1953), front cover.
Based on the modification studies of this chapter, the potential reactants in the proposed model of important factors described in Fig. 6.1 must certainly be considered to be in a different configuration in terms of morphology and relative position than in the starting configuration. [Pg.171]

We do this as follows. The N particles are placed in a starting configuration, for example a regular lattice. Each particle is then tentatively moved at random. For each move, we calculate the change in the mutual potential energy, AU. If At/ is negative, then we allow the move. If At/ is positive, we allow the move with a probability of expi—U/kaT). [Pg.70]

Table 2. Parameters of the starting configurations for the simulations. The lattices were aligned with the (100) planes parallel to the sides of the simulation box. Table 2. Parameters of the starting configurations for the simulations. The lattices were aligned with the (100) planes parallel to the sides of the simulation box.
Two alternate core structures of the ordinary 1/2[110] dislocation, shown schematically in 1 gs. 2a amd b, respectively, were obtained using different starting configurations. The core shown in Fig. 2a is planar, spread into the (111) plame, while the core shown in Fig. 2b is non-plamar, spread concomitcmtly into the (111) amd (111) plames amd thus sessile. The sessile core is energetically favored since when a shear stress parallel to the [110] direction was applied in the (111) plane the planar core transformed into the non-plamar one. However, in a similar study emplo3dng EAM type potentials (Rao, et al. 1991) it was found that the plamar core configuration is favored (Simmons, et al. 1993 Rao, et al. 1995). [Pg.361]

Recall that difference patterns are simply the space-time patterns of the difference between two evolutions of the same transition rule starting from two different starting configurations. For example, the value of the T site at time t of a difference pattern for a k = 2 global rule and two different initial global states cti(0) and... [Pg.100]

Translated to Life s terms, this means that one cannot, in general, tell whether a particular starting configuration will eventually die out. There is no short-cut route to the final outcome of Life s evolution the best that can in principle be hoped for is to sit back and patiently await Life s own final outcome. Since Life is able to carry out any and all computations that a c onveiitional computer is able to, it can therefore be said that, in this sense, this rather unremarkable seeming rule is actually capable of displaying arbitrarily complicated behavior ... [Pg.132]

Simple Seeds and Stable Patterns First, because live cells survive only if surrounded by 2 or 3 other live cells and dead cells become alive only if surrounded by exactly three live cells, initial states consisting of either single or neighboring live cells immediately yield the null state. Survival in Life therefore requires a minimum of three live cells. Figures 3,66 and 3.67 show the fates of all starting configurations consisting of three and four live cells. [Pg.133]

Figure 8.1. Two typical starting configurations for Application 8-1, showing random placement of two ingredients on a 20 x 20 grid. Figure 8.1. Two typical starting configurations for Application 8-1, showing random placement of two ingredients on a 20 x 20 grid.
The evaluation is carried out in close collaboration with an expert in the particular field of R D or by the researcher himself. At the beginning, a pre-selection of optimisation parameters and a range of parameter variations is made, which at this point rarely represents a starting configuration, and can be varied by considering actual results at any time. [Pg.265]

A novel approach [98], proposed for generating starting configurations of amorphous dense polymeric systems, departs from a continuous vector field and its stream lines. The stream lines of continuous vector fields never intersect. If the backbones of linear polymer chains can be associated with such stream lines, the property of the stream lines partly alleviates the problem of excluded volume, which - due to high density and connectivity - constitutes the major barrier to an efficient packing method of dense polymeric systems. This intrinsic repulsive contact can be compared to an athermal hard-core potential. Considering stream lines immensely simplifies the problem. [Pg.59]

Every minimization departs from an initial estimation for the vector field. The minimizations were carried out with a starting configuration obtained by randomizing the coefficients aj and a the resulting vector field has no preferential orientation and the distribution of curvature in the simulation box exhibits a long tail mainly due to abrupt changes in the direction of the stream lines (see Fig. 3.2A). [Pg.65]

Fig. 3.2. a Distribution of curvature in the simulation box during the three stages (random starting configuration, after equilibration and at the end of simulated annealing) of a simulated annealing run with c0 = 10. T denotes the temperature, b Final distribution of curvature for two different goal curvatures c0. [Pg.66]

Training a one-dimensional SOM using a set of random angles. The starting configuration is shown at the top. [Pg.68]

The starting configuration for a two-dimensional GCS. Each unit stores a vector of weights. [Pg.100]

Create an equilibrium ensemble of starting configurations. To create N initial conformations representative of the equilibrium ensemble for Hamiltonian - // (z. A = 0), one can, for instance, save conformations at regular intervals during a long equilibrium simulation. In some cases, accelerated sampling procedures may be necessary. [Pg.187]

Today it is an alternative method for alignment of molecular structures that maximizes the steric and electrostatic overlap using randomly generated starting configurations and keeping only the best results based on the value of the alignment function. [Pg.197]

Fig. 9. Fate of various starting configurations during a ground-state symmetry-forbidden pericyclic reaction. Schematic... Fig. 9. Fate of various starting configurations during a ground-state symmetry-forbidden pericyclic reaction. Schematic...
The mutation of the hydroxyl group positioned in R-configuration at the C(3) atom of the central statine (rSta) residue of the inhibitor gives rise to AAGbind of -0.51 kcal/mol, which is very close to the experimental value of -0.8 kcal/mol. It may be noted here that the starting configuration of the inhibitor in the enzyme-inhibitor complex is the same as that of pepstatin. The crystal structure of rhizopus pepsin or any other aspartic proteinase... [Pg.151]


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See also in sourсe #XX -- [ Pg.485 ]




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