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Critical path/traces

Note that in all topologies, the inductor is not in the critical path. So we need not worry much about its layout, at least not from the point of view of noise. However, we have to be wary of the electromagnetic field the inductor creates, because that can impinge on nearby circuitry and sensitive traces, and cause similar (though usually not so acute) problems. So generally, it is a good idea to try and use shielded inductors for that reason, if cost permits. If not, it should be positioned a little further from the IC, in particular keeping clear of the feedback trace. [Pg.136]

Molniya and Tundra orbits are critically incHned (i = 63.4°) highly inclined elliptical orbits (HlEO) to cause the satellite s subsatellite ground trace to dwell at apogee at the same place each day. Such orbits whose subsatellite paths trace a repetitive loop (LOOPUS) allow several satellites to be phased to offer quasistationary satellite service at high latitudes. For full Earth coverage from a constellation of LEO satellites, circular polar constellations (Adams and Rider, 1987) and constellations of orbit planes with different incHnations, for example. Walker orbits (Walker, 1977) have received attention. [Pg.1794]

Different solutions to this problem have been proposed. In [7], Fisher described a series of transformations used in trace scheduling for microcode compaction. This method compacts the critical path independently of the control block boundaries. A refinement of this tqjproach was proposed recently by Potasman et al and is called percolation scheduling [8]. Camposano and Ber unaschi use an alternative approach called path-based scheduling [9], wh e all possible paths are compacted independently. A post-processing step merges separate paths to Iowa the controller costs. [Pg.263]

A peculiarity of an ascent path is that branching and dissipation points (critical points, see Sects. 2.6 and 3.2) which characterize the regions of branching or dissipation of a valley, may make the path tracing more difficult by the occurrence of zeros of the Hessian matrix. On the other hand, this may promote the development of procedures which allow to locate branching points (cf.Ref.l9). [Pg.9]

Applying pressure to a gas at temperatures below the critical point, Tc, causes a liquid to form with the appearance of a meniscus, a discontinuous phase change. Applying pressure above the critical point simply increases the density of the supercritical fluid. In a path traced by the small arrows, gas changes to liquid without exhibiting a discontinuous phase transition. [Pg.543]

Some of the critical enzymes in our cells are metalloproteins, large organic molecules made up of folded polymerized chains of amino acids that also include at least one metal atom. These metalloproteins are intensely studied by biochemists, because they control life and protect against disease. They have also been used to trace evolutionary paths. The d-block metals catalyze redox reactions, form components of membrane, muscle, skin, and bone, catalyze acid-base reactions, control the flow of energy and oxygen, and carry out nitrogen fixation. [Pg.789]

Fig. 7.1 The electron density p(t) is displayed in the and Fig. 7.1 The electron density p(t) is displayed in the and <rv symmetry planes of BF3 in (a) and (b), respectively. The density is a maximum at the position of each nucleus (values of p greater than 2.5 au are not shown in the relief maps) and has a saddle between B and each of the F nuclei. The minimum in p at a saddle point denotes the position of a bond critical point (BCP). The trajectories traced out by the vectors Vp are illustrated in (c) and (d) for the same planes as in (a) and (b). All the paths in the neighborhood of a given nucleus terminate at the maximum value of p found at each nucleus and define the atomic basin. (a) and (b) show two orthogonal views of the same BCP. They indicate that p is a minimum at the BCP along the internuclear axis, the curvature is positive, and two trajec-...
Another consideration in developing connection details for blast resistant structures is the provision for redundant load path. Because these elements may be stressed near their ultimate capacity the possibility of single failures must be considered. Where possible, it is desirable to provide an alternate load path should a failure occur. Consideration should be given to the number of components in the load path and the consequences of single failures. The key concept in the development of these details is to trace the load or reaction through the connection. This is much more critical in blast design than in conventionally loaded structures. [Pg.69]

The mean free path X, of a molecule in air can be calculated from the sizes of the molecules involved. The most probable collision partners for a trace molecule (such as CFC-12) in air are molecular nitrogen (N2) and oxygen (02). The trace molecule i is hit whenever its center gets closer to the center of an air molecule than the critical distance, rcrit = r, + rair (Fig. 18.8). Picturing the molecules as spheres, the molecular radius r, can be estimated from the collision cross-section A listed in chemical handbooks such as the Tables of Physical and Chemical Constants (Longman, London, 1973) ... [Pg.800]

FIGURE 11. Gradient vectorfield of the HF/6-31 G(d,p) electron density distribution p (r) calculated for the plane of the cyclopropane ring. Bond critical points p are denoted by dots. There are three different types of trajectories type 1 trajectories start at infinity or the centre of the ring and end at a carbon nucleus type II trajectories (heavy lines) define the bond path linking two neighbouring carbon atoms type III trajectories form the three zero-flux surfaces between the C atoms (in the two-dimensional display only their traces can be seen). They terminate at the bond critical points... [Pg.64]

Figure 15 presents a schematic view of how the atomic subspaces Cl, C6 and Cl 1 of 1,6-methanojl Ojannulene (35) change upon an approach of Cl to C6. Bond paths (solid lines between atoms), bond critical points (dots) and the traces of the zero-flux surfaces S (A, B) (perpendicular to bond paths) that separate the atomic subspaces are shown in Figure 15a. Clearly, the subspace C11 extends less and less into the region between C1 and C6 until the surfaces of C1 and C6 coincide and a bond path between C1 and C6 is formed. At the same time, the Laplace concentration between Cl and C6 gradually increases and coverges to the one found for a three-membered ring. As shown in Figure 15b, this change corresponds to the valence tautomerism of the l,6-methano[10]annulene to bisnorcaradiene27,54. Figure 15 presents a schematic view of how the atomic subspaces Cl, C6 and Cl 1 of 1,6-methanojl Ojannulene (35) change upon an approach of Cl to C6. Bond paths (solid lines between atoms), bond critical points (dots) and the traces of the zero-flux surfaces S (A, B) (perpendicular to bond paths) that separate the atomic subspaces are shown in Figure 15a. Clearly, the subspace C11 extends less and less into the region between C1 and C6 until the surfaces of C1 and C6 coincide and a bond path between C1 and C6 is formed. At the same time, the Laplace concentration between Cl and C6 gradually increases and coverges to the one found for a three-membered ring. As shown in Figure 15b, this change corresponds to the valence tautomerism of the l,6-methano[10]annulene to bisnorcaradiene27,54.
Studies of liquid-vapor coexistence are, generally, best addressed in the framework of an open ensemble thus the state variables here comprise both the particle coordinates r and the particle number N. A path with the appropriate credentials can be constructed by identifying pairs of values of the chemical potential p and the temperature T which trace out some rough approximation to the coexistence curve in the p—7 plane, but extend into the one-phase region beyond the critical point. Once again there is some circularity here to which we shall return. Making the relevant variables explicit, the sampling distribution [Eq. (26)] takes the form... [Pg.23]

The analysis of the gradient vector field of the charge density displays the trajectories traced out by Vp (gradient path). Because p is a local maximum at nuclear position ((3, -3) critical point), all the gradient paths at a proximity of a... [Pg.296]

The bond critical point is the origin of two special gradient paths each one traces the ridge of maximum electron density from the bond critical point to one of the two neighboring nnclei. The nnion of these two gradient paths is the bond path, which nsnally connects atoms that are joined by a chemical bond. [Pg.48]


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See also in sourсe #XX -- [ Pg.240 , Pg.241 , Pg.398 ]




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Critical Traces

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