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E-vertices

When using the gradient method described above, conventional flat-bottom hole standards can not be used. Tbe probe will see only the edges of the holes and they all have the same gradient, i.e. vertical steepness, and will give the same signal responses. [Pg.286]

Here is described the verification of one particular characteristic parameter of one flaw detector, i.e. vertical linearity. The system of verification VERAPUS is connected to peripheral equipment as indicated in figure 2. The dialogue boxes show the operator how to adjust the R.F. signals that are sent by the arbitrary generator to the flaw detector. [Pg.703]

Fig. 7. Control of fan performance with inlet vane control. SoHd lines marked A and N show normal performance without vanes (vanes wide open). As vanes are progressively closed, static and power curves are modified as indicated by dashed lines. Intersection ( - ) of the system resistance curve with these reduced pressure curves at points B, C, D, and E shows how imparting more spin to the inlet air reduces flow. Projecting points A to E vertically downward to the corresponding power curve locates fan power points A through E7 Power savings achieved over throttling control can be estimated by projecting points B through E vertically downward to the A power curve and comparing the value with that from the proper reduced power curve. To... Fig. 7. Control of fan performance with inlet vane control. SoHd lines marked A and N show normal performance without vanes (vanes wide open). As vanes are progressively closed, static and power curves are modified as indicated by dashed lines. Intersection ( - ) of the system resistance curve with these reduced pressure curves at points B, C, D, and E shows how imparting more spin to the inlet air reduces flow. Projecting points A to E vertically downward to the corresponding power curve locates fan power points A through E7 Power savings achieved over throttling control can be estimated by projecting points B through E vertically downward to the A power curve and comparing the value with that from the proper reduced power curve. To...
FIG. 23-3 Temperature and composition profiles, a) Oxidation of SOp with intercooling and two cold shots, (h) Phosgene from GO and Gfi, activated carbon in 2-in tubes, water cooled, (c) Gumene from benzene and propylene, phosphoric acid on < uartz, with four quench zones, 260°G. (d) Mild thermal cracking of a heavy oil in a tubular furnace, hack pressure of 250 psig and sever heat fluxes, Btu/(fr-h), T in °F. (e) Vertical ammonia svi,ithesizer at 300 atm, with five cold shots and an internal exchanger. (/) Vertical methanol svi,ithesizer at 300 atm, Gr O -ZnO catalyst, with six cold shots totaling 10 to 20 percent of the fresh feed. To convert psi to kPa, multiply by 6.895 atm to kPa, multiply by 101.3. [Pg.2072]

Nakamura, K., and Capes, C. E., Vertical Pneumatic Conveying A Theoretical Study of Uniform and Annular Particle Flow Models, Can. J. Chem. Eng., 51 39(1973)... [Pg.108]

Gu, H., and Klinzing, G. E., Vertical Plug Flow of Cohesive Coal in 2- and 4-Inch Pipes, Powder Tech., 57 59-67 (1989)... [Pg.710]

Flares can be grouped into two major categories, i.e., vertical and horizontal. [Pg.84]

A191 Casing mounting CSG MTG C 1 A center-Hne B near center-line Crfoot Drseperate mounting plate E vertical F sump G inline Z other... [Pg.185]

The E (vertical) axis is a reflection of the potential values in volts (v) of reduction half-reactions describing the conditions under which changes in the aqueous oxidation state of the element occur. These E values range from -1-3.00 V to —4.00 V. The pH (horizontal) axis gives pH values ranging from a pH of —1.0 (10 molar hydrogen ion) to a pH of 15.0 (10 molar hydrogen ion). The sloped dashed lines have to do with the behavior of the solvent water. This will be discussed in detail later. [Pg.5]

As the vXH vibration frequency is much greater than the (XH ) frequency, the most probable transitions from the ground to the excited state occur with little change in rXY (i.e. vertical transitions are most likely). [Pg.91]

Proof, To prove that it is a cell-complex, we shall prove that the intersection of any two cells (i.e. vertices, edges, or interior faces) of an (r, )-polycycle P is again a cell of P or 0. For the intersection of vertices with edges or faces this is trivial. For the intersection of edges or faces, we will use the cell-homomorphism

[Pg.49]

Calculated Orbital Energies (—e), Vertical Ionization Energies (/ ,), and Their Assignments for HsC5GeCl and Me5C5GeCl... [Pg.263]

Fig. 3. Second M. W. Kellogg Company fast-bed pilot plant for gasoline synthesis. Initially, the two upper sections of the 4-inch fast bed were fitted with tubular heat exchangers—i.e., vertical tubes, with tube sheets above and below, and with the tubes surrounded by a cooling oil. Later, these exchangers were replaced by oil-jacketed sections of open 4-inch pipe. The dashed lines indicate other changes made after initial shakedown operations, having two effects lengthening the 2-inch standpipe, and causing catalyst to discharge well below filter elements mounted in the expanded section near the top of the hopper seen on the right. Fig. 3. Second M. W. Kellogg Company fast-bed pilot plant for gasoline synthesis. Initially, the two upper sections of the 4-inch fast bed were fitted with tubular heat exchangers—i.e., vertical tubes, with tube sheets above and below, and with the tubes surrounded by a cooling oil. Later, these exchangers were replaced by oil-jacketed sections of open 4-inch pipe. The dashed lines indicate other changes made after initial shakedown operations, having two effects lengthening the 2-inch standpipe, and causing catalyst to discharge well below filter elements mounted in the expanded section near the top of the hopper seen on the right.
When l e vertices of the given graph are enumerated as shown, its topological matrix takes the form... [Pg.65]

Consider a simple example of a cycloaddition reaction of two molecules of ethene to form cyclobutane. Let us classify all the MOs of reactants and the product as symmetric (S) or antisymmetric (A) with respect to symmetry planes m and C2. Once these symmetries are noted, correlations of reactants and product orbitals may be drawn so that orbitals of like symmetry are connected. It is assumed that ethene molecules attack each other in parallel planes (i.e. vertically). There are two symmetry planes (the mirror planes), one bisecting the TT-system of the molecules (plane 1, vertical) and the other between the interacting molecules (plane 2, horizontal), as shown in Fig. 8.20. [Pg.332]

The -> adjacency matrix A of a molecular graph G is an example of binary sparse matrix, only the off-diagonal entries i-j, where v, and Vy are adjacent vertices, i.e. vertices connected by a bond, being equal to one. Using the adjacency matrix as multiplier in the Hadamard product it follows ... [Pg.8]

Figure 3 XPD patterns from /cc(lll) and /cc(OOl) single-crystal surfaces showing the correspondence between enhanced intensity and near-neighbor directions. The center of the pattern corresponds to the direction normal to the surface and the radial distance is proportional to the polar angle with respect to the surface normal, (a) XPD pattern for fee Pt(lll). (b) Vertical cross section of an /cc(lll) crystal along a high-symmetry direction, (c) XPD pattern for fee Ni(lOO). (d) Vertical cut of the /cc(OOl) crystal along the [100] azimuth, (e) Vertical cut of the /cc(OOl) crystal along the [110] azimuth. Figure 3 XPD patterns from /cc(lll) and /cc(OOl) single-crystal surfaces showing the correspondence between enhanced intensity and near-neighbor directions. The center of the pattern corresponds to the direction normal to the surface and the radial distance is proportional to the polar angle with respect to the surface normal, (a) XPD pattern for fee Pt(lll). (b) Vertical cross section of an /cc(lll) crystal along a high-symmetry direction, (c) XPD pattern for fee Ni(lOO). (d) Vertical cut of the /cc(OOl) crystal along the [100] azimuth, (e) Vertical cut of the /cc(OOl) crystal along the [110] azimuth.
When we start to apply some mathematics to these objects, we need a way of identifying how the correspondence between old and new vertices works. The method used here is that the old vertices are labelled by integers, multiples of the arity9. Their positions will be denoted by Pi, i aZ when we get to some mathematics. The v-vertices get the same labels as the old vertices with which they are associated, and the e-vertices after one step get the intervening integers. These positions will be called piy i Z. In the binary case the v-vertices get even labels, the e-vertices odd labels. Applying upper case for old vertices and lower case for new allows us to use the same letter for two different levels of refinement without a lot of extra superscripts or subscripts. [Pg.51]

When subsequent steps are applied, new e-vertices get first half-integer labels, then quarter-integer etc. and so successive steps fill in all the dyadic numbers10. [Pg.51]

Clearly the old vertices have labels which are multiples of 3. The new e-vertices get labels of integers not divisible by 3. Such a scheme is both primal and dual, because vertices map into vertices and also edges map into edges. We call it a both scheme. [Pg.53]


See other pages where E-vertices is mentioned: [Pg.323]    [Pg.247]    [Pg.29]    [Pg.271]    [Pg.571]    [Pg.150]    [Pg.49]    [Pg.375]    [Pg.982]    [Pg.83]    [Pg.164]    [Pg.514]    [Pg.375]    [Pg.49]    [Pg.92]    [Pg.109]    [Pg.568]    [Pg.375]    [Pg.375]    [Pg.23]    [Pg.35]    [Pg.42]    [Pg.375]    [Pg.802]    [Pg.50]    [Pg.53]   
See also in sourсe #XX -- [ Pg.51 ]




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