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Double cone

In this section, the adiabatic picture will be extended to include the non-adiabatic terais that couple the states. After this has been done, a diabatic picture will be developed that enables the basic topology of the coupled surfaces to be investigated. Of particular interest are the intersection regions, which may form what are called conical intersections. These are a multimode phenomena, that is, they do not occur in ID systems, and the name comes from their shape— in a special 2D space it has the fomi of a double cone. Finally, a model Flamiltonian will be introduced that can describe the coupled surfaces. This enables a global description of the surfaces, and gives both insight and predictive power to the fomration of conical intersections. More detailed review on conical intersections and their properties can be found in [1,14,65,176-178]. [Pg.277]

The relative magnitudes of g, , h, and Sj i = x,y,z describe the orientation and shape of the double cone. The relation between these athibutes and near... [Pg.468]

Rotating cone viscometers are among the most commonly used rheometry devices. These instruments essentially consist of a steel cone which rotates in a chamber filled with the fluid generating a Couette flow regime. Based on the same fundamental concept various types of single and double cone devices are developed. The schematic diagram of a double cone viscometer is shown in... [Pg.160]

Fig. II, 55, 3 depicts a ground joint with glass hooks, to which light springs may be attached. Figs. II, 55, 4 and II, 55, 5 are drip cones for condensers and the like the latter is generally employed for joints larger than 29 mm. in diameter, the orifice being reduced to about 18 mm. Fig. II, 55, 6 is a double-cone joint in which two cones, e.g., B19 and 524, are made like a single joint this is valuable as it saves the use of an adapter. Fig. II, 55, 3 depicts a ground joint with glass hooks, to which light springs may be attached. Figs. II, 55, 4 and II, 55, 5 are drip cones for condensers and the like the latter is generally employed for joints larger than 29 mm. in diameter, the orifice being reduced to about 18 mm. Fig. II, 55, 6 is a double-cone joint in which two cones, e.g., B19 and 524, are made like a single joint this is valuable as it saves the use of an adapter.
Sohd—sohd blending can be accompHshed by a number of techniques. Some of the most common iaclude mechanical agitatioa which iacludes devices such as ribboa Headers, impellers, paddle mixers, orbiting screws, etc a rotary fixed container which iacludes twia-sheU (Vee) and double-cone blenders and fluidization, ia which air is used to Head some fine powders. [Pg.562]

These devices are replacing the older tank and spiral-conveyor devices. Better provisions for speed and ease of fill and discharge (without powered rotation) minimize downtime to make this batch-operated device attractive. Heat-transfer coefficients ranging from 28 to 200 W/(m °C) [5 to 35 Btu/(h fF °F)] are obtained. However, if caking on the heat-transfer walls is serious, then values may drop to 5.5 or 11 W/(m °C) [1 or 2 Btu/(h fH °F)], constituting a misapplication. The double cone is available in a fairly wide range of sizes and construction materials. The users are the fine-chemical, pharmaceutical, and biological-preparation industries. [Pg.1095]

A typical vacuum rotaiy diyer is illustrated in Fig. 12-74 and a double-cone vacuum diyer in Fig. 12-75. [Pg.1213]

FIG. 12-75 Rotating (double-cone) vacuum dryer. (Stokes Vacuum, Inc.)... [Pg.1214]

Performance and Cost Data for Batch Vacuum Rotary Dryers Typical performance data for vacuum rotaiy diyers are given in Table 12-26. Size and cost data for rotaiy agitator units are given in Table 12-27. Data for double-cone units are in Table 12-28. [Pg.1214]

TABLE 12-28 Standard (Double-Cone) Rotating Vacuum Dryers ... [Pg.1215]

Ciihe Mushroom type Double cone Single rotor Jet mill Conveyor-helt loading... [Pg.1764]

With hafQes Horizontal drum Double cone revolving around long axis Twin shell Ciihe Twin rotor Tiirhine Paddle mixer Sifter (tiirhosifter) Attrition mill Elevator loading Pneumatic conveying Vibrating... [Pg.1764]

Without baffles Double cone Twin shell With baffles... [Pg.1767]

Manufacturer F Double cone revolving about horizontal axis... [Pg.1767]

The Wilhams ring-roller mill Williams Patent Crusher Pulverizer Co.) is an air-swept mill with integral classifier of the rotating-blade type (the Spinner air classifier) or a double-cone type. The fluid-bed roller mill system has jets to introduce hot air into the bed of coal in the mill to diy it. [Pg.1863]

Select a tungsten carbide insert bit with no offset and conical or double cone inserts when drilling hard and abrasive limestone, hard dolomite, chert, pyrite, quartz, basalt, etc. Use bit type 7-4 to 8-3. [Pg.784]

MEDIUM TAPER MEDIUM CONE DOUBLE CONE ... [Pg.804]

Figure 9.3. Cartoon of a classic double cone conical intersection, showing the excited state reaction path and two ground state reaction paths. See color insert. Figure 9.3. Cartoon of a classic double cone conical intersection, showing the excited state reaction path and two ground state reaction paths. See color insert.
Figure 9.9. A cartoon showing the conical intersection hyperline traced out by a degeneracypreserving coordinate X3. The system remains degenerate as one traverses the coordinate X3, but the energy and the shape of the double-cone must change in Xi X2. See color insert. Figure 9.9. A cartoon showing the conical intersection hyperline traced out by a degeneracypreserving coordinate X3. The system remains degenerate as one traverses the coordinate X3, but the energy and the shape of the double-cone must change in Xi X2. See color insert.
In Figure 9.10, this second principle appears to be violated since the reaction path appears to pass through the hyperline adiabatically. However, we emphasize—as indicated by the double-cone insert—that as one passes through the hyperline, decay takes place in the coordinates X X2 and in general their VB structure does not change. This idea is obviously easier to appreciate in Figure 9.9. We shall use both Figures 9.9 and 9.10 as models in subsequent discussions but the reader needs to remember the conceptual limitations. [Pg.391]

To conclude this section, it could be helpful to make a connection between the pictorial discussion we have just given and the type of computation that one can carry out in quantum chemistry. The double cone topology shown in Figure 9.3 can be represented mathematically by Eqs 9.3a and 9.3b. Qx, Qx, are the branching space coordinates. This equation is valid close to the apex of the cone. (A full discussion of the analytical representation of conical intersections can be found in references 9 and 10.)... [Pg.394]


See other pages where Double cone is mentioned: [Pg.283]    [Pg.339]    [Pg.462]    [Pg.585]    [Pg.605]    [Pg.16]    [Pg.111]    [Pg.111]    [Pg.456]    [Pg.241]    [Pg.247]    [Pg.256]    [Pg.1033]    [Pg.1095]    [Pg.1213]    [Pg.1764]    [Pg.1765]    [Pg.1767]    [Pg.805]    [Pg.808]    [Pg.4]    [Pg.441]    [Pg.453]    [Pg.459]    [Pg.210]    [Pg.383]    [Pg.390]    [Pg.391]    [Pg.395]    [Pg.395]   
See also in sourсe #XX -- [ Pg.383 , Pg.390 , Pg.394 ]

See also in sourсe #XX -- [ Pg.100 ]




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