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Screw diameter, variable

In its simplest form, the ratio of screw diameter is the basis for scaling. The ratio of the large diameter D2 of the large scale unit to the small diameter Z>i of the lab unit is represented by the lower case d as shown in Table 4. The primary scaling variables are channel depth H, screw length L, helix angle cj), and screw speed N. The ratio of the primary variables of the two scales is then expressed as a power of the screw diameter ratio, d. [Pg.334]

Shear Rate Limitations. Extruders are run at relatively low screw speeds. Small extruders have variable drives to adjust screw speeds from about 20 to 150 rpra for extruders up to about 2 in. in diameter. As the screw diameter increases the screw speed must be reduced. The peripheral screw speed is given by Equation k... [Pg.586]

Less formal method uses the power-law exponents. Here, the ratio of the screw diameters, 5 = D,/D, > 1, is the principal variable. When scaling, the screw channel angle is to be kept constant, and the screw section length increased by 5. The channel depth is also increased as ... [Pg.639]

Conventional feeder screws have full-face flights welded to a centre shaft or tube. Uniform pitch screws are sometimes used in simple feeding applications. In order to secure differential intake of product along the axis of a screw, a range of techniques can be adopted, either individually or in combination where appropriate. Typical constructional features are (see Fig. 4.5) stepped pitch variable pitch stepped or taper centre tube or shaft variable screw diameter part ribbon or shaftless construction. (Occasionally the construction is stepped on the outside diameter.)... [Pg.70]

Unfortunately, the optimum channel depth is dependent on many more variables than the optimum helix angle. The latter depends only on the power law index and reduced flight width. In addition to these variables, the optimum channel depth also depends on the screw speed, screw diameter, consistency index, and pressure gradient. This means that it is not possible to design a universally optimum screw geometry. Thus, one has to determine the most likely operating parameters that the screw is likely to encounter and design for those parameters. [Pg.522]

Fig. 10. Mass flow screw feeder designs, (a) Combined tapered shaft and variable pitch screw feeder where A represents a conical shaft and constant pitch (feed section) B, constant shaft and increasing pitch (feed section) and C, constant shaft and constant pitch (conveying section), (b) Stepped shaft screw feeder where A represents a stepped diameter shaft and constant pitch (feed section) and B, constant shaft and constant pitch (conveying section). Fig. 10. Mass flow screw feeder designs, (a) Combined tapered shaft and variable pitch screw feeder where A represents a conical shaft and constant pitch (feed section) B, constant shaft and increasing pitch (feed section) and C, constant shaft and constant pitch (conveying section), (b) Stepped shaft screw feeder where A represents a stepped diameter shaft and constant pitch (feed section) and B, constant shaft and constant pitch (conveying section).
Screw feeders are also used to assist in bin unloading and in producing uniform feed. Of importance here is the need for a variable-pitch screw to produce a uniform draw of material across the entire hopper opening (Fig. 21-27). For uniform flow to occur, the screw-feeder opening-to-diameter ratio should not exceed 6. [Pg.1939]

The experiments were repeated with a mixture of 60% small-diameter pellets and 40% low-density GPPS recycle material. The bulk density for this feedstock was measured at 0.10 g/cm a bulk density that was about 40% less than that for the commercial pellet-low-density recycle blend. This relatively large difference in density was attributed to the variability of the recycle material density. As indicated by the data in Table 12.11, the rate with no ledge was 20 kg/h, a rate that was about 30% less than that for the commercial pellet blend. Like before, the rate difference is primarily due to the differences between the feedstock bulk densities. When the ledge plates were positioned in the equipment, the solids-conveying rate was about 75% of the original rate. This rate decrease is very similar to the rate decrease that was experienced with the 114 mm diameter commercial extruder. Recall that the commercial extruder was operating at the maximum screw speed and at a rate that was only about 60% of the expected rate. [Pg.581]

Geometric variables screw or inner barrel diameter D, axial screw length L, channel depth h, and clearance between the screw flight and the barrel 5... [Pg.187]

Most screws of SSEs are single flighted, with Ls = Ds, referred to as square-pitched screws. The radial distance between the root of the screw and the barrel surface is the channel depth, H. The main design variable of screws is the channel depth profile that is H(z), where z is the helical, down-channel direction, namely, the direction of net flow of the material. The angle formed between the flight and the plane normal to the axis is called the helix angle, 0, which, as is evident from Fig. 6.8, is related to lead and diameter... [Pg.249]

Calculate the feeding screw throughput rate capacity assuming plug-flow and LDPE pellet bulk density of 0.45 g/cc. The geometrical variables of the feeder screw are barrel diameter, Dj = 1.66 in screw root diameter, /.L 0.325 in and lead,... [Pg.601]

Figures 5.8 and 5.9 and Table 5.1 provide an overview of the geometric variables in a screw. In Figs. 5.8 and 5.9, diameter DE of the fully wiped screw geometry is larger than the barrel diameter D because of the clearances required in this special case. Figures 5.8 and 5.9 and Table 5.1 provide an overview of the geometric variables in a screw. In Figs. 5.8 and 5.9, diameter DE of the fully wiped screw geometry is larger than the barrel diameter D because of the clearances required in this special case.
The dimensionless power is ideally formed using the same reference variables as for the pressure number. It can be derived that the power input is proportional to the viscosity of the medium and to the screw section under consideration, as well as to the square of the rotational speed and to the square of the diameter. To this end, the power is derived from the torque M which results from the wall shear stresses xw that draw on the screw shafts. [Pg.125]


See other pages where Screw diameter, variable is mentioned: [Pg.337]    [Pg.448]    [Pg.3201]    [Pg.686]    [Pg.720]    [Pg.485]    [Pg.98]    [Pg.1006]    [Pg.157]    [Pg.3304]    [Pg.277]    [Pg.78]    [Pg.679]    [Pg.633]    [Pg.1870]    [Pg.1744]    [Pg.1748]    [Pg.379]    [Pg.287]    [Pg.288]    [Pg.239]    [Pg.146]    [Pg.565]    [Pg.636]    [Pg.642]    [Pg.181]    [Pg.300]    [Pg.575]    [Pg.496]    [Pg.123]    [Pg.124]    [Pg.290]    [Pg.26]    [Pg.162]    [Pg.29]   
See also in sourсe #XX -- [ Pg.70 ]




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