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Segregated distributions

Conventional polymer-metal composites involve the dispersion of filler in a polymer matrix. Two methods of packing filler particles in a polymer matrix have evolved during the past 30 years "random" distributions and "segregated" distributions. Continuity in the "random" packing method relies on the formation of a network strictly by the chance contact between filler particles as governed by percolation... [Pg.109]

Figures 11.3" shows the methods of packing metal particles in a polymer matrix, such as random and segregated distributions. Figure 11.3(a) and (b) refer to the random distribution, below and above critical volume percentage (cpc) of metal filler. In the random packing method, no network formation of metal particles occurs between contiguous sites. In contrast, in the segregated distribution, a network is formed. Figures 11.3(c) and (d) refer to the segregated... Figures 11.3" shows the methods of packing metal particles in a polymer matrix, such as random and segregated distributions. Figure 11.3(a) and (b) refer to the random distribution, below and above critical volume percentage (cpc) of metal filler. In the random packing method, no network formation of metal particles occurs between contiguous sites. In contrast, in the segregated distribution, a network is formed. Figures 11.3(c) and (d) refer to the segregated...
Figure 18.6 Influence of specimen microstructure and filler content on electrical resistivity for a random versus a segregated distribution of metal particles. The random distribution is 50% silver in phenol-formaldehyde resin while the segregated case O is 7% silver in PVC. (After Ref [63], reprinted with permission from Marcel Dekker, Inc.)... Figure 18.6 Influence of specimen microstructure and filler content on electrical resistivity for a random versus a segregated distribution of metal particles. The random distribution is 50% silver in phenol-formaldehyde resin while the segregated case O is 7% silver in PVC. (After Ref [63], reprinted with permission from Marcel Dekker, Inc.)...
The capital cost of most aqueous waste treatment operations is proportional to the total flow of wastewater, and the operating cost increases with decreasing concentration for a given mass of contaminant to be removed. Thus, if two streams require different treatment operations, it makes no sense to mix them and treat both streams in both treatment operations. This will increase both capital and operating costs. Rather, the streams should be segregated and treated separately in a distributed effluent treatment system. Indeed, effective primary treatment might mean that some streams do not need biological treatment at all. [Pg.310]

To evaluate the real behavior of fuels in relation to the segregation effect, the octane numbers of the fuel components can be determined as a function of their distillation intervals In this manner, new characteristics have been defined, the most well-known being the delta R 100 (A7 100) and the Distribution Octane Number (DON). Either term is sometimes called the Front-End Octane Number . [Pg.199]

Another technique is to change the particle size distribution. There are, however, disadvantages. If segregation is occurring by the sifting mechanism, the particles must be almost identical in size before sifting is prevented. Alternatively, the mean particle size can be reduced below 100 p.m, but this size reduction (qv) increases the probabiUty of segregation by the too fine powder mechanisms. [Pg.560]

Generally, Httle is known in advance concerning the degree of homogeneity of most sampled systems. Uniformity, rarely constant throughout bulk systems, is often nonrandom. During the production of thousands of tons of material, size and shape distribution, surface and bulk composition, density, moisture, etc, can vary. Thus, in any bulk container, the product may be stratified into zones of variable properties. In gas and Hquid systems, particulates segregate and concentrate in specific locations in the container as the result of sedimentation (qv) or flotation (qv) processes. [Pg.297]

Figure 1 shows the particulate loading of a pipe containing gas and particulates where the nonuniformity induced by a disturbance, ie, a 90° bend, is obvious (2). A profile of concentration gradients in a long, straight, horizontal pipe containing suspended soHds is shown in Figure 2. Segregation occurs as a result of particle mass. Certain impurities, eg, metal-rich particulates, however, occur near the bottom of the pipe others, eg, oily flocculates, occur near the top (3). Moreover, the distribution may be affected by Hquid-velocity disturbances and pipe roughness. Figure 1 shows the particulate loading of a pipe containing gas and particulates where the nonuniformity induced by a disturbance, ie, a 90° bend, is obvious (2). A profile of concentration gradients in a long, straight, horizontal pipe containing suspended soHds is shown in Figure 2. Segregation occurs as a result of particle mass. Certain impurities, eg, metal-rich particulates, however, occur near the bottom of the pipe others, eg, oily flocculates, occur near the top (3). Moreover, the distribution may be affected by Hquid-velocity disturbances and pipe roughness.
The combination of reac tor elements is facihtated by the concept of transfer functions. By this means the Laplace transform can be found for the overall model, and the residence time distribution can be found after inversion. Finally, the chemical conversion in the model can be developed with the segregation and maximum mixed models. [Pg.2075]

More terms of the series are usually not justifiable because the higher moments cannot be evaluated with sufficient accuracy from e)meri-mental data. A comparison of the fourth-order GC with other distributions is shown in Fig. 23-12, along with calculated segregated conversions of a first-order reaction. In this case, the GC is the best fit to the original. At large variances the finite value of the ordinate at... [Pg.2086]

We studied vacancy segregation near interphase and antiphase boundaries using the MFA and PCA approaches described in Sec. 6 below. For the A-B alloy with vacancies, the stationary distribution of mean vacancy occupations =< > can be explicitly... [Pg.108]


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