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Deformation component

Viscous deformations, at a fixed deforming stress, increase rapidly with temperature whereas elastic deformations change much more slowly. For this reason the high elastic deformation component tends to be more important at lower processing temperatures than at high processing temperatures. [Pg.172]

The extent of corrosion or wear can be determined by measuring the remaining thickness and comparing it to the original thickness. The extent of distortion in deformed components and elongation of fractured components should be determined. Common machine shop measuring tools provide adequate accuracy. [Pg.167]

Strain rate sensitivity of (or the effect of press speed on) the formulation is of primary concern in scale-up. Whether the product development work was performed on a single-stroke press or a smaller rotary press, the objective in operations will be to increase efficiency, in this case the tablet output rate and, therefore, the speed of the press. For a material that deforms exclusively by brittle fracture, there will be no concern. Materials that exhibit plastic deformation, which is a kinetic phenomenon, do exhibit strain rate sensitivity, and the effect of press speed will be significant. One must be aware that although specific ingredients (such as calcium phosphate and lactose) may exhibit predominately brittle fracture behavior, almost everything has some plastic deformation component, and for some materials (such as microcrystalline cellulose) plastic deformation is the predominant behavior. The usual parameter indication is that target tablet hardness cannot be achieved at the faster press speed. Slowing the press may be the only option to correct the problem. [Pg.234]

In the present case any deformations of the JT complex position due to external strain are random and close to zero. We take into account the directed ones by the addition of deforming components of tetragonal, Ae, or rhombic, Ae, symmetry, or their combination, to the vibronic Hamiltonian. Now we move to the situation of the slightly elongated host octahedron, i.e., to the case Ae < 0 Ae < 2/3. [Pg.487]

It is noteworthy that the delocalization term, also referred to as the deformation component [20], contains charge transfer and polarization effects. The 4p term appearing in (20.3) comprises electron correlation corrections ... [Pg.389]

The topography of cross-sectional surfaces produced by cutting and polishing usually reflects the differences in mechanical properties of its heterogeneities. In general, this is due to the fact that the rate of material removal of hard components like fibres and metals is smaller than that of soft polymeric components. Easily deformable components like rubber inclusions, however, tend to be more compressed rather than abraded and their surfaces are quite often above that of the surrounding material of the final cross-section. [Pg.136]

Research on friction has concentrated on the quantitative description of the areas of actual contact, the strength of adhesion between surfaces, the shear strength of the interface, interactions between A and S, the deformation component P, and interaction between the deformation and adhesion. [Pg.145]

Collection of molded components should be in sterile nonpaiticle shedding plastics. Robotic devices can be used to remove easily deformable components from the mold face and transfer them gently to receptacles. Wooden pallets should be avoided. There is no fundamental reason why injection molding processes should not operate in the total absence of personnel. The ideal is not often achieved. [Pg.238]

The current model for converting fracture deformation behavior to changes in fracture permeability utilizes only the normal deformation component. The fracture permeability is calculated using the predicted fracture apertures with the cubic law ... [Pg.126]

These deformation components and their sum are plotted schematically in Figure 9. If the asymptote for the resulting, -curve is constructed, the relaxed modulus... [Pg.11]

It must be pointed out that the formula given in Figure 12 is extremely simplified because it has been derived in analogy to the model illustrated in Figure 9 under the assumptions of a linear superposition of deformation components and the action of an instantaneous constant load. Because of differences between these idealized assumptions and the actual experimental conditions (e.g. continuous loading instead of instantaneous loading) the formula should be considered only as a first rough approximation. [Pg.13]

Polyimide friction. The friction of polymers consists of an adhesion component and a deformation component. The adhesion component arises from the shearing of adhered junctions and is usually modeled as the product of the real area of contact and the shear strength of the polymer. The deformation component arises from the frictional work required to balance the energy dissipated in plastic deformation. Some Investigators have developed friction models in which the adhesive bonds at the junctions Increase the amount of plastic deformation over that which would exist in the absence of these bonds (13). [Pg.145]

The ribbon was placed between two split billet halves of the same polyethylene, and the assembly coextruded through conical brass dies which had an included entrance angle of 20 and nominal extrusion draw ratios, EDR, of 12, 25, and 30. No lubricant was used. The EDR calculated from the displacement of the line mark was in good agreement with the nominal EDR defined as the ratio of entrance to exit cross-sectional area of a die. The extruded films were used only for the evaluation of the effect of deformation components on the resultant morphology and properties. The semiperipheral coextrudates obtained simultaneously from the extruded assembly were used for the x-ray study of the deformation mechanism for extrusion drawing. [Pg.398]

Figure 3. Separation of the sampie portions, a-c, formed under different deformation components from the extruded films of a lower and a high MW HOPE. Figure 3. Separation of the sampie portions, a-c, formed under different deformation components from the extruded films of a lower and a high MW HOPE.
Table II. Melting Peak Temperatures and Heats of Fusion at Different Deformation Components for HDPE Extrudates Prepared at 110<>C. (Heating rate=10°C/min). Table II. Melting Peak Temperatures and Heats of Fusion at Different Deformation Components for HDPE Extrudates Prepared at 110<>C. (Heating rate=10°C/min).
It has been shown that the elastic recovery in drawn HDPE can be a sensitive measure for the efficiency of draw (11,12). The correlations between this property and morphology (14) and tensile modulus (11) have been discussed. Thus, we measured thermally induced elastic recovery for each sample portion separated from the characteristic deformation components in the low and the high MW HDPE extruded at 90 and 110°C to EDR 12 and 25. When a drawn specimen was immersed and freely floated in a silicon oil bath kept at 160 C, the elastic shrinkage quickly occurred and completed within a few seconds. The shrinkage was evaluated in terms of % recovery (R) and molecular draw ratio (MDR) defined previously (11,12). [Pg.403]

Table III. Elastic Recovery Data for Different Deformation Components in HDPE Extrudates Prepared at 110°C. Table III. Elastic Recovery Data for Different Deformation Components in HDPE Extrudates Prepared at 110°C.
The results described above for highly drawn samples of HDPe (EDR > 12) seem to be consistent with such an assumption. However, in some cases, the important role of the shear vs. extensional deformation components (JO. In extrusion of spheruiitic HOPE and the compressive force in extrusion of powders of polyethylene single crystals (21) and ultrahigh MW polyethylene (22) has been suggested. Indeed, we have shown (23) recently that single crystal mats of various poiyethyienes, which couid not be extended by tensile force below can be effectively drawn even at room temperature up to... [Pg.406]

Henneberg H. 1978b Measurements of vertical and horizontal deformation components in the petroleum area of Maracaibo. 2nd Intern. Symp. of Deformation Measurements with Geodetic Methods, Bonn. [Pg.256]

It can be seen that, in order to understand friction, the important unknowns include the real area of contact between surfaces. A, the shear strength of the points of contact, s, and the deformation component, P. If the various unknowns do not operate independently, their mutual interrelationships obviously becomes important. [Pg.450]


See other pages where Deformation component is mentioned: [Pg.201]    [Pg.627]    [Pg.951]    [Pg.63]    [Pg.1193]    [Pg.425]    [Pg.494]    [Pg.201]    [Pg.1192]    [Pg.13]    [Pg.106]    [Pg.146]    [Pg.398]    [Pg.398]    [Pg.398]    [Pg.401]    [Pg.401]    [Pg.403]    [Pg.404]    [Pg.405]    [Pg.411]    [Pg.413]    [Pg.413]    [Pg.649]    [Pg.805]    [Pg.3399]    [Pg.3401]    [Pg.649]    [Pg.356]   


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