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Thickness non-uniform

Fig. 3.5. Dependence of the amplitude of film thickness non-uniformity on film radius Ah = - h -,... Fig. 3.5. Dependence of the amplitude of film thickness non-uniformity on film radius Ah = - h -,...
It can be concluded that the theoretical model describing the retention of injected samples on an amorphous polymeric stationary phase makes possible the prediction of the effect on the retention diagram of the following factors polymer film thickness, non-uniformity, crystallinity, support specific suriace area, carrier gas flow rate, glass transition and the difference between thermal expansion coefficients at T and Tg. [Pg.179]

Due to the flexible vacuum bagging system used in VARTM, a composite part manufactured by VARTM could have a thickness non-uniformity issue. Generally, better thickness control (i.e., preform compaction relaxation) can be achieved during the post-mold filling process if one allows enough time for the excess resin to be completely vented out from the resin saturated fiber preform with all resin inflow gates closed. Under such a scenario, the whole fiber preform could be uniformly compacted to its compaction limit (or fiber volume fraction limit) under the pressure difference between the environmental pressure and the vacuum pressure. The preform compaction relaxation can either be measured from experiments or predicted by numerical simulation tools. [Pg.338]

Film thicknesses after growth were determined using UV/Vis spectroscopy at 364 nm. The films were removed from their growth chambers and placed in the path of the UV beam, which was slightly smaller in diameter than the film being measured. Thus an average film thickness was obtained for each sample, irrespective of film thickness non-uniformities. [Pg.60]

Geometry Mandrels and pin cores should be straight. Thickness non-uniformity will result in a part that is not true, subsequently leading to premature liner failure. [Pg.293]

The source of thickness non-uniformity can be traced to flow instability with the frequency of the periodic thickness variations. [Pg.3058]

The uniformity of film thickness is dependent upon temperature and pressure. The nucleation rate rises with pressure, such that at pressures above atmospheric the high rate of nucleation can lead to comparatively uniform oxide films, while increase in temperature reduces the density of oxide nuclei, and results in non-uniformity. Subsequently, lateral growth of nuclei over the surface is faster than the rate of thickening until uniform coverage is attained, when the consolidated film grows as a continuous layer ... [Pg.24]

Part design should maintain a wall thickness as nearly constant es possible. Complete uniformity in this dimension is sometimes impossible to achieve. Walls of non-uniform thickness should ba gradually blended from thick to thin. [Pg.165]

Numerous materials have been used to fabricate open tubular columns. Most early studies were conducted using stainless steel tubing and later nickel tubing of capillary dimensions [147-149]. These materials had rough inner surfaces (leading to non-uniform stationary phase films), metal and oxide impurities at their surface which were a cause of adsorption, tailing, and/or decomposition of polar solutes and because their walls were thick, thermal Inertia that prevented the use of fast temperature programming. None of these materials are widely used today. [Pg.72]

Vacuum forming has limitations due to the non-uniform wall thicknesses of its products. As the sheet is drawn into the mold, its thickness decreases, especially in the corners. For this reason, just as in blow molding, we design vacuum formed products to have rounded corners. If the depth of the cavity is excessive, walls can become locally so thin that they are unacceptably weak. One strategy that we use to alleviate this problem is to pump air into the cavity after the sheet has been clamped. This inflates the sheet, pushing it upwards and expanding its area approximately uniformly. When we subsequently apply a vacuum the expanded sheet is drawn back down into the mold. The finished product has a more uniform wall thickness than if we had applied the vacuum directly. [Pg.273]

Depending on operation conditions and metal properties, the shapes of the atomized particles may be spheroidal, flaky, acicular, or irregular, but spherical shape is predominant. The spheroidal particles are coarse. For example, roller-atomized Sn particles exhibited a mass median diameter of 220 to 680 pm. The large particle sizes and highly irregular particle shapes suggested that the disintegration process may be arrested either by the premature solidification or by the formation of a thick, viscous oxide layer on the liquid surface. The particle size distributions were found to closely follow a log-normal pattern even for non-uniform particle shapes. [Pg.105]

Background on Spin Casting. As early as 1958, Emslie, et al. (A) proposed a theoretical treatment of spin casting for nonvolatile Newtonian fluids. This theory predicted that films formed on a flat rotating disc would have radial thickness uniformity. They predicted that the final film thickness would depend on spin speed (w) and viscosity (ij) as well as other variables such as liquid density and initial film thickness. The dependence of thickness on u> and ij was also recognized by many of the other authors reviewed in this paper, and their proposed relationships are compared in Table I. Acrivos, et al. (5) extended the Emslie treatment to the general case of non-Newtonian fluids, a category into which most polymers fall. Acrivos predicted that non-Newtonian fluids would yield films with non-uniform radial thickness. [Pg.97]

For these conditions, Armaou and Christofides [4] determine the thickness profile, in Fig. 10.4-3, for the amorphous silicon film after 60 s, when the average thickness reaches 500 A. When characterizing the non-uniformity of the film, the sharp increase in thickness calculated near the outer edge of the wafer is assumed to be due to the boundary conditions, which assume step changes to zero concentrations at the edge. Brass and Lee (2003) disregard the profile from r = 3.6 to 4 cm, and compute the non-uniformity as ... [Pg.298]

Chemical oxides are reported to show non-uniformities of the thickness or the etch rate on a length scale of 30-100 nm, independent of crystal orientation or doping of the substrate. This is in contrast to oxides formed in the gas phase, which are very uniform [Aol],... [Pg.79]


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See also in sourсe #XX -- [ Pg.350 ]




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