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Viscous fluids crystallization

Hydrodynamics of free fall or rise of a spherical crystal The following is the method to calculate the free fall or rise velocity of a spherical crystal (Clift et al., 1978). For a small particle (see below) or viscous fluid, the ascent or descent velocity U can be calculated using Stokes law ... [Pg.394]

Liquid-phase carbonization occurs for some precursors, such as pitches, which become viscous fluids before carbonization. This process has been used to produce various polycrystalline graphite blocks for steel refining and electrical discharge machining, jigs for the growth of semiconductor crystals, structural components of nuclear reactor, etc. [Pg.57]

Since the - migration of charge carriers occurs in a crystal lattice, a friction arises, and the situation is similar to the transport of ionic species in viscous fluids. [Pg.88]

Margarine and shortening have fat crystal networks in which liquid oil is entrained. As a result, they exhibit a yield stress that must be exceeded before the product begins to flow as a viscous fluid. The yield stress is related to spread-ability. The rheological properties of margarine have been discussed by Segura et al. (244). [Pg.1258]

The crystal scintillator is usually made from cleaved, optically clear sodium iodide (Nal) activated with 1% of Tl. The crystals are hydroscopic and thus, they are usually sealed in a vacuum tight enclosure with a thin Be window in the front (x-rays entry window) and high quality optical glass in the back (blue light photons exit window). The crystal is usually mounted on the photomultiplier tube using a viscous fluid that minimizes the refraction of blue light on the interface between the crystal and the photomultiplier. [Pg.133]

In view of sensitivity, the liquid crystal system is more improved than the previously mentioned systems. However, these liquid crystalline materials are viscous fluids and thus the long term image stability is not expected. To overcome this shortcoming, image amplification in a solid system has to be designed. [Pg.442]

The theory was based on a simple physical model which treats the quartz as a lossless elastic solid, and the liquid as purely viscous fluid. The frequency shifts arise from coupling the oscillation of the crystal, a standing shear wave with a damped propagating shear wave in the liquid. The accuracy of this model was demonstrated using aqueous solutions of glucose and ethanol at various concentrations. [Pg.295]

For shdl and tube heat exchange Numerous related topics including evaporation Section 4.1, distillation. Section 4.2, crystallization Section 4.6, freeze concentration Section 4.3, melt crystallization. Section 4.4, PFTR reactors Sections 6.5-6.12. Approach temperature 5 to 8°C use 0.4 THTU/pass design so that the total pressure drop on the liquid side is about 70 kPa. Allow 4 velocity heads pressure drop for each pass in a multipass system. Put inside the tubes the more corrosive, higher pressure, dirtier, hotter and more viscous fluids. Recommended liquid velocities 1 to 1.5 m/s with maximum velocity increasing as more exotic alloys used. Use triangular pitch for all fixed tube sheet and for steam condensing on the shell side. Try U = 0.5 kW/m °C for water/liquid U = 0.3 kW/m °C for hydrocarbon/hydrocarbon U = 0.03 kW/m °C for gas/ liquid and 0.03 kW/m °C for gas/gas. [Pg.72]

Figures 19a-c show the results of a numerical simulation by a finite difference method for a 2-dimensional axially symmetric viscous fluid system. The left-hand and right-hand part of each picture show the stream lines of the melt and isotherms, respectively, within the right-hand halves of the vertical section of the crucible (see also Seeflelberg et al. 1997b). Convection below the crystal is induced by the crystal rotation and the natural convection near the crucible wall. As the crystal rotation rate and/or the crystal diameter increases, the forced convection becomes stronger and the meeting point of the forced and the natural convections near the melt surface moves from the crystal to the crucible wall. The isotherms are coupled strongly to the convection, and the temperature at the crystal growth interface increases with the acceleration of forced convection (increasing the crystal rotation rate) as well as with increasing the size of the crystal. Figures 19a-c show the results of a numerical simulation by a finite difference method for a 2-dimensional axially symmetric viscous fluid system. The left-hand and right-hand part of each picture show the stream lines of the melt and isotherms, respectively, within the right-hand halves of the vertical section of the crucible (see also Seeflelberg et al. 1997b). Convection below the crystal is induced by the crystal rotation and the natural convection near the crucible wall. As the crystal rotation rate and/or the crystal diameter increases, the forced convection becomes stronger and the meeting point of the forced and the natural convections near the melt surface moves from the crystal to the crucible wall. The isotherms are coupled strongly to the convection, and the temperature at the crystal growth interface increases with the acceleration of forced convection (increasing the crystal rotation rate) as well as with increasing the size of the crystal.
Whereas an ethoxylated alcohol with dodecyl tails (e.g. C12E5) forms middle-phase microemulsions, ionic surfactants with dodecyl tails, such as sodium dodecyl sulfate (SDS) or dodecyltrimethylammonium bromide (DTAB), are too hydrophilic for formation of middle-phase microemulsions. Simply increasing the length of the hydrocarbon tail to compensate for the high hydrophilicity of the ionic head-groups favours the formation of viscous liquid crystal line phases rather than fluid microemulsion phases (36, 37). However, increasing the hydrophobicity by adding double tails to the surfactant, as for example with didodecyldimethylam-monium bromide surfactant (DDAB), suppresses some of the tendency to form liquid crystals, and allows for formation of oil-rich microemulsions (38). However, this surfactant is too hydrophobic, and is far from the... [Pg.64]

Many thousands of organic compounds form liquid crystals when the solid crystal is heated above its melting point. The mesomorphic phase appears as a more or less viscous fluid which can be identified visually by its characteristic turbidity or with a polarizing microscope by its optical birefringence. At higher temperatures, transitions to other mesophases may occur in some cases, while other compounds display only one mesophase. In either case, at another well defined higher transition ... [Pg.1]

Whipped cream structure is strongly dependent on partial coalescence, during which it evolves from a viscous fluid to a viscoelastic solid [82], In the interfacial structure of air bubbles in normal whipped cream, sparsely distributed fat crystals measuring 1 p,m essentially lie in the plane of the air/water interface. For adsorption of fat to occur, the cream must be stored at the correct temperature, which allows an ideal SFC to be reached [91]. In defective whipped cream, large crystals penetrate the air/water interface of most bubbles (Brooker, 1990). [Pg.256]

In the case of the pendant drop method, however, the contact area between the liquid crystal drop and the syringe needle is very small. This results in a maximal elimination of the solid-liquid crystal interactions [17-28]. This small contact is also advantageous for a hanging drop to reach hydrostatic equilibrium in a relatively short time, which is especially important for viscous fluids, e.g. polymeric liquid crystals [2,21,22]. Moreover, this method has proved to be conv ent for the investigation of the kinetics of the establishment of equilibrium of the surface tension [23,25,26]. For these reasons, the... [Pg.297]

Hooke s law, the direct proportionality between stress and strain in tension or shear, is often assumed such that the constitutive equations for a purely elastic solid are o = fjs for unidirectional extension and x = qy in simple shear flow. The latter expression is recognized from Chapter 7 as the constitutive relationship for a Newtonian fluid and, in analogy to Hooke s law for elastic solids, is sometimes termed Newton s law of viscosity. For cross-linked, amorphous polymers above 7, a nonlinear relationship can be derived theoretically. For such materials v = 0.5. When v is not 0.5, it is an indication that voids are forming in the sample or that crystallization is taking place. In either case, neither the theoretical equation nor Hooke s law generally applies. Before turning to one of the simplest mathematical models of viscoelasticity, it is important to recall that the constitutive equations of a purely viscous fluid are a = fj for elongational flow and x = qy for shear flow. [Pg.365]


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See also in sourсe #XX -- [ Pg.67 ]




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Viscous fluids

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