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Wetting layer

The BLM layer uses a glue layer of chromium or titanium. These metals stick well to other metals and most dielectrics, but they are not solderable. Copper, nickel, and silver have been used as the solder-wetting layer for BLM in appHcations involving 95% lead—5% tin solders. Gold is commonly used as the oxidation layer on account of its resistance to oxidation and its excellent solderabiUty. [Pg.530]

P. Lenz, R. Lipowsky. Morphologieal transitions of wetting layers on struetured substrates. Phys Rev Lett 56 1920-1923, 1998. [Pg.75]

A relatively large volume of sample can be applied to the wet layer from the edge of the layer from the eluent distributor, forming a partly separated starting band by the frontal chromatography stage. [Pg.253]

The above discussion is applicable to layers unpeirturbed by the presence of a vapor phase, such as in a sandwich layer tank. In practice, most separations are performed in large volume chanbers in the presence of a vapor phase. It is almost impossible to fully saturate such chanbers so that a temporal and spatial vapor equilibrium is unlikely to. exist. Two opposing phenomena can be expected to influence the rate of solvent migration. Vaporization of solvent from the wetted layer might reasonably be expected to depend on the wetted surface area of the plate and the vapor pressure of the solvent in the tank. The loss of solvent from the layer will result in a reduction of the mobile phase... [Pg.845]

In the dip coating, a substrate is immersed in a liquid solution and then withdrawn with a well-defined extraction speed under controlled temperature and atmospheric conditions. There are five essential steps involved in this process immersion, extraction, wet layer formation, drainage, and solvent evaporation, as illustrated in Fig. 3.9. [Pg.52]

For diblock copolymer films composed of cylindrical or lamellar microdomains, the interfacial interactions dictate the wetting layers at both the substrate and surface interfaces and, consequently, the orientation of the microdomains in the film [41,45,67,109-113,115,116]. Therefore, various strategies have been utilized to control the interfacial interactions to achieve large-area micro domains with desirable orientations. [Pg.205]

Growth of ordered domains at surfaces growth of wetting layers In this section, we very briefly turn to phenomena far from thermal... [Pg.143]

Another very complicated problem where the approach to equilibrium with time after a quenching experiment is described by an asymptotic law is the owth of wetting layers, in a situation where thermal equilibrium would require the surface to be coated with a macroscopically thick film, but is initially nonwet. For a short-range surface potoitial as discussed in section 3.5, analytical theories predict for a non-conserved density a growth of the thicknm of the layer according to a law f(t) oc In t, and this has in fact been observed by simulations . In the case where the surface potential decays with stance z from the surface as z, the prediction for the thickness l(t) is for the nonconserved case and... [Pg.144]

For the observation of the fibers intrinsic properties, nanofibers obtained from MONHP4 and MOCLP4 have been transferred from mica to glass (silicon oxide) using a standard procedure [17, 18] in order to avoid second-harmonic generation from the underlying substrate and a wetting layer. [Pg.204]

The tops of the sides of the trough should be several millimetres wide at least, and ground fiat, so that the barriers fit them. Both the tops of the sides of the trough, and if desired the whole surface of the trough, must be covered with hard paraffin wax. This is easily painted on from benzene solution, and adheres best if the trough is heated sufficiently for the wax to be molten. The function of the wax is to provide a non-wetting layer, over which the water... [Pg.28]

Enthalpy balances for the dry layers and the wet layer can be formulated along with a pertinent drying rate equation. Formulation by Beckwith and Beard results in three ordinary differential equations that describe the dry fabric temperature, the wet layer temperature and most importantly, the moisture content of the total fabric as a function of timeQJ. By predetermining the fabric speed through the dryer, residence time can be converted to dryer length. [Pg.247]

Zamboni pile — This was a dry pile consisting of tin foil on paper and layers of manganese dioxide. The latter was transferred as a paste onto the paper side of the silver paper, and many layers were combined to a so-called dry pile, i.e., only having a wet layer of the manganese dioxide. Other combinations were tin foil-paper-brass foil (or copper-foil). [Pg.719]

Fig. 12. Schematic variation of the order parameter profile /(z) of a symmetric (f=l/2) diblock copolymer melt as a function of the distance z from a wall situated at z=0. It is assumed that the wall attracts preferentially species A. Case (a) refers to the case % %v where non-linear effects are still negligible, correlation length and wavelength X are then of the same order of magnitude, and it is also assumed that the surface "field" Hj is so weak that at the surface it only induces an order parameter 0.2 n if mb is the order parameter amplitude that appears for %=%t at the first-order transition in the bulk. Case (b) refers to a case where % is only slightly smaller than %t, such that an ordered "wetting layer" of thickness 1 [Eq. (76)] much larger than the interfacial thickness which is of the same order as [Eq. (74)] is stabilized by the wall, while the bulk is still disordered. The envelope (denoted as m(z) in the figure) of the order parameter profile is then essentially identical to an interfacial profile between the coexisting ordered phase at T=Tt for (zl). The quantitative form of this profile [234] is shown in Fig. 13. From Binder [6]... Fig. 12. Schematic variation of the order parameter profile /(z) of a symmetric (f=l/2) diblock copolymer melt as a function of the distance z from a wall situated at z=0. It is assumed that the wall attracts preferentially species A. Case (a) refers to the case % %v where non-linear effects are still negligible, correlation length and wavelength X are then of the same order of magnitude, and it is also assumed that the surface "field" Hj is so weak that at the surface it only induces an order parameter 0.2 n if mb is the order parameter amplitude that appears for %=%t at the first-order transition in the bulk. Case (b) refers to a case where % is only slightly smaller than %t, such that an ordered "wetting layer" of thickness 1 [Eq. (76)] much larger than the interfacial thickness which is of the same order as [Eq. (74)] is stabilized by the wall, while the bulk is still disordered. The envelope (denoted as m(z) in the figure) of the order parameter profile is then essentially identical to an interfacial profile between the coexisting ordered phase at T=Tt for (z<l) and the disordered phase (for z>l). The quantitative form of this profile [234] is shown in Fig. 13. From Binder [6]...

See other pages where Wetting layer is mentioned: [Pg.468]    [Pg.431]    [Pg.530]    [Pg.259]    [Pg.42]    [Pg.558]    [Pg.29]    [Pg.184]    [Pg.543]    [Pg.546]    [Pg.231]    [Pg.167]    [Pg.205]    [Pg.52]    [Pg.256]    [Pg.520]    [Pg.446]    [Pg.206]    [Pg.259]    [Pg.133]    [Pg.300]    [Pg.123]    [Pg.211]    [Pg.47]    [Pg.52]    [Pg.54]    [Pg.189]    [Pg.189]    [Pg.203]    [Pg.255]    [Pg.220]    [Pg.271]    [Pg.244]    [Pg.247]    [Pg.2]    [Pg.27]   
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See also in sourсe #XX -- [ Pg.247 , Pg.263 ]

See also in sourсe #XX -- [ Pg.98 , Pg.107 , Pg.108 , Pg.111 , Pg.113 ]




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