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Between parallel hard walls

Lattice Model Carlo simulations of a block copolymer confined between parallel hard walls by Kikuchi and Binder (1993,1994) revealed a complex interplay between film thickness and lamellar period. In the case of commensurate length-scales (f an integral multiple of d), parallel ordering of lamellae was observed. On the other hand, tilted or deformed lamellar structures, or even coexistence of lamellae in different orientations, were found in the case of large incommensurability. Even at temperatures above the bulk ODT, weak order was observed parallel to the surface and the transition from surface-induced order to bulk ordering was found to be gradual. The latter observations are in agreement with the experimental work of Russell and co-workers (Anastasiadis et al. 1989 Menelle et al. 1992) and Foster et al. (1992). [Pg.117]

Marin and Cruz [16] also computed some properties of physical interest for the CHA, such as the Fermi contact term [30,34,35,38], diamagnetic screening constant [30,34,35], polarizability [30,34,35,44,45,57-61,63] and pressure [1,30,34,35]. In addition, they studied the hydrogen and helium atom in penetrable boxes, and the hydrogen atom between parallel hard walls [16]. [Pg.133]

Figure 7 Predicted surface pressure by MFMT (solid line) and original FMT (dashed line) as a function of the separation H between two parallel hard walled filled with HS fluid with reduced bulk density =0.7. The symbols are from simulation.TifterV u and Wu... Figure 7 Predicted surface pressure by MFMT (solid line) and original FMT (dashed line) as a function of the separation H between two parallel hard walled filled with HS fluid with reduced bulk density =0.7. The symbols are from simulation.TifterV u and Wu...
In Fig. 16 we plot the counterion density profiles for a symmetrical electrolyte 1 1 confined between two parallel hard walls. The conditions are the same as in Fig. 14. The WDA gives improvements over the dilute limit approximation, but the DFT fundamental measure theory results agree most closely with the simulation. [Pg.250]

It must be noted that the end-to-end distance of the brushes is also affected by adsorbing them flatly on a hard wall. In monolayers (d = 2) the molecules are constrained to two dimensions which favors extension and parallel aUgnment [ 163 ]. This is particularly pronounced if the side chains get tightly adsorbed and will be discussed in detail below. Yet even in the case of a weak interaction with a substrate, the chains are extended. In contrast, in thick films the individual chain can adopt a less straight conformation by transition between layers in the z-direction. Figure 24 clearly demonstrates the difference in the ordering of cylindrical brushes of polystyrene depending on the film thickness [78]. [Pg.157]

A tunnel will be excavated at the 450-m level of Aspb Hard Rock Laboratory parallel to O2, The pillar for the experiment will be created by boring two large holes, 01.8m by 6m deep, in the floor of the tunnel such that aim thick pillar remains between the hole walls (Fig. 1). It is anticipated that the pillar at this stage will respond elastically. To increase the pillar stresses, to induct brittle failure, the pillar will be heated by electrical heaters in small diameter boreholes. The resulting thermal expansion will elevate the pillar stresses... [Pg.389]

Figure 7 plots the surface pressure as a function of the separation H between two paralleled slit wall filled with one-component HS duid. The external potential for the confined HS fluid is zero if 0 < zsurface pressure, i.e., can be calculated from the integration of one-body density distribution multiplying the external force over the distance ar. In the circumstance of hard-waU, the external force recovers to a Dirac delta function and thus the surface pressure is directly related to the fluid contact density p z = 0). The predicted results from MFMT and original FMT are compared with simulation results. This comparison shows that FMT, especially the modified version, can yield very accurate results. [Pg.23]

FIG. 14 Phase diagram of a system of hard-spheres between two parallel walls. In the three-dimensional limit (/c -> oo) the system is fluid-like for 3D < 0.5. When the walls separation is comparable to the particles size (/c 1) the system can undergo disorder-order phase transition. Adapted from Chavez-Paez et al. [39]. [Pg.28]

In the model of the pore, the mixtiu-e is confined between two planar, homogenous substrates perpendicular to the -aada. Thus the two substrates are at = 0 and z = z + 1, where z is the number of lattice layers of the mixture parallel with the x-y plane. The width of the slit-pore is zt. Molecules do not occupy lattice cells at z = 0 and z = z + 1, which reflects the hard-core repulsion of the substrates. In the experimental system the water molecules are favored by the pore wall. This preferential interaction with the suKstrate is modeled by a potential [107]... [Pg.164]


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