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Confined fluids

Luengo G, Israelachvlll J N and Granick S 1996 Generalized effects In confined fluids new friction map for boundary lubrication Wear 200 328-35... [Pg.1746]

Viscosity is defined as the shear stress per unit area at any point in a confined fluid divided by the velocity gradient in the direc tiou perpendicular to the direction of flow. If this ratio is constant with time at a given temperature and pressure for any species, the fluid is caUed a Newtonian fluid. This section is limited to Newtonian fluids, which include all gases and most uoupolymeric liquids and their mixtures. Most polymers, pastes, slurries, waxy oils, and some silicate esters are examples of uou-Newtouiau fluids. [Pg.405]

A. Shear-induced phase transitions in confined fluids... [Pg.1]

An important issue in the thermodynamics of confined fluids concerns their symmetry which is lower than that of a corresponding homogeneous bulk phase because of the presence of the substrate and its inherent atomic structure [52]. The substrate may also be nonplanar (see Sec. IV C) or may consist of more than one chemical species so that it is heterogeneous on a nanoscopic length scale (see Sec. VB 3). The reduced symmetry of the confined phase led us to replace the usual compressional-work term —Pbuik F in the bulk analogue of Eq. (2) by individual stresses and strains. The appearance of shear contributions also reflects the reduced symmetry of confined phases. [Pg.11]

The simplest situation is one in which a planar substrate lacks any crystallographic structure. Then the confined fluid is homogeneous and isotropic in transverse (x,y) directions. All off-diagonal elements of T vanish, Txx = Tyy = T, and Eq. (5) simplifies to... [Pg.11]

Since we shall also be interested in analyzing the confined fluid s microscopic structure it is worthwhile to introduce some useful structural correlation functions at this point. The simplest of these is related to the instantaneous number density operator... [Pg.19]

In general, p (r) is a function of the vector position of the point of observation r. However, if one is concerned mainly with the inhomogeneity of the confined fluid in the normal (z) direction, the average over the interfacial area is adequate. Averaging yields... [Pg.20]

The translational microscopic structure of the confined fluid is partially revealed by correlations in the number density operator, given by... [Pg.20]

Consider now, as an illustration, a confined fluid in material and thermal contact with a bulk reservoir and under fixed normal stress For simplicity we assume the substrates to be in fixed registry a. = ay = 0 and the... [Pg.24]

Within the framework of Monte Carlo simulations, the relation between measurable quantities and the microscopic structure of confined phases can now be examined. An example of such a measurable quantity is the solvation force F h)/2 KR (see Sec. IIA 1). From a theoretical perspective and according to the discussion in Sec. IIA 3 its investigation requires the stress T zisz) exerted normally by a confined fluid on planar substrates [see Eqs. (19) and (22)]. Using Eqs. (11) and (53) one can derive a molecular expression for Tzz from... [Pg.29]

FIG. 5 The excess pressure f s ) ( , dashed line) and the solvation force per radius F h)/R (full line) as functions of s. and h, respectively, for a confined fluid composed of simple molecules (from Ref. 48). [Pg.32]

A. Shear-induced Phase n ansitions in Confined Fluids... [Pg.49]

If a confined fluid is thermodynamically open to a bulk reservoir, its exposure to a shear strain generally gives rise to an apparent multiplicity of microstates all compatible with a unique macrostate of the fluid. To illustrate the associated problem, consider the normal stress which can be computed for various substrate separations in grand canonical ensemble Monte Carlo simulations. A typical curve, plotted in Fig. 16, shows the oscillatory decay discussed in Sec. IV A 2. Suppose that instead... [Pg.53]

Theoretically, several aspects of the Thommes-Findenegg experiment can be analyzed at the mean-field level [157]. A key quantity of a mean-field theory of confined fluids is the (Helmholtz) free energy, given by... [Pg.57]

P. Tarazona, U. Marini Bettolo Marconi, R. Evans. Phase equilibria of fluid interfaces and confined fluids. Non-local versus local density functionals. Mol. Phys (50 573-595, 1987. [Pg.74]

According to Pascal s law, any force applied to a confined fluid is transmitted uniformly in all directions throughout... [Pg.593]

In the physical sciences, pressure is usually defined as the perpendicular force per unit area, or the stress at a point within a confined fluid. This force per unit area acting on a surface is usually expressed in pounds per square inch. [Pg.635]

Prewetting Transitions in Confined Fluids using Transition Matrix Methods... [Pg.376]

Figure 8 Left Schematic graph of the setup for the simulation of rubbing surfaces. Upper and lower walls are separated by a fluid or a boundary lubricant of thickness D. The outermost layers of the walls, represented by a dark color, are often treated as a rigid unit. The bottom most layer is fixed in a laboratory system, and the upper most layer is driven externally, for instance, by a spring of stiffness k. Also shown is a typical, linear velocity profile for a confined fluid with finite velocities at the boundary. The length at which the fluid s drift velocity would extrapolate to the wall s velocity is called the slip length A. Right The top wail atoms in the rigid top layer are set onto their equilibrium sites or coupled elastically to them. The remaining top wall atoms interact through interatomic potentials, which certainly may be chosen to be elastic. Figure 8 Left Schematic graph of the setup for the simulation of rubbing surfaces. Upper and lower walls are separated by a fluid or a boundary lubricant of thickness D. The outermost layers of the walls, represented by a dark color, are often treated as a rigid unit. The bottom most layer is fixed in a laboratory system, and the upper most layer is driven externally, for instance, by a spring of stiffness k. Also shown is a typical, linear velocity profile for a confined fluid with finite velocities at the boundary. The length at which the fluid s drift velocity would extrapolate to the wall s velocity is called the slip length A. Right The top wail atoms in the rigid top layer are set onto their equilibrium sites or coupled elastically to them. The remaining top wall atoms interact through interatomic potentials, which certainly may be chosen to be elastic.
First-order instabilities may not only involve the translational motion of atoms confined within contacts, but they may also involve chemical reactions within the confined fluid itself. This has been demonstrated recently in first-principles studies of zinc phosphates, which are found in protective films formed in automobile engines.19,83 Here, we focus on simulations of systems containing phosphate molecules in which pressure-induced chemical reactions lead to hysteresis and energy dissipation. The reactions involving zinc phosphates are discussed below along with other tribochemical reactions. [Pg.108]

One approach which does not utilize a confining fluid has been developed by Saylak (83). This technique involves an optical system which continuously monitors the lateral strain in a uniaxial specimen. The specimen must be circular in cross section, and the volume change computation requires uniform dewetting throughout the sample. This method is not rate and temperature limited since no mechanical attachments or fluids are in contact with the sample. A schematic of the lateral strain device is shown in Figure 13. Surland and Givan (104) also describe an... [Pg.209]

In the density functional theory, the structure and thermodynamics of confined fluids are predicted from the intermolecular potentials of the fluid-fluid and solid-fluid interactions To... [Pg.598]

It is worth noticing that although the double-steeped isotherm may be indicative of the second-order phase transitions (as speculated in Ref. 15 for Kr in AlP04-5), they may be not for an adsorbate whose size is comparable to the nanotube diameter that behaves as a one dimensional confined fluid. MC simulations in the grand canonical ensemble (shown in full circles) fully agree with the predictions from Eq. (6). [Pg.659]


See other pages where Confined fluids is mentioned: [Pg.2746]    [Pg.1]    [Pg.3]    [Pg.4]    [Pg.14]    [Pg.14]    [Pg.27]    [Pg.29]    [Pg.31]    [Pg.41]    [Pg.42]    [Pg.51]    [Pg.60]    [Pg.71]    [Pg.585]    [Pg.221]    [Pg.270]    [Pg.637]    [Pg.267]    [Pg.80]    [Pg.75]    [Pg.122]    [Pg.208]    [Pg.519]    [Pg.10]   
See also in sourсe #XX -- [ Pg.272 ]




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An equation of state for pure confined fluids

Confined fluid correlations

Confined fluid critical-point shift

Confined fluid orientational order

Confined fluid shear stress

Confined fluids at moderate densities

Confined fluids with long-range interactions

Confined fluids with short-range interactions

Confined fluids, mass transfers

Ewald summation for confined fluids

INDEX confined fluid

Lattice model of confined pure fluids

Orientational order in confined dipolar fluids

Phase behavior of shear-deformed confined fluids

Rheological properties of confined fluids

Statistical mechanics of disordered confined fluids

Stratification of confined fluids

Thermodynamics of pure confined lattice fluids

Van der Waals model for confined fluids

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