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Surface pressure, definition

The concentration (and therefore the osmotic pressure) of the solution depends on the extent of the surface. The definition ... [Pg.437]

The most useful type of standard state is one defined in terms of a small number of molecules per unit area of adsorbent surface. In an attempt to have a definition analogous to that for three-dimensional matter—one atmosphere at any temperature—Kemball and Rideal (12) defined a standard state with an area per molecule of 22.53T A.2 where T is the absolute temperature. This corresponds to the same volume per molecule as the three-dimensional state if the thickness of the surface layer is 6A. In terms of surface pressure it corresponds to 0.0608 dynes/cm. for a perfect two-dimensional gas at all temperatures, and as such the definition may be extended to cover condensed films. [Pg.234]

The force acting on any differential segment of a surface can be represented as a vector. The orientation of the surface itself can be defined by an outward-normal unit vector, called n. This force vector, indeed any vector, has direction and magnitude, which can be resolved into components in various ways. Normally the components are taken to align with coordinate directions. The force vector itself, of course, is independent of the particular representation. In fluid flow the force on a surface is caused by the compressive (or expansive) and shearing actions of the fluid as it flows. Thermodynamic pressure also acts to exert force on a surface. By definition, stress is a force per unit area. On any surface where a force acts, a stress vector can also be defined. Like the force the stress vector can be represented by components in various ways. [Pg.40]

By definition the surface pressure J b/a represents the difference between the surface tension of the pure substance A and the tension of phase A covered by an adsorption layer of substance B being in equilibrium with its saturated vapour [535]... [Pg.311]

Most of the reactions that we have considered so far happen uniformly in three-dimensional space. However, many important reactions—such as precipitations, corrosions, and many combustions—take place at surfaces. The definition of rate given earlier does not apply to surface reactions. Even so, these reactions respond to changes in concentration, pressure, and temperature in much the same way as do other reactions. [Pg.602]

Recently, Steinbach and Sucker (23) reported about the formation of l+-H20-molecule structures that may develop on the hydrophilic groups of surface active compounds upon dilatation of a l-H20-molecu-le structure, by adsorbing 3-water molecules from the subphase at a water-air interface. In the case of the water-oil interphase of the microemulsion, the dispersed droplet consits of an interphasal choro-na that surrounds an inner water core the free water fraction of the latter (bulk-H20)is the subphase that, acting as a reservoir, supplies H2O molecules to the interphase region. Since the formation of hydrated structures takes place at ons ant sur ace tension (23), the above mechanism allows the water-oil interface to expand without affecting the surface pressure necessary to maintain the system s equilibrium. In this way while the area of every polar head of the amphi-phile remains constant, the interphase area stabilized by a single polar head increases up to the amount corresponding to the definite area requirement of the it-H20-molecule structure (23) (3-6). [Pg.143]

NH3/O2 reactions should be studied at low pressures on both clean and contaminated platinum surfaces to determine whether the relative reactivities at 1100 °C are in agreement with the hypothesis. Such experiments would also help to determine whether the methane reacts wholly at the surface or not. The balance of evidence reviewed above does slightly favour the reaction of methane solely at the surface, but definitive experiments are desirable on this point. [Pg.116]

To evaluate the integral in the surface force definition (5.23), and to make the formulation consistent with the conventional momentum balance given (5.21), the conveying fluid pressure is decomposed into three contributions ... [Pg.555]

Tnteractions at surfaces have long been at the center of interest in the study of surfactant monolayers and have been thought to influence both static and dynamic surface properties considerably (1,2). Although the theoretical interpretation and even the definition of surface interactions may be controversial, the experimental method has not been in doubt. Invariably, the equilibrium surface pressure vs. molar area relationship has been used as a criterion for assessing interactions in mono-layers since interactions, no matter what their precise definition, must appear in the measurable quantity of surface tension (y) or surface pressure (7r = y° — y) at a given surface concentration (r) or molar... [Pg.281]

The definition of a invariant with respect to positioning of the dividing surface can be worked out, if one analyzes trends in the/z)-pc(z) function within the discontinuity surface. The specified quantity has the same value in the bulk of both phases, equal to the negative external pressure (Fig. 1-4). Within the discontinuity surface, pressure p has a tensor nature, making Pascal s law invalid. Meanwhile, the concentration and pressure dependence of the surface energy density,/ given by eq. (1.1), is valid only in the regions where Pascal s law holds, i.e., where pressure is a scalar quantity (direct summation of a scalar and a tensor within the same equation is not permitted). [Pg.8]

The general idea is to spread very small amounts of a spreading solvent, containing the definite amount of insoluble surfactant, onto the surface of a pendent drop, for example a water drop. Then, by changing the volume of the pendent drop the area of the drop surface can be compressed or expanded. ADSA provides surface tension, surface area and drop volume simultaneously at any time an image of the drop is acquired. Thus, exact surface pressures and surface areas are available continuously, and isotherms can be measured. [Pg.540]

In addition, immersion and removal speeds play a definite role in LB depositions because they disturb equilibrium of charges at the electrical double layer. When the solid is immersed, the double layer begins to form and ions must diffuse toward and away from the solid surface before equilibrium is reached. When the solid is removed, the double layer is partially wiped out by the flow but metal cations are retained on the film deposited on the solid substrate. On the other hand, during film deposition, the mechanical barriers designed to keep the surface pressure constant move the film on the air-water interface and disturb the double layers under the film. At this point, we do not have a quantitative way to estimate the disturbance to the double layer caused by the movement of the solid substrate, but we can introduce the following assumptions ... [Pg.290]

The two-half cells contain the aqueous substrate. The mixed monolayers are spread onto the surface of one of the two-hetlf cells. Two "identical" 24lAm 0.7 mCi ionizing electrodes, purchased from the Radiochemical Center Amersham (U.K.), are placed above the hedf cells close to the substrate surface. The difference in electric potenticd of the two electrodes is measured with a high impedence electrometer. By definition this difference is equal to the surface potentietl AV of the monolayer located on the surface on one of the two-hedf cells. The surface potential AV is measured as a function of the spread monolayer molecular area a for each one of the mixed film compositions as above (see surface pressure studies). [Pg.335]

De Boer [78] assumes that in the surface standard state the adsorbed molecules are situated at the same average distance apart as they are in the three-dimensional standard state (1 atm and 0 C) he calcidated a corresponding surface pressure of 0.338 dyne cm. Hence, the definition given by de Boer for the surface standard state refers to the process Ideal vapours (p == 1.013 x 10 dynes -cm , T) -> ... [Pg.110]

The thermodynamic definition of surface pressure employed in this equation is the following ... [Pg.112]


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