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Harkins

Perhaps the best discussions of the experimental aspects of the capillary rise method are still those given by Richards and Carver [20] and Harkins and Brown [21]. For the most accurate work, it is necessary that the liquid wet the wall of the capillary so that there be no uncertainty as to the contact angle. Because of its transparency and because it is wet by most liquids, a glass capillary is most commonly used. The glass must be very clean, and even so it is wise to use a receding meniscus. The capillary must be accurately vertical, of accurately known and uniform radius, and should not deviate from circularity in cross section by more than a few percent. [Pg.16]

Harkins and Brown [21] concluded that / should be a function of the dimensionless ratio rja or, alternatively, of where V is the drop volume. (See... [Pg.20]

In employing this method, an important precaution to take is to use a tip that has been ground smooth at the end and is free tom any nicks. In the case of liquids that do not wet the tip, r is the inside radius. Volatile liquids are studied in a closed system as described by Harkins and Brown [21] to minimize evaporation losses. [Pg.21]

Harkins and Jordan [43] found, however, that Eq. 11-26 was generally in serious error and worked out an empirical correction factor in much the same way as was done for the drop weight method. Here, however, there is one additional variable so that the correction factor/ now depends on two dimensionless ratios. Thus... [Pg.21]

Experimentally, the method is capable of good precision. Harkins and Jordan used... [Pg.22]

W. D. Harkins, The Physical Chemistry of Surface Films, Reinhold, New York, 1952. [Pg.43]

The idea that unsymmetrical molecules will orient at an interface is now so well accepted that it hardly needs to be argued, but it is of interest to outline some of the history of the concept. Hardy [74] and Harkins [75] devoted a good deal of attention to the idea of force fields around molecules, more or less intense depending on the polarity and specific details of the structure. Orientation was treated in terms of a principle of least abrupt change in force fields, that is, that molecules should be oriented at an interface so as to provide the most gradual transition from one phase to the other. If we read interaction energy instead of force field, the principle could be reworded on the very reasonable basis that molecules will be oriented so that their mutual interaction energy will be a maximum. [Pg.64]

To resume the brief historical sketch, the subject of monolayers developed rapidly during the interwar years, with the names of Langmuir, Adam, Harkins, and Rideal perhaps the most prominent the subject became one of precise and... [Pg.103]

Customarily, it is assumed that e is unity and that ]l = p,cos 9, where 0 is the angle of inclination of the dipoles to the normal. Harkins and Fischer [86] point out the empirical nature of this interpretation and prefer to consider only that AV is proportional to the surface concentration F and that the proportionality constant is some quantity characteristic of the film. This was properly cautious as there are many indications that the surface of water is structured and that the structure is altered by the film (see Ref. 37). Accompanying any such structural rearrangement of the substrate at the surface should be a change in its contribution to the surface potential so that AV should not be assigned too literally to the film molecules. [Pg.117]

The three general states of monolayers are illustrated in the pressure-area isotherm in Fig. IV-16. A low-pressure gas phase, G, condenses to a liquid phase termed the /i uid-expanded (LE or L ) phase by Adam [183] and Harkins [9]. One or more of several more dense, liquid-condensed phase (LC) exist at higher pressures and lower temperatures. A solid phase (S) exists at high pressures and densities. We briefly describe these phases and their characteristic features and transitions several useful articles provide a more detailed description [184-187]. [Pg.131]

Harkins then estimated Tc for diamond to be about 6700 K and, using Eq. HI-10, found the entropy correction at 25°C to be negligible so that the preceding values also approximate the room temperature surface free energies. These... [Pg.263]

This distinction between 7 s and 7svo seems first to have been made by Bang-ham and Razouk [33] it was also stressed by Harkins and Livingstone [34]. Another quantity, introduced by Bartell and co-workers [35] is the adhesion tension A, which will be defined here as... [Pg.354]

Fowkes and Harkins reported that the contact angle of water on paraffin is 111° at 25°C. For a O.lAf solution of butylamine of surface tension 56.3 mJ/m, the contact angle was 92°. Calculate the film pressure of the butylamine absorbed at the paraffin-water interface. State any assumptions that are made. [Pg.381]

It is quite clear, first of all, that since emulsions present a large interfacial area, any reduction in interfacial tension must reduce the driving force toward coalescence and should promote stability. We have here, then, a simple thermodynamic basis for the role of emulsifying agents. Harkins [17] mentions, as an example, the case of the system paraffin oil-water. With pure liquids, the inter-facial tension was 41 dyn/cm, and this was reduced to 31 dyn/cm on making the aqueous phase 0.00 IM in oleic acid, under which conditions a reasonably stable emulsion could be formed. On neutralization by 0.001 M sodium hydroxide, the interfacial tension fell to 7.2 dyn/cm, and if also made O.OOIM in sodium chloride, it became less than 0.01 dyn/cm. With olive oil in place of the paraffin oil, the final interfacial tension was 0.002 dyn/cm. These last systems emulsified spontaneously—that is, on combining the oil and water phases, no agitation was needed for emulsification to occur. [Pg.504]

This assumption was invoked by Harkins and Jura [21] in applying the method, with some success, to a nonporous powder. A concern, however, is... [Pg.576]

Harkins and Jura [21] found that a sample of Ti02 having a thick adsorbed layer of water on it gave a heat of inunersion in water of 0.600 cal/g. Calculate the specific surface area of the Ti02 in square centimeters per gram. [Pg.592]

Make a numerical estimate, with an explanation of the assumptions involved, of the specific surface area that would be found by (a) a rate of dissolving study, (b) Harkins and Jura, who find that at the adsorption of water vapor is 6.5 cm STP/g (and then proceed with a heat of immersion measurement), and (c) a measurement of the permeability to liquid flow through a compacted plug of the powder. [Pg.593]

Harkins W D 1952 The Physical Chemistry of Surfaoe Films (New York Reinhold)... [Pg.1896]

Harkins W D and Jura G 1944 An absolute method for the determination of the area of a finely divided orystalline solid J. Am. Chem. Soc. 66 1362-6... [Pg.1897]

The molecular area, calculated from the density of the supercooled liquid at 77 K is a ,(Kr) = 15-2 A, but Beebe found it necessary to adopt the higher value 19-5 A to bring the krypton-based area into line with the area of Harkins reference sample of anatase. ... [Pg.78]

H. Krauch and W. Kunz, Organic Name Reactions, 2nd ed., translated byj. M. Harkin, John Wiley Sons, Inc., New York, 1964. [Pg.474]


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Adsorption Harkin-Jura

Emulsion Harkins-Smith-Ewart theory

Emulsion polymerization Harkins theory

Emulsion polymerization Harkins-Smith Ewart mechanism

Equation Harkins-Jura

Harkin

Harkin s equation

Harkin, John

Harkin-Jura equation

Harkins and Jura absolute method

Harkins and Jura method

Harkins and Jura relative method

Harkins correction factor

Harkins equation

Harkins spreading coefficient

Harkins, Smith-Ewart and Related Theories

Harkins, William

Harkins, William Draper

Harkins-Jura absolute method

Harkins-Jura absolute surface area

Harkins-Jura constant

Harkins-Jura isotherm

Harkins-Jura relative method

Harkins-Jura, surface area method

Harkins-Smith-Ewart theory

Harkins’ helix

Harkins’ theory

Harkin’s rule

I Harkins

Isotherms Harkin-Jura

Odd and Even Elements. Harkins Rule

Oddo Harkins rule

Oddo- Harkins effect

Polymerization Harkins-Smith-Ewart theory

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