Download e-book for iPad: A first course in continuum mechanics: for physical and by Y. C. Fung

By Y. C. Fung

ISBN-10: 0130615242

ISBN-13: 9780130615244

ISBN-10: 0130615323

ISBN-13: 9780130615329

Revision of a vintage textual content via a exceptional writer. Emphasis is on challenge formula and derivation of governing equations. new version gains elevated emphasis on purposes. New bankruptcy covers long term adjustments in fabrics less than pressure.

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J. Van Oss, Interfacial Forces in Aqueous Media (New York: Marcel Dekker, 1994). 19 1. Langmuir, J. Chem. Phys. 1, 756 (1933). 20 J. F. Joanny, Physico Chemical Hydrodynamics 9, 189 (1987); A. M. Cazabat, J. Colloid Interface Sci. 133, 452 (1989). 2 Capillarity and Gravity Liquids display rather peculiar properties. 1), move up inclined planes, or rise in very small capillary tubes.! Moreover, drops may lose their spherical shape under the influence of gravity. 1 The Capillary Length /'1;-1 There exists a particular length, denoted A;-l, beyond which gravity becomes important.

Using the curve describing the relation cos 0 = f (-y), deduce the critical surface tension "'fe of the treated surface. Projection. For angles OE greater than 45°, the measurement relies on an optical imaging technique (the previous setup is inherently limited to angles less than 45°). The drop is placed between an intense light source and a converging lens of focal lens F. The projected image is displayed on a screen located at a large distance L. 6b). The measurement accuracy is of the order of 2° .

The astronomer Geminiano Montanari (1633-1687) compared the rise of a liquid in a tube to that of sap in a plant. Giovanni Borelli (1608- 1679), better known for his observations of Jupiter's moons and his research on the locomotion of animals (notably flees), demonstrated in 1670 that the height reached by a liquid is inversely proportional to the radius of the tube. But the real star in the story, a man unjustly forgotten today, is Francis Hauksbee (1713), who was the first to study the phenomenon in a 50 2.

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A first course in continuum mechanics: for physical and biological engineers and scientists by Y. C. Fung


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