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interfacial

The different species of mica have very nearly the same forms and interfacial angles, and they not infrequently occur intergrown together in parallel position.

11Laplace does not treat systematically the question of interfacial tension, but he gives incidentally in terms of his quantity H a relation analogous to (47).

00(48) ° and in general the functions 0, or 4), must be regarded as capable of assuming different forms. Under these circumstances there is no limitation upon the values of the interfacial tensions for three fluids, which we may denote by T12, T23, T31.

00p. 463) deduced relative to the interfacial tensions of three bodies.

00(52) According to (52), the interfacial tension between any two bodies is proportional to the square of the difference of their densities.

00The densities a 1, 'a' 2, Q3 being in descending order of magnitude, we may write T 31 = (01 - 02+a, - o"3)'T0 =T 12+ T 23 + 2 (e 1 - (72) (02-0.3)Tc; so that T31 necessarily exceeds the sum of the other two interfacial tensions.

00The problem is to make the sum of the interfacial tensions a minimum, each tension being proportional to the square of the difference of densities of the two contiguous liquids in question.

00Good interfacial adhesion is the key to the reliable service performance of durable bonded components.

00The link between fundamental theory and practical application is critical: Professor Kevin Kendall FRS leads a group on interfacial energetics and interactions.

00Work of adhesion values calculated from the surface energetics correlated well with the interfacial shear strength values of the composites.

00interfacial adhesion is the key to the reliable service performance of durable bonded components.

00interfacial tension per second.

00interfacial phenomena.

00interfacial waves in aluminum reduction cells.

00interfacial strength in order to provide accurate predictions.

00interfacial layer upon which the diamond then grows.

00Interfacial Kinetics, 2nd Year, Trinity Term Topics to Cover (i) The Langmuir adsorption isotherm.

00The computer is able to carry out up to 12 calculations of the interfacial tension per second.

00The different species of mica have very nearly the same forms and interfacial angles, and they not infrequently occur intergrown together in parallel position.

00Although bismuth is readily obtained in fine crystals by artificial means, yet natural crystals are rare and usually indistinct: they belong to the rhombohedral system and a cube-like rhombohedron with interfacial angles of 92Ã‚° 20' is the predominating form.

00It crystallizes in rhombohedra belonging to the hexagonal system, having interfacial angles of 87Ã‚° 40'.

00If T12 denote the interfacial tension, the energy corresponding to unit of area of the interface b Q FIG.

00Laplace does not treat systematically the question of interfacial tension, but he gives incidentally in terms of his quantity H a relation analogous to (47).

00(48) Ã‚° and in general the functions 0, or 4), must be regarded as capable of assuming different forms. Under these circumstances there is no limitation upon the values of the interfacial tensions for three fluids, which we may denote by T12, T23, T31.

00p. 463) deduced relative to the interfacial tensions of three bodies.

00(52) According to (52), the interfacial tension between any two bodies is proportional to the square of the difference of their densities.

00The densities a 1, 'a' 2, Q3 being in descending order of magnitude, we may write T 31 = (01 - 02+a, - o"3)'T0 =T 12+ T 23 + 2 (e 1 - (72) (02-0.3)Tc; so that T31 necessarily exceeds the sum of the other two interfacial tensions.

00The problem is to make the sum of the interfacial tensions a minimum, each tension being proportional to the square of the difference of densities of the two contiguous liquids in question.

00Although bismuth is readily obtained in fine crystals by artificial means, yet natural crystals are rare and usually indistinct: they belong to the rhombohedral system and a cube-like rhombohedron with interfacial angles of 92° 20' is the predominating form.

01It crystallizes in rhombohedra belonging to the hexagonal system, having interfacial angles of 87° 40'.

01If T12 denote the interfacial tension, the energy corresponding to unit of area of the interface b Q FIG.

01

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