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" P, Q, R, S, T, U are linear functions of the strains e, f, g, a, b, c, and therefore W is a quadratic function of the strains. "
A Treatise on the Mathematical Theory of Elasticity - الصفحة 120
بواسطة Augustus Edward Hough Love - 1892 - عدد الصفحات: 643
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American Journal of Mathematics, المجلد 32

1910 - عدد الصفحات: 444
...ordinary form of the equations of motion in polar coordinates. In Stokes' theory of viscosity the stresses P, Q, R, S, T, U are linear functions of the strains «, /, g, a, b, c; namely: (6) where the dilatation o = e+f+g; the three extensions are: * du e =:...

Proceedings of the Cambridge Philosophical Society: (Mathematical ..., المجلد 6

Cambridge Philosophical Society - 1889 - عدد الصفحات: 416
...the displacements, in the direction of the axes, of the particle originally at x, y, z. The stresses P, Q, R. S, T, U are linear functions of the strains e,f, g, a, b, c. If I, in, n be the direction cosines of the outward-drawn normal to F(x, y, z] = 0...

American Journal of Mathematics, المجلد 32

1910 - عدد الصفحات: 440
...ordinary form of the equations of motion in polar coordinates. In Stokes' theory of viscosity the stresses P, Q, R, S, T, U are linear functions of the strains e, f, g, a, b, c; namely: (6) S = — T=U= — (ic; where the dilatation 5 = e+/+gr; the three extensions are: e = -—,...

A Treatise on the Mathematical Theory of Elasticity

عدد الصفحات: 384
...art. 18, equation (19), SW = PSe + QSf+ Hog + SSa + Tob + USc _ (30), »-<£,. sJ-£ ................ Now, according to the generalised Hooke's Law, the...may be denoted by c's with double suffixes, and then cn = c^. We may adopt a symbolical notation. Writing the six strains e = a',, f =y,, g = x*, a = x,,...
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Proceedings of the Cambridge Philosophical Society ..., المجلدات 5-6

Cambridge Philosophical Society - 1886 - عدد الصفحات: 930
...the displacements, in the direction of the axes, of the particle originally at x, y, z. The stresses P, Q, R. S, T, U are linear functions of the strains e,f, g, a, b, c. If I, in, n be the direction cosines of the outward-drawn normal to F(x, y, z) = 0...




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