Quarterly of Applied Mathematics, Volumes 21-22Brown University, Division of Applied Mathematics, 1963 - Mathematics |
Contents
A note on Hamiltons equations and invariant | 166 |
On the stress distribution in anisotropic infinite wedges | 189 |
An example of the need for two stream functions in threedimensional | 235 |
10 other sections not shown
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Common terms and phrases
analysis applied approximation associated elastic problem assumed Bessel functions boundary conditions C₁ chapter circuit coefficients considered constant coordinates corresponding curve d₁ defined deformation denote derived determined differential equations discussion displacement distance matrix distribution eigenvalues equilibrium example field finite flow follows function given graph heat Hence initial integral equation Laplace transform Lemma linear linear programming Lommel functions Math mathematical method middle surface motion node nonlinear normal obtained paper partial differential equations plane polynomials potential principle procedure programming proof region relations respect satisfy shells shown sinē sinh solution solved stress surface wave symmetric t₁ theorem theory trajectory transform upper half-plane v₁ vanish variables variational variational principles vector velocity viscoelastic voltage yields zero αβ дх



