Fourier TransformsMcGraw-Hill, 1951 - 542 Seiten |
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applied assume atomic axis Bessel functions boundary conditions boundary value problem calculated Chap components of stress consider constant cosh crack cylinder denotes derived determined displacement displacement vector distribution of stress dx dy elastic electron energy equa evaluated expression Faltung theorem finite Hankel transform fluid follows from equation force formula Fourier sine transform Fourier transform function f(x Hankel transform infinite initial conditions integral equations integral transforms integrating with respect Laplace transform medium Mellin transform method Multiplying both sides neutrons obtain ordinary differential equation P₁ plane pressure result roots of equation semiinfinite shearing stress sides of equation Similarly sinh solution of equation Substituting from equation surface temperature tend to zero theory tion variable variation velocity vibrations write στ მყ