
doi: 10.2514/3.8230
This paper determines the buckling stress of quasisinusoidally corrugated plates in shear. Governing equations are obtained by the variations of potential energy, which is evaluated by assuming the buckling deflection components in the form of a Fourier series. An approximate but closed- form solution is then derived to determine the governing parameters of the problem. The present analytical results are compared favorably with both finite element methods and experimental results.
buckling deflection components, variations of potential energy, Bifurcation and buckling, quasisinusoidally corrugated plates, second variation of the potential energy, eigenvalue equations for neutral equilibrium, Fourier series, Donnell-type approximation, variations in the potential energy increment, Governing equations, determine the governing parameters, critical shearing stress, Plates, approximate but closed-form solution
buckling deflection components, variations of potential energy, Bifurcation and buckling, quasisinusoidally corrugated plates, second variation of the potential energy, eigenvalue equations for neutral equilibrium, Fourier series, Donnell-type approximation, variations in the potential energy increment, Governing equations, determine the governing parameters, critical shearing stress, Plates, approximate but closed-form solution
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