1998
DOI: 10.1016/s0924-4247(98)00097-1
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An analytical analysis of a compressed bistable buckled beam

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Cited by 210 publications
(143 citation statements)
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“…Two classical displacement based boundary conditions, used for stress and deflection analysis of beam, are fixed-free and simply supported. Many other boundary conditions, such as fixed-simply supported [61], clamped-clamped [59,91,96,98,110,119], hinged-clamped [92], simply supported-elastically restrained [16,76], hinged-hinged [103], stiffened lateral ends [68], are also prescribed for deflection analysis of beam structures. These different types of classical and nonconventional boundary conditions of beams are shown in Fig.…”
Section: Boundary Conditionmentioning
confidence: 99%
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“…Two classical displacement based boundary conditions, used for stress and deflection analysis of beam, are fixed-free and simply supported. Many other boundary conditions, such as fixed-simply supported [61], clamped-clamped [59,91,96,98,110,119], hinged-clamped [92], simply supported-elastically restrained [16,76], hinged-hinged [103], stiffened lateral ends [68], are also prescribed for deflection analysis of beam structures. These different types of classical and nonconventional boundary conditions of beams are shown in Fig.…”
Section: Boundary Conditionmentioning
confidence: 99%
“…4, under transverse [59] and axial [119] loading. In snap through buckling the transverse load "snaps through" when load reaches at a critical value.…”
Section: Snap-through Buckling and Initial Imperfectionmentioning
confidence: 99%
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“…The maximum force needed to snap from one stable state to another was derived by Vangbo [22] for a clamped-clamped beam and he concluded that by taking into account the contraction of the beam, the maximum snap-through force and the activation energy were both lower. Additionally, snap-through behaviour has been found to be asymmetric if the beams are hinged [13,18].…”
Section: 21mentioning
confidence: 99%
“…A classical formulation is the Euler-Bernouilli equation [11] [12] where the equilibrium equation can be written as a fourth order spatial derivative of the lateral displacement w(x):…”
Section: Static Bucklingmentioning
confidence: 99%