Abstract
The equilibria and stability of a shallow prestressed arch (beam–column) are investigated theoretically and experimentally. The deflection of the arch is unilaterally constrained by a displacement-control device. Both snap-through and remote coexisting equilibria are observed. Force–deflection curves for primary and secondary equilibrium branches are measured for varying constraint locations. The effect of the constraint location on the critical condition at which stability is lost, resulting in a jump to a remote equilibrium, is investigated. Good agreement is attained between experimental data and theoretical results (based on minimization of the constrained strain energy and an inextensibility assumption).
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