BOUNDS ON MOTIONS OF SOME LUMPED AND CONTINUOUS DYNAMIC SYSTEMS,
Abstract
Lumped and continuous systems subjected to general dynamic loads or perturbations are considered. The motions of these systems are assumed to be described by ordinary or partial differential equations with time-varying forcing terms. Upper bounds on the motions are derived with a Liapunov type of approach. The results are applied to some structural dynamics problems: displacement bounds are determined for elastic columns, plates, and arches, and sufficient conditions for stability of arches against 'snap-through' are obtained. (Author)
Document Details
- Document Type
- Technical Report
- Publication Date
- Jan 01, 1970
- Accession Number
- AD0710787
Entities
People
- Ettore Ferrari Infante
- R. H. Plaut
Organizations
- Brown University