NUMERICAL COMPUTATION OF NONLINEAR FORCED OSCILLATIONS BY GALERKIN'S PROCEDURE,
Abstract
The present paper is the continuation of the preceding paper (AD-607 820) by Urabe. In the paper (AD-607 820), Urabe has proved that, for any periodic differential system dx/dt=X(x,t), an isolated periodic solution lying inside the region of definition of X(x,t) can be always obtained by Galerkin's procedure if X(x,t) and its derivative with respect to x are continuously differentiable with respect to x and t. In the present paper, the practical numerical method based on this result is described and some numerical examples are presented. (Author)
Document Details
- Document Type
- Technical Report
- Publication Date
- Sep 01, 1964
- Accession Number
- AD0607824
Entities
People
- Allen Reiter
- Minoru Urabe
Organizations
- University of Wisconsin–Madison