The numerical treatment of non-trivial bifurcation points
Author:
Publisher
Informa UK Limited
Subject
Control and Optimization,Computer Science Applications,Signal Processing,Analysis
Link
http://www.tandfonline.com/doi/pdf/10.1080/01630568008816070
Reference33 articles.
1. Abbott, J. P. 1977. “Numerical Continuation Methods for Nonlinear Equations and Bifurcation Problems”. Ph.D. Thesis, Australian National University.
2. Singular points of functional equations
3. NUMERICAL BIFURCATION AND SECONDARY BIFURCATION: A CASE HISTORY**This research was supported by the National Science Foundation under Grant GP-27223 and the Office of Naval Research under Contract N00014-67-A-0467-0006. The computations were performed at the ERDA Computing and Applied Mathematics Center of the Courant Institute of Mathematical Sciences.
4. Coddington, E. A. and Levinson, N. 1955. “Theory of Ordinary Differential Equations”. New York: McGraw-Hill.
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