Article
Optimal intervals for third order Lipschitz equations
Differential and Integral Equations: An International Journal for Theory and Applications
Document Type
Article
Publication Date
1-1-1989
Abstract
For the third order differential equation (see PDF), subintervals of (a,b) of maximal length are characterized, in terms of the Lipschitz coefficients (see PDF) on which certain boundary value problems possess unique solutions. The techniques for determining best interval length involve applications of the Pontryagin Maximum Principle along with uniqueness implies existence arguments.
Inclusive pages
397-404
ISBN/ISSN
0893-4983
Document Version
Published Version
Peer Reviewed
Yes
Disciplines
Citation Information
Paul W. Eloe and Johnny Henderson. "Optimal intervals for third order Lipschitz equations" Differential and Integral Equations: An International Journal for Theory and Applications Vol. 2 Iss. 4 (1989) Available at: http://works.bepress.com/paul_eloe/86/
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