- Topological Principles for Ordinary Differential Equations (J. Andres)
2. Heteroclinic Orbtis for Some Classes of Second and Fourth Order Differential Equations (D.Bonheure and L. Sanchez)
3. A Qualitative Analysis, via Lower and Upper Solutions, of First Order Periodic Evolutionary Equations with Lack of Uniqueness (C. DeCoster, F. Obersnel and P. Omari)
4. Bifurcation Theory of Limit Cycles of Planar Systems (M. Han)
5. Functional Differential Equations with State-Dependent Delays: Theory and Applications (F. Hartung, T. Krisztin, H.O. Walther and J. Wu)
6. Global Solutions Branches and Exact Multiplicity of Solutions for Two Point Boundary Value Problems (P. Korman)
7. Singularities and Laplacians in Boundary Value Problems for Nonlinear Ordinary Differential Equations (I. Rachunková, S. Stanek and M. Tvrdý)
This handbook is the third volume in a series of volumes devoted to self contained and up-to-date surveys in the tehory of ordinary differential equations, written by leading researchers in the area. All contributors have made an additional effort to achieve readability for mathematicians and scientists from other related fields so that the chapters have been made accessible to a wide audience.
These ideas faithfully reflect the spirit of this multi-volume and hopefully it becomes a very useful tool for reseach, learing and teaching. This volumes consists of seven chapters covering a variety of problems in ordinary differential equations. Both pure mathematical research and real word applications are reflected by the contributions to this volume.
- Covers a variety of problems in ordinary differential equations
- Pure mathematical and real world applications
- Written for mathematicians and scientists of many related fields
Mathematicians, Researchers,(post-)graduate students
- No. of pages:
- © North Holland 2006
- 21st August 2006
- North Holland
- Hardcover ISBN:
- eBook ISBN:
University of Granada, Granada, Spain.
University of West Bohemia, Pilsen, Czech Republic.
University of Trieste, Trieste, Italy.