Differential Equations and Applications
Proceedings of the Third Scheveningen Conference on Differential Equations, the Netherlands, August 29-September 2, 1977
Elsevier (Publisher)
Published on 1. January 1978
263 pages
978-0-08-087142-4 (ISBN)
Description
Differential Equations and Applications
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10/1978
Elsevier
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Content
- Front Cover
- Differential Equations and Applications
- Copyright Page
- Contents
- Preface
- List of Participants
- Chapter 1. Existence and stability for some systems of diffusion-reaction equations
- Chapter 2. Periodic solutions of semilinear elliptic equations in a strip
- Chapter 3. Time periodic solutions of a semilinear wave equation
- Chapter 4. Two-sided bounds and norm bounds for systems of nonlinear differential equations
- Chapter 5. Non-linear boundary value problems arising in physics
- Chapter 6. On the existence of classical solutions to an elliptic free boundary problem
- Chapter 7. Asymptotic solutions in free boundary problems of singularly perturbed elliptic variational inequalities
- Chapter 8. Hyperbolic singular perturbations of non linear first order differential equations
- Chapter 9. The nature of the "Ackerberg-O'Malley resonance
- Chapter 10. Asymptotic methods for relaxation oscillations
- Chapter 11. An abstract nonlinear Volterra equation
- Chapter 12. On a nonlinear integral equation arising in mathematical epidemiology
- Chapter 13. Downstream development of velocity profiles behind flat plates
- Chapter 14. On a class of partial functional differential equations arising in feed-back control theory
- Chapter 15. Transformation operators and wave propagation in a spherically stratified medium
- Chapter 16. Derivation of formulas relevant to neutron transport in media with anisotropic scattering
- Chapter 17. The generalized Green's function for regular ordinary differential subspaces in L2[a,b] + L2[a,b]
- Chapter 18. A generalization of Hartogs theorem
- Chapter 19. On integral inequalities associated with ordinary regular differential expressions
- Chapter 20. Can we find out the topological shape of a planet from its atlas?
