Applications of generic bifurcation. I

Archive for Rational Mechanics and Analysis

Volumn 59, Issue 2, 1975, Pages 159-188

  Chow, Shui Nee ^a   Hale, Jack K ^a   Mallet Paret, John ^a  

^a BROWN UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

MATHEMATICAL TECHNIQUES;

EID: 0016600448     PISSN: 00039527     EISSN: 14320673     Source Type: Journal    
DOI: 10.1007/BF00249688     Document Type: Article

References (36)

1. An existence theorem for periodically perturbed conservative systems
2. On the inversion of some differentiable mappings with singularities between Banach spaces
3. Alternative problems for nonlinear functional equations
4. On von Karman's equations and the buckling of a thin elastic plate, I, The clamped plate
5. Von Kármán's equations and the buckling of a thin elastic plate, II, Plate with general edge conditions
6. Functional analysis and Galerkin's method
7. The bifurcation of one or more closed orbits from an equilibrium point of an autonomous differential system
8. Multiple solutions of nonlinear partial differential equations
9. Bifurcation from simple eigenvalues
10. Abzweigung einer periodischen Lösung von einer stationären Lösung eines Differentialsystems
11. Periodically disturbed conservative systems
12. Perturbed bifurcation theory
13. On nonuniqueness of solutions of the von Kármán equations
14. On C0-sufficiency of jets of potential functions
15. Nonlinear perturbations of linear elliptic boundary value problems at resonance
16. Application of a lemma on bilinear forms to a problem in nonlinear oscillations
17. On periodically perturbed conservative system
18. The Hopf bifurcation for nonlinear semigroups
19. Periodic solutions of a nonlinear wave equation
20. Soluzioni periodiche di equazione a derivate parziali di tipo iperbolico non lineare
21. Generic one-parameter families of vector fields in two-dimensional manifolds
22. Singularities of functions and vector fields
23. Topological methods in biology
24. The method of Liapunov and Schmidt in the theory of nonlinear differential equations and their further development