Global analysis of the sunflower equation with small delay

Nonlinear Analysis, Theory, Methods and Applications

Volumn 36, Issue 6, 1999, Pages 697-706

  Lizana, Marcos ^a  

^a UNIVERSIDAD DE LOS ANDES   (Venezuela)

Author keywords

[No Author keywords available]

Indexed keywords

EIGENVALUES AND EIGENFUNCTIONS; EQUATIONS OF MOTION; INTEGRATION; MATHEMATICAL MODELS; MATHEMATICAL OPERATORS; PHYSIOLOGICAL MODELS; PLANTS (BOTANY); PROBLEM SOLVING; THEOREM PROVING;

SUNFLOWER EQUATION;

NONLINEAR EQUATIONS;

EID: 0033148248     PISSN: 0362546X     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0362-546X(98)00119-9     Document Type: Article

References (10)

1. H. Andersen, A. Johnson, Entrainment of geotropic oscillations in hypocotyes of helianthus annulus, Physiol. Plant. 26 (1972) 44-61.
2. A. Casal, A. Somolinos, Estudio analitico y numérico de la ecuación del girasol, Rev. Real Acad. Ciencias Ex. Fis. Nat. Madrid 73 (1979) 503-519.
3. A. Casal, A. Somolinos, Forced oscillations for the sunflower equation, entrainment, Nonlinear Anal. 6 (1982) 397-414.
4. S.N. Chow, K. Lu, Invariant manifolds for flows in Banach spaces, JDE V. 74 (1988) pp. 285-317.
5. S.N. Chow, K. Lu, G.R. Sell, Smoothness of Inertial Manifolds, Center for Dynamical Systems and Nonlinear Studies, Georgia Institute of Technology, CDSNS 90-39.
6. J.K. Hale, Theory of functional differential equation, Appl. Math. Sci. 3 (1977).
7. D. Israelson, A. Johnson, Theory of circunmutations in helianthus annus, Physiol. Plant 20 (1967) 957-976.
8. M. Lizana, Existence and partial characterization of the global attractor for the sunflower equation, JMAA 190 (1995) 1.11.
9. A. Mitropolski Ju, O.B. Lykova, Integral Manifolds in Nonlinear Mechanics, Moscow, Nauka 1973 (in Russian).
10. A. Somolinos, Periodic solutions of the sunflower equation, Quart. Appl. Math. 35 (1978) 465-478.