Global stability in some population models

Communications in Difference Equations: Proceedings of the Fourth International Conference on Difference Equations

Volumn , Issue , 2000, Pages 149-176

  Grove, E A ^a   Kent, C M ^a   Ladas, G ^a   Valicenti, S ^a   Levins, R ^b  

^a University of Rhode Island   (United States)

^b HARVARD SCHOOL OF PUBLIC HEALTH   (United States)

Author keywords

Difference equations; Eventually periodic solutions

Indexed keywords

EID: 26844471541     PISSN: None     EISSN: None     Source Type: Book    
DOI: None     Document Type: Chapter

References (4)

1. M.L.J. Hautus and T.S. Bolis, Solution to problem E2721 [1978,496], The American Mathematical Monthly,86:865-866, 1979.
2. Y.K. Kuang and J.M. Cushing, Global Stability in a Nonlin-ear Difference-Delay Equation Model of Flour Beetle Population Growth, (to appear).
3. V.L. Kocic and G. Ladas, Global Behavior of Nonlinear Difference Equations of Higher Order with Applications, Kluwer Academic Publishers, Dordrecht, 1993.
4. H. Sedaghat, Geometric Stability Conditions for Higher Order Difference Equations, Journal of Mathematical Analysis and Applications224, 255-272 (1998).