Analysis of a model representing stage-structured population growth with state-dependent time delay
暂无分享,去创建一个
[1] William Gurney,et al. Instability in Mortality Estimation Schemes Related to Stage-Structure Population Models , 1989 .
[2] Keith Tognetti,et al. The two stage stochastic population model , 1975 .
[3] G. Rosen,et al. Time delays produced by essential nonlinearity in population growth models. , 1987, Bulletin of mathematical biology.
[4] Carl J. Walters,et al. Catastrophe Theory and Fisheries Regulation , 1976 .
[5] Hugh J. Barclay,et al. A model for a species with two life history stages and added mortality , 1980 .
[6] H. I. Freedman,et al. Global stability in time-delayed single-species dynamics , 1986 .
[7] P. Driessche. A Cyclic Epidemic Model with Temporary Immunity and Vital Dynamics , 1983 .
[8] Kuala Lumpur,et al. WITH TIME DELAYS , 1990 .
[9] B. S. Goh,et al. Stability results for delayed-recruitment models in population dynamics , 1984 .
[10] H D Landahl,et al. A three stage population model with cannibalism. , 1975, Bulletin of mathematical biology.
[11] P J Wangersky,et al. ON TIME LAGS IN EQUATIONS OF GROWTH. , 1956, Proceedings of the National Academy of Sciences of the United States of America.
[12] Robert M. May,et al. Time delays, density-dependence and single-species oscillations , 1974 .
[13] R. M. Nisbet,et al. THE SYSTEMATIC FORMULATION OF TRACTABLE SINGLE-SPECIES POPULATION MODELS , 1983 .
[14] H. I. Freedman,et al. A time-delay model of single-species growth with stage structure. , 1990, Mathematical biosciences.
[15] Ray Gambell. CHAPTER 5b – Birds and Mammals — Antarctic Whales , 1985 .
[16] D. L. Angelis. Global asymptotic stability criteria for models of density-dependent population growth. , 1975 .
[17] William Gurney,et al. Fluctuation periodicity, generation separation, and the expression of larval competition , 1985 .
[18] Walter G. Aiello. The existence of nonoscillatory solutions to a generalized, nonautonomous, delay logistic equation , 1990 .
[19] Global stability in time-delayed single-species dynamics. , 1986, Bulletin of mathematical biology.
[20] R. D. Driver,et al. Ordinary and Delay Differential Equations , 1977 .
[21] Y. Kolesov. PROPERTIES OF SOLUTIONS OF A CLASS OF EQUATIONS WITH LAG WHICH DESCRIBE THE DYNAMICS OF CHANGE IN THE POPULATION OF A SPECIES WITH THE AGE STRUCTURE TAKEN INTO ACCOUNT , 1983 .