Living on the edge of chaos: population dynamics of fennoscandian voles
暂无分享,去创建一个
[1] J. Lawton,et al. Dynamic complexity in predator-prey models framed in difference equations , 1975, Nature.
[2] H. Tong,et al. On consistent nonparametric order determination and chaos , 1992 .
[3] A. R. Gallant,et al. Noise and Nonlinearity in Measles Epidemics: Combining Mechanistic and Statistical Approaches to Population Modeling , 1998, The American Naturalist.
[4] Stuart A. Kauffman,et al. ORIGINS OF ORDER , 2019, Origins of Order.
[5] Tarja Oksanen,et al. How much do weasels shape microtine cycles in the northern Fennoscandian taiga , 1987 .
[6] Ilkka Hanski,et al. Temporal Variability and Geographical Patterns in the Population Density of Microtine Rodents: A Reply to Xia and Boonstra , 1994, The American Naturalist.
[7] Heikki Henttonen,et al. The Role of Plant Production in Microtine Cycles in Northern Fennoscandia , 1983 .
[8] H. B. Wilson,et al. Chaotic stochasticity: a ubiquitous source of unpredictability in epidemics , 1991, Proceedings of the Royal Society of London. Series B: Biological Sciences.
[9] H. Andrén,et al. Disease Reveals the Predator: Sarcoptic Mange, Red Fox Predation, and Prey Populations , 1994 .
[10] R. Macarthur,et al. Graphical Representation and Stability Conditions of Predator-Prey Interactions , 1963, The American Naturalist.
[11] M. Freidlin,et al. Random Perturbations of Dynamical Systems , 1984 .
[12] B. Ebenman,et al. Evolution of stable population dynamics through natural selection , 1996, Proceedings of the Royal Society of London. Series B: Biological Sciences.
[13] Prendergast,et al. The macroecology of population dynamics: taxonomic and biogeographic patterns in population cycles , 1998 .
[14] M. Doebeli,et al. Evolution of simple population dynamics , 1995, Proceedings of the Royal Society of London. Series B: Biological Sciences.
[15] R M May,et al. Biological Populations with Nonoverlapping Generations: Stable Points, Stable Cycles, and Chaos , 1974, Science.
[16] Dixon,et al. Episodic fluctuations in larval supply , 1999, Science.
[17] Ilkka Hanski,et al. Microtine Rodent Dynamics in Northern Europe: Parameterized Models for the Predator‐Prey Interaction , 1995 .
[18] Jianqing Fan,et al. Local polynomial modelling and its applications , 1994 .
[19] P. Turchin. Chaos and stability in rodent population dynamics: evidence from non-linear time-series analysis , 1993 .
[20] Robert M. May,et al. Simple mathematical models with very complicated dynamics , 1976, Nature.
[21] Alessandra Gragnani,et al. A Universal Bifurcation Diagram for Seasonally Perturbed Predator-Prey Models , 1995 .
[22] W. Härdle. Applied Nonparametric Regression , 1991 .
[23] H. Tong. A Personal Overview Of Nonlinear Time-Series Analysis From A Chaos Perspective , 1995 .
[24] Brian Dennis,et al. Chaotic Dynamics in an Insect Population , 1997, Science.
[25] F. Takens. Detecting strange attractors in turbulence , 1981 .
[26] H. Henttonen,et al. Rodent dynamics as community processes. , 1988, Trends in ecology & evolution.
[27] Yuri A. Kuznetsov,et al. Multiple attractors, catastrophes and chaos in seasonally perturbed predator-prey communities , 1993 .
[28] N. Stenseth,et al. Bootstrap estimated uncertainty of the dominant Lyapunov exponent for Holarctic microtine rodents , 1995, Proceedings of the Royal Society of London. Series B: Biological Sciences.
[29] A. Wolf,et al. Determining Lyapunov exponents from a time series , 1985 .
[30] Stephen P. Ellner,et al. Chaos in a Noisy World: New Methods and Evidence from Time-Series Analysis , 1995, The American Naturalist.
[31] W M Schaffer,et al. The case for chaos in childhood epidemics. II. Predicting historical epidemics from mathematical models , 1993, Proceedings of the Royal Society of London. Series B: Biological Sciences.
[32] A. Hastings,et al. Stochastic Dynamics and Deterministic Skeletons: Population Behavior of Dungeness Crab , 1997 .
[33] R. Ostfeld,et al. Effects of density and season on the population rate of change in the meadow vole , 1997 .
[34] Ilkka Hanski,et al. Specialist predators, generalist predators, and the microtine rodent cycle. , 1991 .
[35] B. Hörnfeldt,et al. Delayed Density Dependence as a Determinant of Vole Cycles , 1994 .
[36] Mark Kot,et al. Do Strange Attractors Govern Ecological Systems , 1985 .
[37] P. Turchin,et al. An Empirically Based Model for Latitudinal Gradient in Vole Population Dynamics , 1997, The American Naturalist.
[38] R. Costantino,et al. Experimentally induced transitions in the dynamic behaviour of insect populations , 1995, Nature.
[39] William M. Schaffer,et al. Stretching and Folding in Lynx Fur Returns: Evidence for a Strange Attractor in Nature? , 1984, The American Naturalist.
[40] Robert M. May,et al. Patterns of Dynamical Behaviour in Single-Species Populations , 1976 .
[41] S. T. Buckland,et al. An Introduction to the Bootstrap. , 1994 .
[42] A. Hastings,et al. Weak trophic interactions and the balance of nature , 1998, Nature.
[43] Paul Charbonneau,et al. A User's Guide to PIKAIA 1.0 , 1995 .
[44] Erkki Korpimäki,et al. Experimental reduction of predators reverses the crash phase of small-rodent cycles , 1998 .
[45] Ilkka Hanski,et al. Predation on competing rodent species : a simple explanation of complex patterns , 1996 .
[46] Erkki Korpimäki,et al. Population oscillations of boreal rodents: regulation by mustelid predators leads to chaos , 1993, Nature.
[47] S. Ellner,et al. Chaos in Ecology: Is Mother Nature a Strange Attractor?* , 1993 .
[48] C. Zimmer. Life After Chaos , 1999, Science.