e-book Chaos in Ecology. Experimental Nonlinear Dynamics

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About Jim M. Jim M. Books by Jim M. Trivia About Chaos in Ecology Berlin: Springer-Verlag.. Fennel, W. Introduction to the modelling of marine ecosystems. Amsterdam, Netherlands: Elsevier.. Frank, P. Vital statistics of laboratory cultures of Daphnia pulex DeGeer as related to density. Physiological Zoology Frauenthal, J. Limit cycle oscillations of the human population.

Demography 20 3 : Gaines, S.

Larval settlement rate: a leading determinant of structure in an ecological community of the marine intertidal zone. Gani, J. Formulae for projecting enrolments and degrees awarded in universities. Journal of the Royal Statistical Society A 3 : Gillman, M.

Chaos in Ecology, Volume 1

A density-dependent model of Cirsium vulgare population dynamics using field-estimated parameter values. Oecologia 96 2 : Grant, A. Elasticity analysis for density dependent populations in stochastic environments. Ecology 81 3 : Density-dependent populations require density-dependent elasticity analysis: an illustration using the LPA model of Tribolium.

Nonlinear Dynamics: Fractals and Chaos

Journal of Animal Ecology 72 1 : Hamilton, W. The moulding of senescence by natural selection. Journal of Theoretical Biology 12 1 : Hauser, C. Control of structured populations by harvest.

Table of Contents

Ecological Modelling : Hinde, A. Demographic methods. London, United Kingdom: Arnold.. Hsu, S. A mathematical theory for single-nutrient competition in continuous cultures of microorganisms. Iannelli, M. Gender-structured population modeling: mathematical methods, numerics, and simulations. Iosifescu, M. Finite Markov processes and their applications. Keyfitz, N. Linkages of intrinsic to age-specific rates. Journal of the American Statistical Association 66 : Population waves. In: Greville, T. Population dynamics. The mathematics of sex and marriage. Applied mathematical demography.

World population: an analysis of vital data.

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World population growth and aging: demographic trends in the late twentieth century. Kirkland, S. Convexity and concavity of the Perron root and vector of Leslie matrices with applications to a population model. Klepac, P. Matrix models for stage-classified epidemics. Kokko, H.

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Lonely hearts or sex in the city? Density-dependent effects in mating systems. Philosophical Transactions of the Royal Society B : Lee, C.

Population and prehistory I: Food-limited population growth in constant environments. Lee, R. The formal dynamics of controlled populations and the echo, the boom, and the bust. Demography 11 4 : Demographic forecasting and the Easterlin hypothesis. Malthus and Boserup: a dynamic synthesis. In: Coleman, D. The state of population theory: forward from Malthus.

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Oxford, United Kingdom: Blackwell: Population dynamics of humans and other animals. Demography 24 4 : Legendre, S. Demographic stochasticity and social mating system in the process of extinction of small populations: the case of passerines introduced to New Zealand. Lenz, T. Manipulating sex ratio to increase population growth: the example of the Lesser Kestrel.

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Animal Conservation 10 2 : Li, N. Dependency ratios: past, future, and optimal. Unpublished manuscript.. Sexual reproduction and population dynamics: the role of polygyny and demographic sex differences. Proceedings of the Royal Society London B : MacArthur, R. Geographical ecology: patterns in the distribution of species.

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Magnus, J. Matrix differential calculus with applications to simple, Hadamard, and Kronecker products. Journal of Mathematical Psychology 29 4 : Matrix differential calculus with applications in statistics and econometrics. McFarland, D. Comparison of alternative marriage models. Mueller, L.

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Stability in model populations. Murdoch, W. Two stable states are also present in intertidal areas, with salt marshes lying above mean sea level and tidal flats below mean sea level. State transitions are driven by sediment availability, sea level rise, the relative strength of wind waves with respect to tidal currents, and the biotic feedback of vegetation on sediment stabilization and accretion.

State-change dynamics in one system may propagate to adjacent systems, and this coupling may influence the landscape-scale response to environmental change. Seagrass meadows and oyster reefs affect adjacent marshes both positively wave attenuation and negatively reduced sediment supply , and marsh-edge erosion could negatively influence the light environment for seagrass growth. Forecasting the resilience of coastal ecosystems and the landscape-scale response to environmental change in the next century requires an understanding of nonlinear dynamics, including the possibility of multiple stable states, the coupled evolution of adjacent systems, and potential early warning signs of thresholds of change.

McGlathery, K. Reidenbach, P. Fagherazzi, M. Pace, and J. Nonlinear dynamics and alternative stable states in shallow coastal systems. Angelini, C.