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Common terms and phrasesasymptotically stable attractor Beverton-Holt bifurcation diagram birth and death birth rate boundary conditions capita carrying capacity chaotic characteristic equation chemostat coefficients coexist competition Consider constant control variable corresponding curve decreases density dependence determine difference equation diffusion discrete-time dynamics ecology eigenvalues equa equilibrium point example exponential extinction Figure Fisher equation fishery fishing functional response growth rate harvesting homoclinic Hopf bifurcation increase individuals initial condition integral equation Jacobian Leslie matrix limit cycle linear logistic difference equation Lotka males Mathematical negative nonlinear nontrivial equilibrium number of females oscillations parameter parasitoids partial differential equation periodic orbit phase plane Phase portrait pn(t population positive predator-prey models prey zero-growth isoclines probability generating function problem quadrant real roots Recommended readings reduces reproduction saddle point satisfies side of equation simple solve spatial species stable age distribution stable manifold stable node substrate theorem transcritical bifurcation unstable zero Popular passagesPage 441 - Bacteriol . , 26:74. van Gemerden, H., 1974, Coexistence of organisms competing for the same substrate: an example among the purple sulphur bacteria, Microb. Page 436 - M. (1980). Stability Analysis of Commensal and Mutual Relations with Competitive Assimilation in Continuous Mixed Culture. Page 441 - Veldkamp, H. and Jannasch, HW 1972. Mixed culture studies with the chemostat. Journal of Applied Chemistry and Biotechnology, 22, 105-123. Verhulst, F. 1996. Nonlinear Differential Equations and Dynamical Svstems. Springer- Verlag, Berlin. Verhulst, P.-F. 1845. Recherches mathematiques sur la loi d'accroissement de la population. Noveaux Meoires de I' Academic Rovale des Sciences et Belles Lettres de Bruxelles, 18, 3-38. Page 438 - Y. 1993. Multiple attractors, catastrophes and chaos in seasonally perturbed predator-prey communities. Bulletin of Mathematical Biology, 55, 15-35. Page 429 - Finch, CE 1990. Longevity, Senescence, and the Genome. University of Chicago Press, Chicago. Page 435 - Lindstrom, J. and Kokko, H. 1998. Sexual reproduction and population dynamics: the role of polygyny and demographic sex differences. Proceedings of the Royal Society of London, Series B 265, 483-488. References to this bookFrom other books
From Google ScholarMarine reserves and optimal harvestingEcology Letters - 2003 - Ecology Letters Dynamic patterns of adaptive radiationSergey Gavrilets, Aaron Vose - 2005 - Proceedings of the National Academy of Sciences A unified theory for macroecology based on spatial patterns of ...Brian McGill, Cathy Collins - 2003 - Evolutionary Ecology Research References from web pagesKot, M. (2001). Elements of Mathematical Ecology Elements of Mathematical Ecology | Northeastern Naturalist | Find ... ingentaconnect Kot, M. (2001). Elements of Mathematical Ecology Elements of Mathematical Ecology livre elements of mathematical ecology, ecologie, ressources ... Applied Mathematics: Faculty elements of ecology, 14 bøger på Bogpriser.dk Spring Semester 2007 Suggested Reading List - Department of Mathematics - The ... Elements of Mathematical Ecology - Boek - BESLIST.nl Bibliographic information
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