Coexistence, Extinction, and Optimal Harvesting in Discrete-Time Stochastic Population Models
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[1] C. Clark. Mathematical Bioeconomics: The Mathematics of Conservation , 2010 .
[2] George Yin,et al. Optimal harvesting strategies for stochastic competitive Lotka-Volterra ecosystems , 2015, Autom..
[3] F. Hilker,et al. Proportional threshold harvesting in discrete-time population models , 2019, Journal of Mathematical Biology.
[4] Zhihua Liu,et al. The Effects of Harvesting and Time Delay on Predator-prey Systems with Holling Type II Functional Response , 2009, SIAM J. Appl. Math..
[5] P. Yodzis. The effects of harvesting on competitive systems , 1976 .
[6] Philip E. Hulme,et al. Adapting to climate change: is there scope for ecological management in the face of a global threat? , 2005 .
[7] J. Hofbauer,et al. Coexistence for systems governed by difference equations of Lotka-Volterra type , 1987, Journal of mathematical biology.
[8] M. Benaïm. Stochastic Persistence. , 2018 .
[9] P. Yodzis. Harvesting and Limiting Similarity , 1977, The American Naturalist.
[10] Peter Chesson,et al. The stabilizing effect of a random environment , 1982 .
[11] William J. Reed,et al. Optimal escapement levels in stochastic and deterministic harvesting models , 1979 .
[12] P. Chesson,et al. A general theory of coexistence and extinction for stochastic ecological communities. , 2020, Journal of mathematical biology.
[13] C. Walters,et al. Quantitative fisheries stock assessment: Choice, dynamics and uncertainty , 2004, Reviews in Fish Biology and Fisheries.
[14] M. Benaïm,et al. Persistence and extinction for stochastic ecological models with internal and external variables , 2018, Journal of Mathematical Biology.
[15] George Sugihara,et al. Why fishing magnifies fluctuations in fish abundance , 2008, Nature.
[16] S. Ruan,et al. Predator-prey models with delay and prey harvesting , 2001, Journal of mathematical biology.
[17] Alexandru Hening,et al. The competitive exclusion principle in stochastic environments , 2018, Journal of Mathematical Biology.
[18] Alexandru Hening,et al. Asymptotic harvesting of populations in random environments , 2017, Journal of Mathematical Biology.
[19] Wayne M. Getz,et al. Population harvesting: demographic models of fish, forest, and animal resources. , 1990 .
[20] S. Schreiber. Persistence for stochastic difference equations: a mini-review , 2011, 1109.5967.
[21] T. Benton,et al. Harvested populations are more variable only in more variable environments , 2016, Ecology and evolution.
[22] Stephen P. Ellner,et al. Asymptotic behavior of some stochastic difference equation population models , 1984 .
[23] W. Reed. The steady state of a stochastic harvesting model , 1978 .
[24] B. Øksendal,et al. Optimal harvesting from a population in a stochastic crowded environment. , 1997, Mathematical biosciences.
[25] N. Stenseth,et al. Does increasing mortality change the response of fish populations to environmental fluctuations? , 2012, Ecology letters.
[26] Alexandru Hening,et al. Harvesting and seeding of stochastic populations: analysis and numerical approximation , 2019, Journal of Mathematical Biology.
[27] B. Sæther,et al. Does harvesting amplify environmentally induced population fluctuations over time in marine and terrestrial species? , 2019, Journal of Applied Ecology.
[28] Hal Caswell,et al. Predator-Mediated Coexistence: A Nonequilibrium Model , 1978, The American Naturalist.
[29] A unifying framework for chaos and stochastic stability in discrete population models , 1997 .
[30] M. Turelli,et al. Does environmental variability limit niche overlap? , 1978, Proceedings of the National Academy of Sciences of the United States of America.
[31] Thomas M. Powell,et al. ENVIRONMENTAL VARIABILITY EFFECTS ON MARINE FISHERIES: FOUR CASE HISTORIES , 1998 .
[32] Moxun Tang,et al. Coexistence Region and Global Dynamics of a Harvested Predator-Prey System , 1998, SIAM J. Appl. Math..
[33] Alexandru Hening,et al. Coexistence and extinction for stochastic Kolmogorov systems , 2017, The Annals of Applied Probability.
[34] Mark A. McPeek,et al. Predation, Competition, and Prey Communities: A Review of Field Experiments , 1985 .
[35] Alexandru Hening,et al. Optimal sustainable harvesting of populations in random environments , 2018, Stochastic Processes and their Applications.
[36] Tien T. Phan,et al. Harvesting of interacting stochastic populations , 2018, Journal of Mathematical Biology.
[37] Mary R. Myerscough,et al. An analysis of an ordinary differential equation model for a two-species predator-prey system with harvesting and stocking , 1992 .
[38] B. Øksendal,et al. Optimal multi-dimensional stochastic harvesting with density-dependent prices , 2014, 1406.7668.
[39] George Yin,et al. Numerical methods for optimal harvesting strategies in random environments under partial observations , 2016, Autom..
[40] Peter Chesson,et al. Invasibility and stochastic boundedness in monotonic competition models , 1989 .
[41] P. Crowley. Predator-mediated coexistence: an equilibrium interpretation. , 1979, Journal of theoretical biology.
[42] S. Meyn,et al. Stability of Markovian processes I: criteria for discrete-time Chains , 1992, Advances in Applied Probability.
[43] Sebastian J. Schreiber,et al. Persistence in fluctuating environments , 2010, Journal of mathematical biology.
[44] Robert M. May,et al. Exploiting natural populations in an uncertain world , 1978 .
[45] M. Mangel,et al. Fluctuations of fish populations and the magnifying effects of fishing , 2011, Proceedings of the National Academy of Sciences.
[46] Alexandru Hening,et al. On a Predator-Prey System with Random Switching that Never Converges to its Equilibrium , 2017, SIAM J. Math. Anal..
[47] P. Bayliss. Population dynamics of magpie geese in relation to rainfall and density: implications for harvest models in a fluctuating environment , 1989 .
[48] Claude Lobry,et al. Lotka–Volterra with randomly fluctuating environments or “how switching between beneficial environments can make survival harder” , 2014, 1412.1107.
[49] Göran Högnäs,et al. Stability classification of a Ricker model with two random parameters , 2002, Advances in Applied Probability.
[50] S. Ellner,et al. Convergence to stationary distributions in two-species stochastic competition models , 1989, Journal of mathematical biology.
[51] S. Hsu. Predator-mediated coexistence and extinction☆ , 1981 .
[52] Luis H. R. Alvarez,et al. Optimal harvesting of stochastically fluctuating populations , 1998 .