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International Journal of Computer Mathematics Volume 88, 2011 - Issue 8
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Section B

Dynamics of fisheries with prey reserve and harvesting

Sara A. Khamis Department of Mathematics, University College of Education, International University of Africa, Zanzibar, Tanzania
,
Jean M. Tchuenche Mathematics Department, University of Dar es Salaam, Box 35062, Dar es Salaam, TanzaniaCorrespondence[email protected]
,
Markku Lukka Department of Mathematics and Physics, Lappenranta University of Technology, Box 20, 53851, Lappeenranta, Finland
&
Matti Heiliö Department of Mathematics and Physics, Lappenranta University of Technology, Box 20, 53851, Lappeenranta, Finland
Pages 1776-1802 | Received 07 May 2009, Accepted 18 Sep 2010, Published online: 22 Mar 2011

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Xuebing Zhang & Hongyong Zhao. (2016) Stability and bifurcation of a reaction–diffusion predator–prey model with non-local delay and Michaelis–Menten-type prey-harvesting. International Journal of Computer Mathematics 93:9, pages 1447-1469.
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D. Pal, G. S. Mahapatra & G. P. Samanta. (2016) Effects of fuzzy harvesting on logistic growth models for uncertain ecological parameter. Journal of Interdisciplinary Mathematics 19:3, pages 433-451.
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Articles from other publishers (12)

Arjun Hasibuan, Asep Kuswandi Supriatna, Endang Rusyaman & Md. Haider Ali Biswas. (2023) Harvested Predator–Prey Models Considering Marine Reserve Areas: Systematic Literature Review. Sustainability 15:16, pages 12291.
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Huidong Cheng, Hui Xu & Jingli Fu. (2023) Dynamic analysis of a phytoplankton-fish model with the impulsive feedback control depending on the fish density and its changing rate. Mathematical Biosciences and Engineering 20:5, pages 8103-8123.
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Abdul Alamin, Mostafijur Rahaman, Sankar Prasad Mondal, Banashree Chatterjee & Shariful Alam. (2022) Discrete System Insights of Logistic Quota Harvesting Model: A Fuzzy Difference Equation Approach. Journal of Uncertain Systems 15:02.
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Liu Xiangsen & Dai Binxiang. (2019) Dynamics of a generalized predator‐prey model with delay and impulse via the basic reproduction number. Mathematical Methods in the Applied Sciences 42:18, pages 6878-6895.
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Zizhen Zhang, Ranjit Kumar Upadhyay & Jyotiska Datta. (2018) Bifurcation analysis of a modified Leslie–Gower model with Holling type-IV functional response and nonlinear prey harvesting. Advances in Difference Equations 2018:1.
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Xuebing Zhang & Hongyong Zhao. (2017) Dynamics analysis of a delayed reaction-diffusion predator-prey system with non-continuous threshold harvesting. Mathematical Biosciences 289, pages 130-141.
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Xuebing Zhang & Hongyong Zhao. (2016) Dynamics analysis of a delayed diffusive predator–prey system with non-smooth continuous threshold harvesting. Computers & Mathematics with Applications 72:5, pages 1402-1417.
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Xiangmin Ma, Yuanfu Shao, Zhen Wang, Mengzhuo Luo, Xianjia Fang & Zhixiang Ju. (2016) An impulsive two-stage predator–prey model with stage-structure and square root functional responses. Mathematics and Computers in Simulation 119, pages 91-107.
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R. P. Gupta & Peeyush Chandra. 2016. Applied Analysis in Biological and Physical Sciences. Applied Analysis in Biological and Physical Sciences 99 111 .
Yunfei Lv, Rong Yuan & Yongzhen Pei. (2013) A prey-predator model with harvesting for fishery resource with reserve area. Applied Mathematical Modelling 37:5, pages 3048-3062.
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R. P. Gupta, Malay Banerjee & Peeyush Chandra. (2012) Bifurcation Analysis and Control of Leslie–Gower Predator–Prey Model with Michaelis–Menten Type Prey-Harvesting. Differential Equations and Dynamical Systems 20:3, pages 339-366.
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Manuel Gámez, Inmaculada López, József Garay & Zoltán Varga. 2011. Computational Science and Its Applications - ICCSA 2011. Computational Science and Its Applications - ICCSA 2011 511 520 .

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