Search Results

Modelling phagocytosis based on cell–cell adhesion and prey–predator relationship,
F. Georgiou and N. Thamwattana, in Mathematics and Computers in Simulation (MATCOM) (2020)
Keywords: Phagocytosis; Cell–cell adhesion; Prey-predator relationship; Continuum model; Partial differential equation; Stability; Steady state;

Dynamics of fractional-order delay differential model of prey-predator system with Holling-type III and infection among predators,
F.A. Rihan and C Rajivganthi, in Chaos, Solitons & Fractals (2020)
Keywords: Bifurcation; Eco-epidemiological model; Fractional-order; Prey-Predator; Stability; Time-delay;

Prey-Predator Model with a Nonlocal Bistable Dynamics of Prey,
Malay Banerjee, Nayana Mukherjee and Vitaly Volpert, in Mathematics (2018)
Keywords: prey-predator; nonlocal consumption; Turing bifurcation; spatial Hopf bifurcation; spatio-temporal pattern

Prey–Predator Models with Variable Carrying Capacity,
Mariam K. A. Al-Moqbali, Nasser S. Al-Salti and Ibrahim M. Elmojtaba, in Mathematics (2018)
Keywords: prey–predator; variable carrying capacity; limit cycle; hopf bifurcation

Study of a lattice-gas model for a prey–predator system,
A.f Rozenfeld and E.v Albano, in Physica A: Statistical Mechanics and its Applications (1999)
Keywords: Prey–predator system; Interacting particle systems; Lattice-gas;

Impact of the fear effect in a prey-predator model incorporating a prey refuge,
Huisen Zhang, Yongli Cai, Shengmao Fu and Weiming Wang, in Applied Mathematics and Computation (2019)
Keywords: Prey-predator; Fear effect; Stability; Limit cycle; Prey refuge;

Stability and Hopf-bifurcation analysis of diffusive Leslie–Gower prey–predator model with the Allee effect and carry-over effects,
Sivasamy Ramasamy, David Banjerdpongchai and PooGyeon Park, in Mathematics and Computers in Simulation (MATCOM) (2025)
Keywords: Diffusive prey–predator model; Stability analysis; Hopf-bifurcation; Allee effect; Fear; Carry-over effect;

Stationary distribution and mean extinction time in a generalist prey–predator model driven by Lévy noises,
Xiao-jing Zhuo, Yong-feng Guo, Jing-yan Qi and Qian-qian Wang, in Chaos, Solitons & Fractals (2024)
Keywords: Prey–predator model; Lévy noise; Time delay; Stationary probability distribution; Mean extinction time;

Bifurcation and Stability Analysis of a New Fractional-Order Prey–Predator Model with Fear Effects in Toxic Injections,
Cuimin Liu, Yonggang Chen, Yingbin Yu and Zhen Wang, in Mathematics (2023)
Keywords: prey–predator model; fractional-order system; fear effect; toxic injections; Holling II functional response

Prey–Predator Mathematics Model for Fisheries Insurance Calculations in the Search of Optimal Strategies for Inland Fisheries Management: A Systematic Literature Review,
Choirul Basir, Asep Kuswandi Supriatna, Sukono and Jumadil Saputra, in Sustainability (2023)
Keywords: blue economy; fisheries management sector; insurance; prey–predator interaction model; maximum sustainable yield

Stability and bifurcation of a delayed generalized fractional-order prey–predator model with interspecific competition,
Zhen Wang, Yingkang Xie, Junwei Lu and Yuxia Li, in Applied Mathematics and Computation (2019)
Keywords: Fractional-order system; Time delay; Prey-predator model; Hopf bifurcation; Stability;

Permanence of a stochastic prey–predator model with a general functional response,
Shangzhi Li and Shangjiang Guo, in Mathematics and Computers in Simulation (MATCOM) (2021)
Keywords: Stochastic predator–prey model; Threshold; Stochastic permanence; Extinction;

On the qualitative study of a discrete fractional order prey–predator model with the effects of harvesting on predator population,
Md. Jasim Uddin, Sarker Md. Sohel Rana, Seval Işık and Figen Kangalgil, in Chaos, Solitons & Fractals (2023)
Keywords: Prey-predator model; Caputo fractional derivative; Period-doubling(PD) and Neimark–Sacker (NS) bifurcations; Harvesting; 0-1 chaos test; Chaos control;

Positive solutions of a predator-prey model with cross-diffusion,
Hailong Yuan and Jianhua Wu, in Applied Mathematics and Computation (2018)
Keywords: Predator-prey model; Bifurcation; Multiplicity;

A note on a stage-specific predator–prey stochastic model,
Carlos Eduardo Hirth Pimentel, Pablo M. Rodriguez and Leon A. Valencia, in Physica A: Statistical Mechanics and its Applications (2020)
Keywords: Predator–prey model; Stochastic process;

Modelling prey-predator interactions in Messina beachrock pools,
S. Savoca, G. Grifó, G. Panarello, M. Albano, S. Giacobbe, G. Capillo, N. Spanó and G. Consolo, in Ecological Modelling (2020)
Keywords: Prey-predator interaction; Beachrock; Marine ecology; Hopf bifurcation; Carrying capacity; Benthic community;

Factors promoting or inhibiting Turing instability in spatially extended prey–predator systems,
Stefano Fasani and Sergio Rinaldi, in Ecological Modelling (2011)
Keywords: Prey–predator model; Spatial pattern; Turing instability; Diffusive instability; Dispersal;

Role of predation efficiency in prey–predator dynamics incorporating switching effect,
Sangeeta Saha, Debgopal Sahoo and Guruprasad Samanta, in Mathematics and Computers in Simulation (MATCOM) (2023)
Keywords: Prey–predator model; Switching effect; Extinction; Bifurcations; Persistence;

Trade-off and chaotic dynamics in a two-prey one-predator model with refuge, environmental noise and seasonal effects,
Masoom Bhargava and Balram Dubey, in Mathematics and Computers in Simulation (MATCOM) (2024)
Keywords: Prey–predator model; Fear effect; Refuge; Chaos; Seasonality; Stochasticity; Multistability;

Stability of bifurcating solution of a predator–prey model,
Mengxin Chen and Hari Mohan Srivastava, in Chaos, Solitons & Fractals (2023)
Keywords: Predator–prey model; Steady state bifurcation; Bifurcating solution; Prey-taxis;

Stationary pattern and bifurcation of a Leslie–Gower predator–prey model with prey-taxis,
Xiao Yan, Yimamu Maimaiti and Wenbin Yang, in Mathematics and Computers in Simulation (MATCOM) (2022)
Keywords: Predator–prey model; Prey-taxis; Stationary pattern; Bifurcation; Numerical simulation;

Cellular automaton for migration in ecosystem: Application of traffic model to a predator–prey system,
Takashi Nagatani and Kei-ichi Tainaka, in Physica A: Statistical Mechanics and its Applications (2018)
Keywords: Lotka–Volterra model; Traffic model; Migration; Cellular automaton; Prey–predator system; Self-organization;

Dynamics Analysis of a Predator–Prey Model with Hunting Cooperative and Nonlinear Stochastic Disturbance,
Yuke Zhang and Xinzhu Meng, in Mathematics (2022)
Keywords: hunting cooperation; stochastic prey–predator model; nonlinear perturbation; stationary distribution; persistence in mean

Degree of prey refuges: Control the competition among prey and foraging ability of predator,
Debaldev Jana, Aniket Banerjee and G.P. Samanta, in Chaos, Solitons & Fractals (2017)
Keywords: Prey-predator model; Refuge; Interspecific competition; Hopf bifurcation;

Exponential extinction of a stochastic predator–prey model with Allee effect,
Beibei Zhang, Hangying Wang and Guangying Lv, in Physica A: Statistical Mechanics and its Applications (2018)
Keywords: Stochastic; Predator–prey model; Allee effect; Expectation;

Threshold behavior in a stochastic predator–prey model with general functional response,
Jiangtao Yang, in Physica A: Statistical Mechanics and its Applications (2020)
Keywords: Predator–prey model; Stochastic perturbation; Persistence; Extinction;

A PREDATOR–PREY MODEL BASED ON THE FULLY PARALLEL CELLULAR AUTOMATA,
Mingfeng He, Hongbo Ruan and Changliang Yu, in International Journal of Modern Physics C (IJMPC) (2003)
Keywords: Evolution, parallel, cellular automata, predator–prey model

Effects of consecutive water level fluctuations and harvesting on predator-prey interactions,
M.A. Menouer and A. Moussaoui, in Chaos, Solitons & Fractals (2016)
Keywords: Prey-predator model; Periodic solution; Continuation theorem; Coincidence degree;

Comments to “The effect of prey refuge in a simple predator–prey model” [Ecol. Model. 222 (September(18)) (2011) 3453–3454],
Eduardo González-Olivares and Rodrigo Ramos-Jiliberto, in Ecological Modelling (2012)
Keywords: Predator–prey model; Refuge; Limit cycles; Stability;

Climate change effects on fractional order prey-predator model,
Yadigar Sekerci, in Chaos, Solitons & Fractals (2020)
Keywords: Nonlinear fractional differential system; Fractional stability; Existence and uniqueness; prey-predator system; climate change; Caputo; Caputo–Fabrizio; Atangana–Baleanu;

Analysis of an Eco-Epidemiological Model with Disease in the Prey and Predator,
Lihong Wang, Fanghong Zhang and Cuncheng Jin, in International Journal of Mathematical Research (2017)
Keywords: Eco-epidemiological model, Asymptotically stable, Equilibria, Liapunov function, Prey, Predator

Dynamics of a stochastic Holling–Tanner predator–prey model,
Haihong Li and Fuzhong Cong, in Physica A: Statistical Mechanics and its Applications (2019)
Keywords: Holling–Tanner predator–prey model; Stationary distribution and ergodicity; Extinction; Threshold;

Pattern dynamics of a harvested predator–prey model,
Mengxin Chen, Seokjun Ham, Yongho Choi, Hyundong Kim and Junseok Kim, in Chaos, Solitons & Fractals (2023)
Keywords: Predator–prey model; Harvesting term; Pattern formation; Weakly nonlinear analysis;

Rich dynamics of a predator–prey model with spatial motion,
Caiyun Wang, in Applied Mathematics and Computation (2015)
Keywords: Predator–prey model; Spatial diffusion; Stability analysis; Pattern formation;

Optimal dynamic control of predator–prey models,
Otwin Becker and Ulrike Leopold-Wildburger, in Central European Journal of Operations Research (2020)
Keywords: Predator–prey model, Lotka–Volterra, Experimental economics, Optimal harvesting, Sustainability

Modeling and analysis of a prey–predator system with disease in the prey,
Soovoojeet Jana and T.K. Kar, in Chaos, Solitons & Fractals (2013)
Keywords: Eco-epidemic model; Delay; Global stability; Hopf bifurcation;

Predation fear and its carry-over effect in a fractional order prey–predator model with prey refuge,
Ercan Balcı, in Chaos, Solitons & Fractals (2023)
Keywords: Prey–predator; Fear effect; Carry-over effect; Prey refuge; Caputo derivative; Hopf bifurcation;

Permanence and asymptotical behavior of stochastic prey–predator system with Markovian switching,
Mengqian Ouyang and Xiaoyue Li, in Applied Mathematics and Computation (2015)
Keywords: Brownian motion; Stochastic differential equation; Generalized Itô’s formula; Markov chain; Ratio-dependent prey-predator model;

Forecasting Competition in the Electricity Market of Greece: a Prey-Predator Approach,
Persefoni Mitropoulou, Eirini Papadopoulou, Georgia Dede and Christos Michalakelis, in SN Operations Research Forum (2022)
Keywords: Market shares, Market competition, Lotka-Volterra model, Electricity forecasting, Prey-predator species, Cropping

Neimark–Sacker Bifurcation of a Discrete-Time Predator–Prey Model with Prey Refuge Effect,
Binhao Hong and Chunrui Zhang, in Mathematics (2023)
Keywords: predator–prey model; Neimark–Sacker bifurcation; refuge

Periodic Solutions of the N-Preys and M-Predators Model with Variable Rates on Time Scales,
Shekhar Singh Negi, Syed Abbas and Muslim Malik, in Indian Journal of Pure and Applied Mathematics (2020)
Keywords: Time scale, prey-predator model, continuation theorem, coincidence degree, periodic solution

Stability and global dynamic of a stage-structured predator–prey model with group defense mechanism of the prey,
Manuel Falconi, Marcelo Huenchucona and Claudio Vidal, in Applied Mathematics and Computation (2015)
Keywords: Predator–prey model; Prey age structure; Defense; Switching;

Complex behavior of prey-predator system exhibiting group defense: A mathematical modeling study,
S.N. Raw, P. Mishra, R. Kumar and S. Thakur, in Chaos, Solitons & Fractals (2017)
Keywords: Group defense; Predator–prey model; Monod-Haldane functional response; Bifurcation diagram; Chaos;

Spatiotemporal patterns in a diffusive predator-prey model with protection zone and predator harvesting,
Fethi Souna, Abdelkader Lakmeche and Salih Djilali, in Chaos, Solitons & Fractals (2020)
Keywords: Herd behavior; Predator-prey model; Hopf bifurcation; Turing driven instability; Global stability; Quadratic predator harvesting;

Modelling Late Pleistocene megafaunal extinction and critical cases: A simple prey–predator perspective,
J.C. Flores, in Ecological Modelling (2014)
Keywords: Population dynamics; Coupled nonlinear; Prey–predator; Megafauna extinction;

Modeling cooperative evolution in prey species using the snowdrift game with evolutionary impact on prey–predator dynamics,
Debgopal Sahoo and Guruprasad Samanta, in Chaos, Solitons & Fractals (2023)
Keywords: Evolutionary game; Snowdrift game; Prey–predator system; Homoclinic orbit; Transient dynamics;

Spatiotemporal Dynamics in a Predator–Prey Model with Functional Response Increasing in Both Predator and Prey Densities,
Ruizhi Yang, Qiannan Song and Yong An, in Mathematics (2021)
Keywords: predator–prey model; Turing–Hopf bifurcation; Hopf bifurcation; Turing instability

A bifurcation path to chaos in a time-delay fisheries predator–prey model with prey consumption by immature and mature predators,
S. Boonrangsiman, K. Bunwong and Elvin J. Moore, in Mathematics and Computers in Simulation (MATCOM) (2016)
Keywords: Stage structure; Predator–prey model; Time delay; Hopf bifurcation; Chaos;

A prey–predator model with refuge for prey and additional food for predator in a fluctuating environment,
Amartya Das and G.P. Samanta, in Physica A: Statistical Mechanics and its Applications (2020)
Keywords: Additional food; Prey refuge; Itô formula; Global solution; Persistence; Extinction;

Fishing sustainability via inclusion of man in predator–prey models: A case study in Lago Preto, Manacapuru, Amazonas,
Lucirene Aguiar de Souza and Carlos Edwar de Carvalho Freitas, in Ecological Modelling (2010)
Keywords: Modeling; Assessment of fishing; Predator–prey model;

Mathematical analysis of a fractional-order predator-prey model with prey social behavior and infection developed in predator population,
Behzad Ghanbari and Salih Djilali, in Chaos, Solitons & Fractals (2020)
Keywords: Computational biology; Predator-prey model; Fractional-derivative; Predator-infection; Numerical scheme; Hopf bifurcation;

Dynamical analysis of a delayed predator-prey model with impulsive diffusion between two patches,
Jianjun Jiao, Xiaosong Yang, Shaohong Cai and Lansun Chen, in Mathematics and Computers in Simulation (MATCOM) (2009)
Keywords: Predator–prey model; Impulsive diffusion; Extinction; Permanent;

MODEL ODOR-ORIENTED PREDATORS AND PREY,
Mingfeng He, Pu Li and Changquan Ni, in International Journal of Modern Physics C (IJMPC) (2006)
Keywords: Predators and prey, Monte Carlo, odor

Cross-diffusion induced Turing patterns on multiplex networks of a predator–prey model,
Mingrui Song, Shupeng Gao, Chen Liu, Yue Bai, Lei Zhang, Beilong Xie and Lili Chang, in Chaos, Solitons & Fractals (2023)
Keywords: Reaction–diffusion system; Predator–prey model; Cross-diffusion; Turing patterns;

Steady states and spatiotemporal evolution of a diffusive predator–prey model,
Mengxin Chen and Ranchao Wu, in Chaos, Solitons & Fractals (2023)
Keywords: Predator–prey model; Steady state; Pattern; Beddington–Deangelis functional response;

Analysis of a predator-prey model for exploited fish populations with schooling behavior,
Debasis Manna, Alakes Maiti and G.P. Samanta, in Applied Mathematics and Computation (2018)
Keywords: Predator-prey model; Fishing effort; Schooling; Stability; Hopf bifurcation;

Dynamics of an impulsive predator–prey logistic population model with state-dependent,
Qizhen Xiao and Binxiang Dai, in Applied Mathematics and Computation (2015)
Keywords: Predator–prey model; Logistic growth; State-dependent; Periodic solution;

Dynamic behaviors of a predator–prey model perturbed by a complex type of noises,
Xiaoxia Guo, Chunjuan Zhu and Dehao Ruan, in Physica A: Statistical Mechanics and its Applications (2019)
Keywords: Stochastic predator–prey model; C–M functional response; Persistence; Extinction;

Effect of population size in a predator–prey model,
F. Campillo and C. Lobry, in Ecological Modelling (2012)
Keywords: Predator–prey model; Ordinary differential equations; Diffusion equations; Gillespie algorithm; Birth and death processes;

Rich dynamics in a spatial predator–prey model with delay,
Lili Chang, Gui-Quan Sun, Zhen Wang and Zhen Jin, in Applied Mathematics and Computation (2015)
Keywords: Pattern formation; Reaction–diffusion equation; Predator–prey system; Spatiotemporal model; Discrete time delay;

Pattern formation in a predator–prey model with spatial effect,
Lin Xue, in Physica A: Statistical Mechanics and its Applications (2012)
Keywords: Predator–prey model; Beddington–DeAngelis; Cross-diffusion; Amplitude equations; Pattern selection;

Effects of random habitat destruction in a predator–prey model,
Janusz Szwabiński and Pe¸kalski, Andrzej, in Physica A: Statistical Mechanics and its Applications (2006)
Keywords: Predator–prey systems; Monte Carlo simulations; Evolution; Ecological modelling; Habitat destruction;

Goodwin's Predator-Prey Model with Endogenous Technological Progress,
Miloslav Vošvrda and Jan Kodera, from Charles University Prague, Faculty of Social Sciences, Institute of Economic Studies (2007)
Keywords: non-linear three-equation dynamic model; predator-prey market; limit cycle

Bifurcation analysis of a predator-prey model with predator intraspecific interactions and ratio-dependent functional response,
Claudio Arancibia-Ibarra, Pablo Aguirre, José Flores and Peter van Heijster, in Applied Mathematics and Computation (2021)
Keywords: Predator-prey model; Bifurcations; Ratio-dependent functional response; Intraspecific interactions;

An analytical foundation of the ratio-dependent predator-prey model,
Thomas Eichner and Rüdiger Pethig, from Universität Siegen, Fakultät Wirtschaftswissenschaften, Wirtschaftsinformatik und Wirtschaftsrecht (2004)
Keywords: predator, prey, ratio-dependence

Hopf Bifurcation and Control for the Bioeconomic Predator–Prey Model with Square Root Functional Response and Nonlinear Prey Harvesting,
Huangyu Guo, Jing Han and Guodong Zhang, in Mathematics (2023)
Keywords: bioeconomic systems; predator–prey models; non-linear prey harvesting; Hopf bifurcation

Effects of fear in a fractional-order predator-prey system with predator density-dependent prey mortality,
Fatma Bozkurt Yousef, Ali Yousef and Chandan Maji, in Chaos, Solitons & Fractals (2021)
Keywords: Prey-predator model; Fear effect; Density-dependent death; Fractional-order; Stability analysis;

A predator–prey model with generic birth and death rates for the predator and Beddington–DeAngelis functional response,
Tihomir Ivanov and Neli Dimitrova, in Mathematics and Computers in Simulation (MATCOM) (2017)
Keywords: Predator–prey model; Beddington–DeAngelis response; Generic birth and death rates for the predator; Stability analysis; Numerical simulation;

Stationary distribution of a regime-switching predator–prey model with anti-predator behaviour and higher-order perturbations,
Qun Liu, Daqing Jiang, Tasawar Hayat and Ahmed Alsaedi, in Physica A: Statistical Mechanics and its Applications (2019)
Keywords: Stochastic predator–prey model; Anti-predator behaviour; Stationary distribution; Ergodicity; Higher-order perturbations;

Predator–prey fuzzy model,
Magda da Silva Peixoto, Laécio Carvalho de Barros and Rodney Carlos Bassanezi, in Ecological Modelling (2008)
Keywords: Fuzzy sets; Fuzzy rule-based systems; Predator; Prey; Aphids; Ladybugs; Citrus Sudden Death;

Dynamical analysis of a fractional-order Rosenzweig–MacArthur model incorporating a prey refuge,
Mahmoud Moustafa, Mohd Hafiz Mohd, Ahmad Izani Ismail and Farah Aini Abdullah, in Chaos, Solitons & Fractals (2018)
Keywords: Prey-predator model; Prey refuge; Fractional order system; Stability; Hopf bifurcation; Numerical simulation;

Taylor collocation approach for delayed Lotka–Volterra predator–prey system,
Elcin Gokmen, Osman Rasit Isik and Mehmet Sezer, in Applied Mathematics and Computation (2015)
Keywords: Lotka–Volterra prey–predator model; System of nonlinear delay-differential equations; Taylor polynomials and series; Collocation points;

Modeling and Analysis of the Influence of Fear on the Harvested Modified Leslie–Gower Model Involving Nonlinear Prey Refuge,
Abdul Rahman Mahmoud Jamil and Raid Kamel Naji, in Mathematics (2022)
Keywords: fear; predator-dependent refuge; quadratic fixed effort harvesting; Leslie–Gower prey–predator model; stability; bifurcation

Effect of fear and non-linear predator harvesting on a predator–prey system in presence of environmental variability,
Biswajit Paul, Gopal Chandra Sikdar and Uttam Ghosh, in Mathematics and Computers in Simulation (MATCOM) (2025)
Keywords: Prey-predator model; Fear effect; Stochastic environment; Hopf and Bogdanov–Takens bifurcation; Stationary distribution; Density function;

Effects of incubation and gestation periods in a prey–predator model with infection in prey,
Fahad Al Basir, Pankaj Kumar Tiwari and Sudip Samanta, in Mathematics and Computers in Simulation (MATCOM) (2021)
Keywords: Eco-epidemic model; Basic reproduction number (R0); Time delay; Sensitivity; Stability; Bifurcation;

Hybrid control for the prey in a spatial prey-predator model with cooperative hunting and fear effect time lag,
Yu Mu, Wing-Cheong Lo, Yuanshun Tan and Zijian Liu, in Applied Mathematics and Computation (2025)
Keywords: Prey and predator; Cooperative hunting; Fear effect; Hybrid control; Hopf and Turing bifurcation;

Pressure groups and inflation: a cyclical model,
Jorge Sabe Arbache and João Ricardo Faria, in Brazilian Journal of Political Economy (1996)
Keywords: Inflation, political economy, lobby groups, prey-predator model

An Analytical Foundation of the Ratio-Dependent Predator-Prey Model,
Thomas Eichner and Rüdiger Pethig, in Journal of Bioeconomics (2006)
Keywords: predator, prey, ratio-dependence, Q29,

Pattern Formation in a Predator–Prey Model with Allee Effect and Hyperbolic Mortality on Multiplex Networks,
Lei Shi, Jiaying Zhou and Yong Ye, in Mathematics (2023)
Keywords: Turing pattern; predator–prey model; multiplex networks; spatiotemporal pattern

Characterizing the existence of hydra effect in spatial predator-prey models and the influence of functional response types and species dispersal,
Lucas dos Anjos, Michel Iskin da S. Costa and Regina C. Almeida, in Ecological Modelling (2020)
Keywords: Hydra effect; Functional responses; Spatial predator-prey models;

Dynamics of an aquatic diffusive predator–prey model with double Allee effect and pH-dependent capture rate,
Xiaoshuang Li, Danfeng Pang, Philip Wallhead and Richard Garth James Bellerby, in Chaos, Solitons & Fractals (2023)
Keywords: Ocean acidification; Allee effect; Diffusive predator–prey model; Hopf bifurcation;

Stability, bifurcation, and chaos of a stage-structured predator-prey model under fear-induced and delay,
Haokun Qi, Bing Liu and Shi Li, in Applied Mathematics and Computation (2024)
Keywords: Stage-structured; Predator-prey model; Fear effect; Delay; Bifurcation;

Dynamic of a delayed predator–prey model with birth pulse and impulsive harvesting in a polluted environment,
Xiaohong Wang and Jianwen Jia, in Physica A: Statistical Mechanics and its Applications (2015)
Keywords: Predator–prey model; Birth pulse; Global attractivity; Permanence; Polluted;

Optimal Harvesting for a Stochastic Predator-prey Model with S-type Distributed Time Delays,
Sheng Wang, Linshan Wang and Tengda Wei, in Methodology and Computing in Applied Probability (2018)
Keywords: Optimal harvesting, Stochastic predator-prey model, Time delay, Ergodic method

Modelling interaction patterns in a predator-prey system of two freshwater organisms in discrete time: an identified structural VAR approach,
Helmut Herwartz, in Statistical Methods & Applications (2022)
Keywords: Predator-prey models, SVAR, Statistical identification, Independent components

Estimating prey activity curves using a quantitative model based on a priori distributions and predator detection data,
Daniel J. Herrera, Daniel Levy, Austin M. Green and William F. Fagan, in Ecological Modelling (2024)
Keywords: Diel activity; Predator-prey interactions; Temporal overlap; Modelling; Wildlife activity;

The role of predator overlap in the robustness and extinction of a four species predator–prey network,
Andreia N.S. Hisi, Paulo R. Guimarães and Marcus A.M. de Aguiar, in Physica A: Statistical Mechanics and its Applications (2010)
Keywords: Predator–prey models; Networks; Stability; Extinction;

A Predator–Prey Model with Genetics: Transition to a Self-Organized Critical State,
Tane S. Ray, Leo Moseley and Naeem Jan, in International Journal of Modern Physics C (IJMPC) (1998)
Keywords: Self-Organized Criticality, Lotka–Volterra Equations, Predator–Prey Model, Genetics, Evolution

Dynamics of a stochastic predator–prey model with distributed delay and Markovian switching,
Qun Liu, Daqing Jiang, Tasawar Hayat and Ahmed Alsaedi, in Physica A: Statistical Mechanics and its Applications (2019)
Keywords: Stochastic predator–prey model; Distributed delay; Weak persistence; Positive recurrence and extinction; Markovian switching;

Canard cycle and nonsmooth bifurcation in a piecewise-smooth continuous predator-prey model,
Zirui Zhu and Xingbo Liu, in Mathematics and Computers in Simulation (MATCOM) (2025)
Keywords: Piecewise-smooth predator–prey model; Geometric singular perturbation theory; Nonsmooth bifurcation; Super-explosion; Crossing limit cycle;