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Global Dynamics of Delayed Sigmoid Beverton–Holt Equation

Discrete dynamics in nature and society, 2020, Vol.2020 (2020), p.1-15

2020

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Global Asymptotic Stability for Discrete Single Species Population Models

Discrete dynamics in nature and society, 2017-01, Vol.2017 (2017), p.1-15

2017

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The Neimark–Sacker Bifurcation and Global Stability of Perturbation of Sigmoid Beverton–Holt Difference Equation

Discrete dynamics in nature and society, 2021, Vol.2021, p.1-14

2021

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Global Asymptotic Stability and Naimark-Sacker Bifurcation of Certain Mix Monotone Difference Equation

Discrete dynamics in nature and society, 2018-01, Vol.2018 (2018), p.1-22

2018

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Global Period-Doubling Bifurcation of Quadratic Fractional Second Order Difference Equation

Discrete Dynamics in Nature and Society, 2014-01, Vol.2014 (2014), p.718-730-266

2014

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Global dynamic scenarios for competitive maps in the plane

Advances in difference equations, 2018-08, Vol.2018 (1), p.1-28, Article 291

2018

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Basins of Attraction for Two-Species Competitive Model with Quadratic Terms and the Singular Allee Effect

Discrete Dynamics in Nature and Society, 2015-01, Vol.2015 (2015), p.73-88-308

2015

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Bifurcation and Global Dynamics of a Leslie-Gower Type Competitive System of Rational Difference Equations with Quadratic Terms

Abstract and Applied Analysis, 2017, Vol.2017 (2017), p.1-19-005

2017

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Advances in Discrete Dynamical Systems, Difference Equations and Applications: 26th ICDEA, Sarajevo, Bosnia and Herzegovina, July 26-30 2021

1, 2023

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Birkhoff Normal Forms and KAM Theory for Gumowski-Mira Equation

TheScientificWorld, 2014-01, Vol.2014 (2014), p.1-8

2014

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Local Dynamics and Global Stability of Certain Second-Order Rational Difference Equation with Quadratic Terms

Discrete Dynamics in Nature and Society, 2016-01, Vol.2016 (2016), p.936-949-083

2016

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Global Dynamics of Certain Homogeneous Second-Order Quadratic Fractional Difference Equation

TheScientificWorld, 2013-01, Vol.2013 (2013), p.1-10

2013

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Invariant curves for planar competitive and cooperative maps

Journal of difference equations and applications, 2018-06, Vol.24 (6), p.898-915

2018

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Asymptotic behavior of a discrete-time density-dependent SI epidemic model with constant recruitment

Journal of applied mathematics & computing, 2021, Vol.67 (1-2), p.733-753

2021

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Global dynamics and bifurcation of a perturbed Sigmoid Beverton-Holt difference equation

Mathematical methods in the applied sciences, 2016-07, Vol.39 (10), p.2696-2715

2016

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Multiple Attractors for a Competitive System of Rational Difference Equations in the Plane

Abstract and Applied Analysis, 2011-01, Vol.2011 (2011), p.870-904

2011

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Global Behavior of Four Competitive Rational Systems of Difference Equations in the Plane

Discrete Dynamics in Nature and Society, 2009-01, Vol.2009, p.114-147

2009

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Global dynamics results for a class of planar cooperative maps

Journal of difference equations and applications, 2024-10, Vol.30 (10), p.1692-1710

2024

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Neimark–Sacker bifurcation of two second-order rational difference equations

Journal of difference equations and applications, 2024-07, p.1-23

2024

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Attractivity and global stability for linearizable difference equations

Computers & mathematics with applications (1987), 2009-05, Vol.57 (9), p.1592-1607

2009

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Global Behavior of Certain Nonautonomous Linearizable Three Term Difference Equations

Mathematics (Basel), 2018-05, Vol.6 (5), p.79

2018

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Properties of basins of attraction for planar discrete cooperative maps

Discrete and continuous dynamical systems. Series B, 2021-05, Vol.26 (5), p.2721

2021

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Global Dynamics of Three Anticompetitive Systems of Difference Equations in the Plane

Discrete Dynamics in Nature and Society, 2013-01, Vol.2013 (2013), p.755-765-189

2013

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INVARIANT MANIFOLDS FOR COMPETITIVE DISCRETE SYSTEMS IN THE PLANE

International journal of bifurcation and chaos in applied sciences and engineering, 2010-08, Vol.20 (8), p.2471-2486

2010

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Existence of a Period-Two Solution in Linearizable Difference Equations

Discrete Dynamics in Nature and Society, 2013-01, Vol.2013 (2013), p.19-27-103

2013

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Global Dynamics of Delayed Sigmoid Beverton–Holt Equation

Global Asymptotic Stability for Discrete Single Species Population Models

The Neimark–Sacker Bifurcation and Global Stability of Perturbation of Sigmoid Beverton–Holt Difference Equation

Global Asymptotic Stability and Naimark-Sacker Bifurcation of Certain Mix Monotone Difference Equation

Global Period-Doubling Bifurcation of Quadratic Fractional Second Order Difference Equation

Global dynamic scenarios for competitive maps in the plane

Basins of Attraction for Two-Species Competitive Model with Quadratic Terms and the Singular Allee Effect

Bifurcation and Global Dynamics of a Leslie-Gower Type Competitive System of Rational Difference Equations with Quadratic Terms

Advances in Discrete Dynamical Systems, Difference Equations and Applications: 26th ICDEA, Sarajevo, Bosnia and Herzegovina, July 26-30 2021

Birkhoff Normal Forms and KAM Theory for Gumowski-Mira Equation

Local Dynamics and Global Stability of Certain Second-Order Rational Difference Equation with Quadratic Terms

Global Dynamics of Certain Homogeneous Second-Order Quadratic Fractional Difference Equation

Invariant curves for planar competitive and cooperative maps

Asymptotic behavior of a discrete-time density-dependent SI epidemic model with constant recruitment

Global dynamics and bifurcation of a perturbed Sigmoid Beverton-Holt difference equation

Multiple Attractors for a Competitive System of Rational Difference Equations in the Plane

Global Behavior of Four Competitive Rational Systems of Difference Equations in the Plane

Global dynamics results for a class of planar cooperative maps

Neimark–Sacker bifurcation of two second-order rational difference equations

Attractivity and global stability for linearizable difference equations

Global Behavior of Certain Nonautonomous Linearizable Three Term Difference Equations

Properties of basins of attraction for planar discrete cooperative maps

Global Dynamics of Three Anticompetitive Systems of Difference Equations in the Plane

INVARIANT MANIFOLDS FOR COMPETITIVE DISCRETE SYSTEMS IN THE PLANE

Existence of a Period-Two Solution in Linearizable Difference Equations

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