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    Existence and stability of periodic orbits of periodic difference equations with delays 

    Al-Sharawi, Ziyad; Angelos, James; Elaydi, Saber (World Scientific Publishing, 2008)
    In this paper, we investigate the existence and stability of periodic orbits of the p-periodic difference equation with delays xₙ = f(n - 1, xₙ₋ₖ). We show that the periodic orbits of this equation depend on the periodic ...
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    On the periodic logistic equation 

    Al-Sharawi, Ziyad; Angelos, James (Elsevier, 2006)
    We show that the 𝒑-periodic logistic equation 𝒳ₙ₊₁ = μₙ mod 𝒑𝒳ₙ(1 - 𝒳ₙ) has cycles (periodic solutions) of minimal periods 1; 𝒑; 2𝒑; 3𝒑; …. Then we extend Singer’s theorem to periodic difference equations, and use ...
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    An Extension of Sharkovsy’s Theorem to Periodic Difference Equations 

    Al-Sharawi, Ziyad; Angelos, James; Elaydi, Saber; Rakesh, Leela (Elsevier, 2006)
    We present an extension of Sharkovsky’s Theorem and its converse to periodic difference equations. In addition, we provide a simple method for constructing a p-periodic difference equation having an r-periodic geometric ...
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    Coexistence and extinction in a competitive exclusion Leslie/Gower model with harvesting and stocking 

    Al-Sharawi, Ziyad; Rhouma, Mohamed Ben Haj (Taylor & Francis Online, 2009)
    The principle of competitive exclusion states that when the competition between species is sufficiently strong, only the dominant species survives. In this paper, we examine the strategies of using stocking and harvesting ...
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    The Beverton–Holt model with periodic and conditional harvesting 

    Al-Sharawi, Ziyad; Rhouma, Mohamed Ben Haj (Taylor & Francis Online, 2009)
    In this theoretical study, we investigate the effect of different harvesting strategies on the discrete Beverton–Holt model in a deterministic environment. In particular, we make a comparison between the constant, periodic ...
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    Periodic Orbits in Periodic Discrete Dynamics 

    Al-Sharawi, Ziyad (Elsevier, 2008)
    We study the combinatorial structure of periodic orbits of nonautonomous difference equations 𝒳ₙ₊₁ = 𝒇ₙ(𝒳ₙ) in a periodically fluctuating environment. We define the Ӷ-set to be the set of minimal periods that are not ...

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    Author
    Al-Sharawi, Ziyad (6)
    Angelos, James (3)Elaydi, Saber (2)Rhouma, Mohamed Ben Haj (2)Rakesh, Leela (1)SubjectPeriodic orbits (3)Periodic difference equations (2)Periodic solutions (2)Attractors (1)Beverton–Holt model (1)Coexistence (1)Combinatorial dynamics (1)Competitive exclusion (1)Conditional harvesting (1)Difference equations (1)... View MoreDate Issued2006 (2)2008 (2)2009 (2)Has File(s)
    Yes (6)

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