Browsing Department of Mathematics and Statistics by Subject "Combinatorial dynamics"

Now showing items 1-2 of 2

    • The effect of maps permutation on the global attractor of a periodic Beverton-Holt model 

      Al-Ghassani, Asma; Al-Sharawi, Ziyad (Elsevier, 2020-04-01)
      Consider a p-periodic difference equation xn+1 = fn(xn) with a global attractor. How does a permutation [fσ(p−1), . . . , fσ(1), fσ(0)] of the maps affect the global attractor? In this paper, we limit this general question ...

    • 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 ...