[图书][B] Positive dynamical systems in discrete time: theory, models, and applications
U Krause - 2015 - books.google.com
This book provides a systematic, rigorous and self-contained treatment of positive dynamical
systems. A dynamical system is positive when all relevant variables of a system are …
systems. A dynamical system is positive when all relevant variables of a system are …
Population models with Allee effect: a new model
SN Elaydi, RJ Sacker - Journal of Biological Dynamics, 2010 - Taylor & Francis
In this paper, we develop several population models with Allee effects. We start by defining
the Allee effect as a phenomenon in which individual fitness increases with increasing …
the Allee effect as a phenomenon in which individual fitness increases with increasing …
A short proof of the Cushing‐Henson conjecture
S Stevic - Discrete Dynamics in Nature and Society, 2006 - Wiley Online Library
We give a short proof of the Cushing‐Henson conjecture concerning Beverton‐Holt
difference equation, which is important in theoretical ecology. The main result shows that a …
difference equation, which is important in theoretical ecology. The main result shows that a …
Complex dynamics and bifurcation analysis for a Beverton–Holt population model with Allee effect
K Mokni, M Ch-Chaoui - International journal of biomathematics, 2023 - World Scientific
In this paper, we have derived a discrete evolutionary Beverton–Holt population model. The
model is built using evolutionary game theory methodology and takes into consideration the …
model is built using evolutionary game theory methodology and takes into consideration the …
[HTML][HTML] The generalized Beverton–Holt equation and the control of populations
M De la Sen - Applied Mathematical Modelling, 2008 - Elsevier
This paper is devoted to the investigation of the positivity, stability and control of the
solutions of a generalized Beverton–Holt equation arising in population dynamics which is …
solutions of a generalized Beverton–Holt equation arising in population dynamics which is …
Periodic difference equations, population biology and the Cushing–Henson conjectures
S Elaydi, RJ Sacker - Mathematical Biosciences, 2006 - Elsevier
We show that for a k-periodic difference equation, if a periodic orbit of period r is globally
asymptotically stable (GAS), then r must be a divisor of k. Moreover, if r divides k we …
asymptotically stable (GAS), then r must be a divisor of k. Moreover, if r divides k we …
Li–Yorke chaos in a class of nonautonomous discrete systems
JS Cánovas - Journal of Difference Equations and Applications, 2011 - Taylor & Francis
Full article: Li–Yorke chaos in a class of nonautonomous discrete systems Skip to Main Content
Taylor and Francis Online homepage Taylor and Francis Online homepage Access provided …
Taylor and Francis Online homepage Taylor and Francis Online homepage Access provided …
[HTML][HTML] Chaos in a class of non-autonomous discrete systems
X Wu, P Zhu - Applied Mathematics Letters, 2013 - Elsevier
Chaos in a class of non-autonomous discrete systems - ScienceDirect Skip to main contentSkip
to article Elsevier logo Journals & Books Search RegisterSign in View PDF Download full …
to article Elsevier logo Journals & Books Search RegisterSign in View PDF Download full …
A control theory point of view on Beverton–Holt equation in population dynamics and some of its generalizations
M De la Sen, S Alonso-Quesada - Applied Mathematics and Computation, 2008 - Elsevier
This paper is devoted to develop some “ad hoc” Control Theory formalism useful for the
famous Beverton–Holt equation arising in population dynamics. In particular, the inverse …
famous Beverton–Holt equation arising in population dynamics. In particular, the inverse …
Population models in almost periodic environments
We establish the basic theory of almost periodic sequences on ℤ+. Dichotomy techniques
are then utilized to find sufficient conditions for the existence of a globally attracting almost …
are then utilized to find sufficient conditions for the existence of a globally attracting almost …