Oscillation and global attractivity in a periodic Nicholson's blowflies model

By Samir H. Saker, S. Agarwal. 2002

105 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Global exponential convergence in a delayed almost periodic Nicholson's blowflies model with discontinuous harvesting (2018, background): “4, Equation 2 with the initial condition (3) has a unique solution x(t; t0, φ) on [t0 − τ+,∞) and x(t; t0, φ) > 0 for t ∈ [t0 − τ+,∞).”
Nicholson's blowflies differential equations revisited: Main results and open problems (2010, methodology): “Following [21] we consider a partial case of Eq.”
Hopf bifurcation analysis in a delayed Nicholson blowflies equation (2005, background): “(1) with timeperiodic coefficients (see[28,22]), and on discrete Nicholson’s blowflies equation (see [11,12,24,17,31] ).”
Existence and global attractivity of positive periodic solutions for the impulsive delay Nicholson's blowflies model (2007, methodology): “8), Saker and Agarwal [22] proved that (2.”
DELAY DIFFERENTIAL EQUATIONS IN SINGLE SPECIES DYNAMICS (2006, background): “See, for example, the periodic Nicholson’s blowflies model (3.1) (Saker and Agarwal (2002)), the periodic Allee effect models (4.1)(Lalli and Zhang (1994)) and (4.2) (Yan and Feng (2003)), the periodic food-limited model (5.3) (Gopalsamy et al. (1990a)), the 26 periodic Wazewska-Czyzewska and…”
Periodic solutions for a non-monotone family of delayed differential equations with applications to Nicholson systems (2016, background): “See also [16] for a refinement of the result in [23].”