
doi: 10.1007/bf02662882
The author studies the delay differential equation \[ N'(t)=-\delta N(t)+pN(t-\tau)\exp(-aN(t-\tau)),\quad t\geq0, \] used in describing the dynamics of Nicholson's blowflies. When \(p>\delta\), he establishes sufficient conditions for the global attractivity of the nontrivial equilibrium.
Stability theory of functional-differential equations, Nicholson's blowflies, delay differential equation, global attractivity, Attractors of solutions to ordinary differential equations
Stability theory of functional-differential equations, Nicholson's blowflies, delay differential equation, global attractivity, Attractors of solutions to ordinary differential equations
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