Abstract.
In this paper we give a best possible condition for global attractivity of a logistic equation with piecewise constant argument ¶¶\( y'(t)=r(t)y(t)\left\{1-\frac{y([t])}{K}\right\}, \quad t\geq 0 \)¶¶ where \( [\cdot] \) denotes the greatest integer function, \( r:[0,\infty) \to [0,\infty) \) is a continuous function and K is a positive constant.
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Received June 1999
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Matsunaga, H., Hara, T. & Sakata, S. Global attractivity for a logistic equation with piecewise constant argument. NoDEA, Nonlinear differ. equ. appl. 8, 45–52 (2001). https://doi.org/10.1007/PL00001438
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DOI: https://doi.org/10.1007/PL00001438