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In Section 3, we first study the asymptotic behavior of the discrete eigenvalues of K.
They also studied the limiting behavior of the discrete model and derived the basic reproduction number.
The existence of a Neimark-Sacker bifurcation shows the periodic oscillatory behavior of the discrete red blood cell survival system.
Such a behavior of the discrete basic Hermite polynomials of type II, hence being related to the scenario (3.1) with, was quite unexpected.
Such a behavior of the discrete basic Hermite polynomials of type II, hence being related to the scenario (3) with 0 < q < 1, was quite unexpected.
During the last years, several new discretization schemes for contact problems have been developed, which are designed to avoid an instable behavior of the discrete evolution.
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To reveal the reason for the resulting periodic behavior of the discrete-time models SIR with births and deaths, we give a sufficient theoretical investigation of this model.
We study the asymptotic behaviors of the discrete eigenvalues of P in this paper.
Furthermore, inelastic interaction behaviors of the discrete solitons and conservation laws for this system have not been reported previously.
These results reveal far richer dynamical behaviors of the discrete epidemic model compared with the continuous epidemic models although the discrete epidemic model is simple.
In [8] a new method with a discrete physiological control system is introduced and the dynamical behaviors of the discrete model are investigated.
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behavior of the separate
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behavior of the closed
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behavior of the combined
behavior of the Spanish
behavior of the wealthy
behavior of the intestinal
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behavior of the corresponding
behavior of the recycled
behavior of the theoretical
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