Exact(60)
and established some new oscillation for (1.5).
Our analysis revealed a stable asymmetric in-phase oscillation for two populations.
In this section, we establish some sufficient conditions of oscillation for Eq. (1.2).
In addition, the temperature oscillation for the substrates is also included.
The oscillation for the Caputo conformable fractional differential equations has been investigated as well.
Throughout this paper, we obtain the sufficient conditions of oscillation for the dynamic equation (1.2).
Also, observe that conditions (1.14) and (1.15) do not lead to oscillation for first iteration.
The oscillation for the Caputo q-fractional difference operators has been investigated as well.
Figure 3 demonstrates how closely predicted values reproduced observed variation and oscillation for subjects.
Finally, observe that conditions (1.13 - 1.21) do not lead to oscillation for the first iteration.
Let us begin with the concept of the conditional oscillation for half-linear differential equations.
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