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Exact(5)
So, let be a periodic solution of period (not necessarily minimal).
A function is called to be a periodic solution of problem (1.1 - 1.2 1.1 - 1.2 a solutifn such that.
Thus, there must be a periodic solution of order one through E between (x_{1}) and (x_{2}).
Proof Let P ( t ) = ( S, I, Y ) be a periodic solution whose orbit is contained in intΩ.
That is to say, there is a periodic solution of order one in this paper and it is asymptotically stable, under this situation the number of pest is controlled to a certain extent, it will be finally controlled to a be a periodic solution of order one in which the once-occurring pulse finally controls the number of pest.
Similar(55)
This means that is a periodic solution of (1.2) with period.
By a subharmonic solution, it means a kT periodic solution with k ⩾ 2 an integer, that is, the minimal period is strictly greater than T. When k = 1, it is a periodic solution or harmonic.
From, is a periodic solution of (3.2), then (3.3).
It is clear that u ( t ) is a periodic solution.
Clearly, the fixed point of T p in X is a periodic solution of (1.1).
It follows a regular discussion that x ( t ) = f * ( t, ẏ ( t ) ) is a periodic solution of (1).
More suggestions(15)
be a periodic sounding
be a potential solution
be a perfect solution
be a political solution
be a periodic sinc
be a radical solution
be a partial solution
be a periodic orbit
be a periodic square-wave
be a military solution
be a periodic subsolution
be a periodic pattern
be a periodic modulation
be a periodic supersolution
be a periodic cell
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com