Exact(9)
In Section 5 we prove that the there exists a period two solution of Equation (1).
We can see by induction that is the prime period two solution of (1.3).
Moreover, and or and, that is, is the prime period two solution of (1.3).
Then any two solution of (4.3) belonging to B δ coincides with each other.
(b) Let be the eventual prime period two solution of (1.3), then, it holds eventually that and.
(d) Let …, φ, ψ, φ, ψ,… be the eventual nonnegative prime period two solution of (1.3), then, it is eventually true that .
Similar(51)
It's a novel treatment that uses water's natural osmosis between two solutions of differing concentrations, rather than a power-based solution as in traditional systems.
Let be two solutions of (4.1).
Let and be two solutions of (4.1).
Let (x_{1}neq x_{2}in H) be two solutions of SVMQVIP (1.1).
For any, let, be two solutions of (2.2) through,, respectively.
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