Exact(18)
Then there exists an unique solution to problem (22) that is global in time.
(18) According to the following lemma, we know there exists an unique solution for (18).
Therefore, from Theorem 3.2, there exists an unique (x*, y*) ∈ Ω, where y* = y(x*).
For i = 2, there exists an unique MTOS { 3, 2, 1 } in K 2 ˆ = K 1.
This show that, for small enough, there exists an unique fixed point on and only depends on.
end{cases} Then there exists an unique ((x^{ast},y^{ast})in Xtimes Y) such that (STx^{ast}=x^{ast}) and (TSy^{ast}=y^{ast}).
Similar(42)
Then there exists a unique a.s.s
Then there exists a unique global minimum.
there exists a unique such that (1.6).
Otherwise, there exists a unique endemic equilibrium.
Hence, there exists a unique (U^{n}).
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