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Then, (4.1) has at most one solution on.
Then BVP (4.1) has at most one solution on.
Then, (3.2) has at most one solution on, where are defined as in Theorem 2.1.
for some, then (BVP) (3.1) has at most one solution on.
Then BVP (3.1) has at most one solution on I × J. Proof.
By iteration, we see that equation (1.1) admits at most one solution on (tin[t_{0}, T]).
If beta:=e_{B oplus C}(T,t_{0})< 1+ biglvert b(T) bigrvert, then Eq. (4.1) has at most one solution on I, where (B t)) and (C t)) are defined as in Theorem 3.1.
has at most one solution ( X, Y ).
Then the problem ({mathcal {P}}) has at most one solution.
Thus the coupled system (1) has at most one solution.
Similar(1)
We now prove that the equation (F(x_{1})=0) has at most one positive solution on the interval ((0, frac {r_{1}}{a_{1}})).
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