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We obtain the uniqueness of the solution.

end{aligned} Consequently, we obtain the uniqueness of the solutions.

From Theorem 2.1, we obtain the uniqueness of weak solutions to problem (3.17).

Due to the arbitrariness of (bar{u}), we obtain the uniqueness of the optimal control.

In Section 3, we prove Theorem 1.3 and obtain the uniqueness of the solution.

holds, then we can obtain the uniqueness of the mild solution in Theorem 3.2.

Moreover, if X, ≼) is directed, we obtain the uniqueness of the fixed point of f.

Therefore, we obtain the uniqueness of the fixed point from Theorem 2.6.

Moreover, by Corollary 2.1, we obtain the uniqueness of solution to (1.9).

Adding condition (C) and F 6 to the hypotheses of Theorem 2, we obtain the uniqueness of the fixed point.

Under an additional hypothesis on f, from Theorem 3.4, we obtain the uniqueness of the fixed point.