Exact(2)
Let S, T : H → H be a continuous R-pair.
Let H be a hyperconvex metric space and S, T : H → H be a continuous R-pair such that T ( H ) - is compact.
Similar(58)
Theorem 3.1 Let f : J × R × R → R be a continuous function.
Corollary 3.1 Let f : J × R × R → R be a continuous function.
Let r : Ω × R + → R be a continuous function.
Let f : [ 0, T ] × R → R be a continuous function.
Moreover, (S, T) is an R-pair, so there is a continuous retract R : H → PC S, T) such that (ii) R x) = x for x ∈ PC S, T).
Let u : R → R N be a continuous function.
Let f : J → R be a continuous function.
Let f : [ 0, 1 ] → R be a continuous function.
Let f : H 1 → R be a continuous differentiable function.
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