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Exact(60)
Let be a complete generalized metric space.
Let be a complete generalized metric space and a multivalued operator.
Let be a complete generalized metric space and let, with for each.
Let be a complete generalized metric space and another generalized metric on.
Theorem 2.3 Let ( X, d ) be a complete generalized metric space.
Corollary 24 Let ( X, d ) be a complete generalized metric space and T : X → X be a given continuous mapping.
Let ((X,d)) be a complete generalized metric space, i.e., one for which d may assume infinite values.
Let be a complete generalized metric space, and let be a strictly contractive mapping with the, Lipschitz constant.
Let be a complete generalized metric space and let be a strictly contractive mapping, that is, (2.1).
Let be a complete generalized metric space and let be a strictly contractive mapping with Lipschitz constant.
Let ((X,p)) be a complete generalized metric space and (mathcal{D}) is a p-closed subset of X.
More suggestions(14)
be a Ćirić generalized
be a complete quasimetric
be a hemicontinuous generalized
be a complete metric
be a complete wet
be a complete noncompact
be a complete fuzzy
be a complete separable
be a continuous generalized
be a complete orthonormal
be a complete dislocated
be a complete modular
be a complete hyperbolic
be a complete finite
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