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Let ((Omega, Sigma)), Y be a separable generalized metric space and (F: Omegato{mathcal{P}}_{cl}(Y)) be measurable multivalued.
Let X be a separable generalized Banach space, and let (F: Omega times Xto X) be a condensing continuous random operator.
Let X be a separable generalized Banach space, and let (F: Omega times Xto X) be a completely continuous random operator.
Let X be a separable generalized metric space and (G: Omegatimes Xto X) be a mapping such that (G cdot,x)) is measurable for all (xin X) and (G omega,cdot)) is continuous for all (omega inOmega).
Similar(56)
Let ((E,VertcdotVert)) be a separable Banach space and (T Omegatimes Erightarrow E) be a continuous generalized random φ-contractive type operator with (F(T neqemptyset).
Let ((E,VertcdotVert)) be a separable Banach space and (T Omegatimes Erightarrow E) be a continuous generalized random φ-contractive type operator with a random fixed point (x^{ast} omega in F(T)) satisfying (2.11).
Let $K \subset L$ be a separable algebraic extension.
Let H be a separable Hilbert space.
Let A be a separable exact quasidiagonal C*-algebra.
Let H be a separable infinite dimensional Hilbert space.
Let be a separable Banach space.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com