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Let, and let be a real separable Banach space.
Let E be a real separable Banach space.
Let ℋ be a real separable Hilbert space.
Let ( H, 〈 ⋅, ⋅ 〉 H, ∥ ⋅ ∥ H ) be a real separable Hilbert space.
Let ((H, cdot,cdot))) be a real separable Hilbert space.
Let Y be a real separable Banach space with the norm (|cdot|_{Y}).
Similar(40)
If is a real separable space such that either.
is the family of all nonempty subsets of. is a densely defined (possibly unbounded) operator generating a strongly continuous semigroup of bounded linear operators from into is a given continuous function such that and is a real separable Banach spaces.
Let X be a real reflexive separable Banach space which satisfies Opial's condition.
Let X be a real reflexive separable Banach space with dual space X ∗ and let L be a dense subspace of X.
Let X be a real infinite-dimensional separable Hilbert space with norm (Vert cdot Vert ) and inner product ((cdot, cdot)).
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