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Exact(21)
Let Y be a closed subspace of Lp, where μ is an arbitrary measure and 1 < p < ∞.
Let X be a closed subspace of a Banach space Y and J be the inclusion map.
Let X be a Banach space and let Y be a closed subspace of a Banach space Z.
Let be a closed subspace of.
Let (Ysubset X) be a closed subspace.
Let M be a closed subspace of X.
Similar(39)
We introduce a natural Banach algebra, which is a closed subspace of ⟨A∗A⟩∗ but equipped with a distinct multiplication.
Given a Banach space X and an operator T∈L X), an almost-invariant half-space (AIHS) is a closed subspace Y satisfying TY⊆Y+F for some finite-dimensional subspace F and dim(Y)= dim(X/Y)="∞.
Furthermore π is Naimark related to a representation on a reflexive Fréchet space which is a closed subspace of C(G) of the form span {L g)φ | g ∈ G} where φ is a χ-spherical function.
Read found an equivalent norm ⦀⋅⦀ on c0 such that (c0,⦀⋅⦀) contains no proximinal subspaces of codimension 2. Our result is obtained through a study of the relation between the following two sentences, in which X is a Banach space and Y⊂X is a closed subspace: (A)Y is proximinal in X, and (B Y⊥ consists of norm-attaining functionals.
Lemma 4.9. is a closed subspace of.
More suggestions(18)
be a closed convex
be a closed platform
be a closed institution
be a closed casket
be a closed set
be a closed system
be a closed f
be a closed wff
be a complex subspace
be a closed discrete
be a closed interval
be a closed shop
be a closed door
be a proximinal subspace
be a closed book
be a closed triangle
be a closed world
be a complete subspace
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com