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Exact(10)
Let ℭ be a linear subspace of ℂ.
Let X be a linear subspace of s such that X is a Frèchet space with continuous coordinate projections.
Suppose φ ∈ Φ ( A, μ ) such that E φ ( A ) = L φ ( A ). Let Y be a linear subspace of a real Banach space X.
Let t be a closed sectorial form in a Hilbert space ℋ, (D^{prime}) be a linear subspace of (D t)), and let (t^{prime}) be the restriction of t to (D^{prime}).
Let (mathbb{X }) be a normed linear space, (mathcal{K }) be a subset of its normed dual (mathbb{X }^*), and (mathcal{V }) be a linear subspace of (mathbb{X }).
Let ((E, Vert cdot Vert )) be an RN module over K with base ((Omega,{mathcal {F}},P)), (Msubset E) be a linear subspace, and (f:Mrightarrow L^{0}({mathcal {F}}, K)) be an a.s.s
Similar(50)
P is a linear subspace of ℓ∞.
Then W is a linear subspace of (R^{2}).
These two conditions indirectly imply that the domain of a linear relation is a linear subspace.
AP is a linear subspace of ℓ∞ and P ⊂ P ̄ = S P ⊂ A P ⊂ ℓ ∞.
Moreover, A ( m ) is a linear subspace of S ( m ) for any m ∈ N ( 0 ).
More suggestions(15)
be a linear preserver
be a linear archive
be a complete subspace
be a linear trek
be a separable subspace
be a linear isomorphism
be a closed subspace
be a linear n
be a complex subspace
be a linear expectation
be a linear transformation
be a linear operator
be a linear combination
be a linear system
be a linear relationship
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com