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Let (mathcal{S} subset X^) be a dense subset.
Let { t k ∗ } k ≥ 0 be a dense subset of [ t, T ] with t 0 ∗ = t.
Let { t i } i ≥ 0 be a dense subset of [ 0, T ] with t 0 = 0.
Let ({ x_{i}}_{i}) be a dense subset of (mathbb{B}).
Let X and Y be Banach spaces with X being separable and reflexive, and set E = X ⊕ Y. Let S ⊂ X ∗ be a dense subset.
Another example of an almost convex set is thefollowing: Let C ( [ 0, 1 ] ) be the Banach space of all continuous real functionsdefined on the unit interval [ 0, 1 ], and let P ( [ 0, 1 ] ) be a dense subset of all polynomials.
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It is densely defined: indeed, (mathrm{Domain}(bar{partial })) is a dense subset of (L^2_{ p,q)}(Omega, e^{-varphi })) since it contains all the smooth forms on a neighborhood of (Omega ).
For each r, ℚ is a dense subset of ℝ, we have C rx) = r3C x).
Moreover,, the set of points in with coordinates in, is a dense subset of the torus.
Therefore X is a dense subset of ((C[0,1], Vert cdot Vert )).
Therefore (J_{0}^{alpha}X) is a dense subset of ((C^{alpha}[0,1], Vert cdot Vert _{alpha})).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com