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Let be a linear mapping and be a continuous mapping.
Let be two Banach spaces, let be a linear mapping, and let be a continuous mapping.
Let and be normed spaces, be a linear mapping, and be a continuous mapping.
Let L: DomL ⊂ X → Y be a linear mapping, and N: X → Y be a continuous mapping.
(L : operatorname{Dom}(L subset Xrightarrow Z) be a linear mapping and (N: X times [0,1]rightarrow Z) is a continuous mapping.
Let X, Z be Banach spaces, let L : Dom L ⊂ X → Y be a linear mapping, and let N X → Z Z be a continuous mapping.
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Let be a linear map.
Let L : g 1 → g 2 be a linear map.
Let (A: mathcal{X} rightarrow mathcal{X}) be a linear map.
Let B be a subset of (mathbb{N}), and let ψ be a linear map in (mathcal{O}).
Let X, Y be real Banach spaces and (L:operatorname{dom}Lsubset Xrightarrow Y) be a linear map.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com