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- W2151177926 abstract "A decomposition of a topological vector space E is a sequence of non-trivial subspaces of E such that each x in E can be expressed uniquely in the form , where y i ∈ E i for each i . It follows at once that a basis of E corresponds to the decomposition consisting of the one-dimensional subspaces E n = lin{ x n }; the theory of bases can therefore be regarded as a special case of the general theory of decompositions, and every property of a decomposition may be naturally denned for a basis." @default.
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- W2151177926 title "Schauder decompositions in locally convex spaces" @default.
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- W2151177926 doi "https://doi.org/10.1017/s0305004100046193" @default.
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