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Let be a topological vector space on.
Let τ be a topological vector space.
Let V be a topological vector spaces.
Let Y be a topological vector space.
Let E be a topological vector space.
Let E be a topological vector space (t.v.s).
Definition 3.1 Let L be a topological vector space.
Let be a topological vector space, let be a nonempty subset of, and let be a topological vector space over.
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Then is a topological vector space-valued cone metric space.
E is a topological vector space; the multiplication in E is continuous.
If ( X, τ ) is a topological vector space and K is closed and convex, then ( X, τ, ⪰ K ) is a partially ordered topological vector space; 3.
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