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Let X and Z be two normed vector spaces.
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Let, be two normed spaces.
Let X and Y be two normed spaces.
Let a and b be two distinct vectors in X, we define d r ( a, b ) : = { λ a + ( 1 − λ ) b | λ ∈ R }. Theorem 4.4 Let ( X, ∥ ⋅ ∥ ) be a real normed space.
Let X, Y be two (quasi- normed spaces.
Definition 1.9 Let X and Y be two intuitionistic fuzzy normed spaces.
Definition 1.5 Let ( X, N ) and ( Y, N ′ ) be two ternary fuzzy normed algebras.
Definition 4.16 Let X and Y be two ℒ-fuzzy normed spaces.
Let be two compact sets in a normed space.
Let be two bounded operators on a normed space with compact commutator.
Let A, B be two nonempty subsets of a normed linear space X.
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CEO of Professional Science Editing for Scientists @ prosciediting.com