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About: Normed vector lattice

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In mathematics, specifically in order theory and functional analysis, a normed lattice is a topological vector lattice that is also a normed space whose unit ball is a solid set. Normed lattices are important in the theory of topological vector lattices. They are closely related to , which are normed vector lattices that are also Banach spaces.

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  • In mathematics, specifically in order theory and functional analysis, a normed lattice is a topological vector lattice that is also a normed space whose unit ball is a solid set. Normed lattices are important in the theory of topological vector lattices. They are closely related to , which are normed vector lattices that are also Banach spaces. (en)
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  • In mathematics, specifically in order theory and functional analysis, a normed lattice is a topological vector lattice that is also a normed space whose unit ball is a solid set. Normed lattices are important in the theory of topological vector lattices. They are closely related to , which are normed vector lattices that are also Banach spaces. (en)
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  • Normed vector lattice (en)
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