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L-semi-inner product

 Home Mathematics Fields of mathematics Mathematical analysis Fields of mathematical analysis Functional analysis
 0 By others on same topic  0 Discussions  1970-01-01  See my version
An L-semi-inner product is a generalization of the inner product concept used in mathematical analysis, particularly in the context of Lattice theory and specific types of spaces, such as function spaces, fuzzy sets, or ordered vector spaces. In a typical inner product space, the inner product satisfies properties such as linearity, symmetry, and positive definiteness. In contrast, an L-semi-inner product relaxes some of these conditions.

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