A Differential Inequality for the Distance Function in Normed Linear Spaces.
Ray Redheffer, Wolfgang Walter (1974)
Mathematische Annalen
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Displaying similar documents to “Geometry of normed bilinear maps and the 16-square problem.”
A Differential Inequality for the Distance Function in Normed Linear Spaces.
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Suns in Normed Linear Spaces Which are Finite Dimensional.
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Geometry of finite-dimensional normed spaces and continuous functions on the Euclidean sphere.
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Equilateral simplices in normed 4-space.
Makeev, V.V. (2005)
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On (a,b,c,d)-orthogonality in normed linear spaces
C.-S. Lin (2005)
Colloquium Mathematicae
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We first introduce a notion of (a,b,c,d)-orthogonality in a normed linear space, which is a natural generalization of the classical isosceles and Pythagorean orthogonalities, and well known α- and (α,β)-orthogonalities. Then we characterize inner product spaces in several ways, among others, in terms of one orthogonality implying another orthogonality.