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On Dugundji's Notion of Positive Definiteness [PDF]
Dugundji’s notion of positive definiteness is generalized to nonnegative real-valued functions on a uniform space. Its relations with completeness and various notions of compactness are investigated. For an arbitrary uniform space X
Chi Song Wong
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Verification of Positive Definiteness [PDF]
An efficient numerical criterion to verify positive definiteness of a symmetric or Hermitian matrix is presented. The criterion is based on standard IEEE 754 floating-point arithmetic with rounding to nearest. It implements a single floating-point Cholesky decomposition and improves a known result.
Rump, Siegfried M.
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q-positive definiteness and related operators [PDF]
We are in progress of extending the family of ‘q-deformed operators’ considered in the previous papers by joining to them q-subnormal as well as q-formally subnormal ones.
Franciszek Hugon Szafraniec
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Conic positive definiteness and sharp minima of fractional orders in vector optimization problems [PDF]
Motivated by the fact that the usual positive definiteness does not work in an infinite space, we introduce the concept of S-positive definiteness with respect to an ordering cone in a general Banach space and show that the S-positive definiteness plays ...
Xi Yin Zheng
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Strict Positive Definiteness of a Product of Covariance Functions [PDF]
Positive definiteness represents an admissibility condition for a function to be a covariance. Nevertheless, the more restricted condition of strict positive definiteness has received attention in literature, especially in spatial statistics, since it ...
Donato Posa +2 more
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On Different Definitions of Positive Definiteness
Mathematische Nachrichten, 1991Let the function \(T^*\) be defined by \(T^*(a)=T(a^{-1})^*\) for a function \(T\) of a group \(G\) into a Hilbert space. The authors show that the commutativity of \(G\) is equivalent to each of the conditions below: (1) \(T^*\) is positive definite for every representation \(T\) of \(G\) in Hilbert space.
Friedrich, J., Klotz, L.
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Positive Definiteness of a Class of Cyclic Symmetric Tensors [PDF]
For a 4th order 3-dimensional cyclic symmetric tensor, a sufficient and necessary condition is bulit for its positive semi-definiteness. A sufficient and necessary condition of positive definiteness is showed for a 4th order $n$-dimensional symmetric ...
Song Y S
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Applications of Mathematics, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shokrpour, Raheleh, Ebadi, Ghodrat
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shokrpour, Raheleh, Ebadi, Ghodrat
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On the Measurability of Positive Definite and Conditionally Positive Definite Functions
Mathematische Nachrichten, 1986Let f be a positive definite function on a locally compact abelian group G. In this paper we show that measurability of f on an open neighbourhood of the zero implies measurability of f on G. The same result holds for conditionally positive definite functions.
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