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- W147224039 abstract "In [K1] M.G.Krein studied positive definite extensions to the whole real axis of a continuous positive definite function defined on the intervall [−2a, 2a]. He generalized some of his results to continuous hermitian functions with a finite number of negative squares in [K2]. His study has been continued e.g. in [GL], [KL2], [KL4], [KL5] and, more recently, in [BM], [KW1], [S]. In order to formulate the considered problems properly, we have to introduce some notation. Denote by C[−2a, 2a] and C(R) the set of continuous complex valued functions defined on the intervall [−2a, 2a] and R, respectively." @default.
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- W147224039 date "2006-01-01" @default.
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- W147224039 title "ON EXTENSIONS OF HERMITIAN FUNCTIONS WITH A FINITE NUMBER OF NEGATIVE SQUARES" @default.
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