Measurable Hermitian-positive functions
Copyright policy )Measurable Hermitian-positive functions
Let\(\mathfrak{B}_a^c ,\mathfrak{B}_a^m ,\mathfrak{B}_a^s (0 0). The theorem is proved that for every\(f \in \mathfrak{B}_a^m \backslash (\mathfrak{B}_a^c \cup \mathfrak{B}_a^s )\) there correspond\(f_c \in \mathfrak{B}_a^c\) and\(f_s \in \mathfrak{B}_a^s\), such that f=fc + fs. Some unsolved problems related to this theorem are formulated.
Orthogonal polynomials and functions of hypergeometric type (Jacobi, Laguerre, Hermite, Askey scheme, etc.), Measurable Hermitian-Positive Functions, Measurable and nonmeasurable functions, sequences of measurable functions, modes of convergence
Orthogonal polynomials and functions of hypergeometric type (Jacobi, Laguerre, Hermite, Askey scheme, etc.), Measurable Hermitian-Positive Functions, Measurable and nonmeasurable functions, sequences of measurable functions, modes of convergence
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