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- W2567220853 abstract "This series first appeared systematically as solutions of linear homogeneous differential equations of infinite order with constant coifficients in Ritt ts paper [1~ and is called a hyperdirichlet series by B. Lepson in [ 5 3 . It was B. Lepson IS1 who first studied systematically its convergent proper t ies So it is also called an L-Dirichlet series with L standing for B. Lepson. After B. Lepson, many authors have studied this series and have obtained many intresting results, see, for example, [1, 2, 3, 4, 8]. To investigate the property of (0. t ) , we introduce, as usual, an associated classical Diriehl~t series {~}: ~ ; = x A . e x p ( Z , s ) , s : a + i r , 0 < Z , < l z < . . . ~ o o , (0.~)" @default.
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- W2567220853 date "1989-01-01" @default.
- W2567220853 modified "2023-09-27" @default.
- W2567220853 title "ON THE RITT ORDER OF AN ENTIRE FUNCTION DEFINED BY AN L-DIRICHLETIAN ELEMENT" @default.
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