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- W2408436725 abstract "Let (A) and (B) denote the orders of entire functions A(z) and B(z) respectively. Suppose that (A) > 1 and 0 < (B) 1 2 , and that (A) is not an integer. Then it is shown that every nonconstant solution f of f 00 + A(z)f 0 + B(z)f = 0 is of infinite order if all the zeros of A(z) lie in a certain angular sector depending on its genus. In addition, we investigate some growth properties of A(z)." @default.
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- W2408436725 date "1998-01-01" @default.
- W2408436725 modified "2023-09-27" @default.
- W2408436725 title "ON THE GROWTH OF ENTIRE FUNCTIONS WITH APPLICATIONS TO LINEAR DIFFERENTIAL EQUATIONS" @default.
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