Growth properties for solutions of differential equations defined in the disk |
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| Authors: | L. R. Sons |
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| Affiliation: | (1) Present address: Department of Mathematical Sciences, Northern Illinois University, 60115 DeKalb, Illinois |
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| Abstract: | ![]()
Summary We investigate the growth of solutions of a class of differential equations which are defined in the unit disk and for which the coefficients have slow growth in the unit disk as measured by the Nevanlinna characteristic. These results extend earlier work of S. Bank. |
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