Please use this identifier to cite or link to this item: http://hdl.handle.net/1783.1/1806
On the value distribution of ff^{(k)}
Authors 
Yang, ChungChun
Hu, Pei Chu 


Issue Date  1996  
Source  Kōdai mathematical journal , v.19, (2), 1996, p. 157167  
Summary  Let f be a transcendental entire function. In this paper we will prove that if f is of finite order, then there exists at most one integer k≥2 such that ff^{(k)} may have nonzero and finite Picard exceptional value. We also give a class of entire functions which have no nonzero finite Picard values. If f is a transcendental meromorphic function, we obtain that for nonnegative integers n, n_{1}, ..., n_{k} with n≥1, n_{1}+...+n_{k}≥1, if δ(o,f)>3/(3n+3n_{1}+...+3n_{k}+1), then f^{n}(f^{l})^{n1}...(f^{k})^{nk} has no finite nonzero Picard values.  
Subjects  
Rights  © Department of Mathematics, Tokyo Institute of Technology. Reproduced with permission.  
Language  English 

Format  Article  
Access 
View fulltext via DOIFiles in this item:
