On the periodicity of transcendental entire functions, Yang's Conjecture is proposed in [6, 13]. In the paper, we mainly consider and obtain partial results on a general version of Yang's Conjecture, namely, if f(z)<sup>n</sup>f<sup>...
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https://www.riss.kr/link?id=A107082156
2020
English
SCIE,SCOPUS,KCI등재
학술저널
1259-1267(9쪽)
0
상세조회0
다운로드다국어 초록 (Multilingual Abstract)
On the periodicity of transcendental entire functions, Yang's Conjecture is proposed in [6, 13]. In the paper, we mainly consider and obtain partial results on a general version of Yang's Conjecture, namely, if f(z)<sup>n</sup>f<sup>...
On the periodicity of transcendental entire functions, Yang's Conjecture is proposed in [6, 13]. In the paper, we mainly consider and obtain partial results on a general version of Yang's Conjecture, namely, if f(z)<sup>n</sup>f<sup>(k)</sup>(z) is a periodic function, then f(z) is also a periodic function. We also prove that if f(z)<sup>n</sup>+f<sup>(k)</sup>(z) is a periodic function with additional assumptions, then f(z) is also a periodic function, where n, k are positive integers.
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