Prime Factorization of Entire Functions
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Xinhou Hua
hua@mathstat.uottawa.ca
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R´emi Vaillancourt
remi@uottawa.ca
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Abstract
Let n be a prime number and let f(z) be a transcendental entire function. Then it is proved that both [f(z)+cz]n and [f(z)+cz]−n are uniquely factorizable for any complex number c, except for a countable set in ℂ.
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Published
2008-03-01
How to Cite
[1]
X. Hua and R. Vaillancourt, “Prime Factorization of Entire Functions”, CUBO, vol. 10, no. 1, pp. 1–10, Mar. 2008.
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