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Let us suppose that $\mathbb{K}$\ be a complete ultrametric algebraically closed field and $\mathcal{A}\left( \mathbb{K}\right) $\ be the $\mathbb{K}$-algebra of entire functions on $\mathbb{K}$. The main aim of this paper is to study some newly developed results related to the growth rates of iterated p-adic entire functions on the basis of their relative orders, relative type and relative weak type.
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참고문헌 (21)
참고문헌 신청
L. Bernal / 1988 / Orden relative de crecimiento de funciones enteras / Collect. Math 39:209~229
J. P. Bezivin / 2012 / Zeros of the derivative of a p-adic meromorphic function / Bulletin des Sciences Math ematiques 136(8):839~847
J. P. Bezivin / 2013 / Some new and old results on zeros of the derivative of a p-adic meromorphic function / Contemp. Math., Amer. Math. Soc. 596:23~30
K. Boussaf / 2011 / Primitives of p-adic meromorphic functions / Contemp. Math 551:51~56
K. Boussaf / 2014 / Growth of p-adic entire functions and applications / Houston J. Math 40(3):715~736
J. P. Bezivin / 2012 / Zeros of the derivative of a p-adic meromorphic function / Bulletin des Sciences Math ematiques 136(8):839~847
J. P. Bezivin / 2013 / Some new and old results on zeros of the derivative of a p-adic meromorphic function / Contemp. Math., Amer. Math. Soc. 596:23~30
K. Boussaf / 2011 / Primitives of p-adic meromorphic functions / Contemp. Math 551:51~56
K. Boussaf / 2014 / Growth of p-adic entire functions and applications / Houston J. Math 40(3):715~736
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