$(p,q)$th order oriented growth measurement of composite $p$-adic entire functions

DOI10.15330/cmp.10.2.248-272zbMath1411.30031OpenAlexW2908261155MaRDI QIDQ4633468

Tanmay Biswas

Publication date: 3 May 2019

Published in: Carpathian Mathematical Publications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.15330/cmp.10.2.248-272

zbMATH Keywords

growthcomposition\((p,q)\)th order\((p,q)\)th lower order\(p\)-adic entire function

Mathematics Subject Classification ID

Functional analysis over fields other than (mathbb{R}) or (mathbb{C}) or the quaternions; non-Archimedean functional analysis (46S10) Value distribution of meromorphic functions of one complex variable, Nevanlinna theory (30D35) Non-Archimedean function theory (30G06) Non-Archimedean valued fields (12J25)

Related Items (4)

On the growth properties of relative \((p, q)\)-th order and relative \((p, q)\)-th type of composite \(p\)-adic entire functions of several complex variables ⋮ Relative $(p,q)-\varphi$ order based some growth analysis of composite $p$-adic entire functions ⋮ Unnamed Item ⋮ Unnamed Item

Cites Work

• Zeros of the derivative of a \(p\)-adic meromorphic function
• Theorie de Nevanlinna p-adique. (p-adic Nevanlinna theory)
• Hayman's conjecture in a \(p\)-adic field
• Order, type and cotype of growth for \(p\)-adic entire functions: a survey with additional properties
• Value Distribution in p-adic Analysis
• Some old and new results on zeros of the derivative of a 𝑝-adic meromorphic function
• Exceptional values ofp-adic analytic functions and derivatives
• Thep-adic Hayman conjecture whenn= 2
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