A note on the growth rates of composite \(p\)-adic entire functions
DOI10.5831/HMJ.2022.44.1.52MaRDI QIDQ6544768
Publication date: 27 May 2024
Published in: Honam Mathematical Journal (Search for Journal in Brave)
growthcomposition\(p\)-adic entire functiongeneralized relative lower order \((\alpha, \beta)\)generalized relative order \((\alpha, \beta)\)
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)
Cites Work
- Relative growth order of entire functions
- Order, type and cotype of growth for \(p\)-adic entire functions: a survey with additional properties
- Generalized \((\alpha,\beta)\) order based on some growth properties of Wronskians
- Exceptional values ofp-adic analytic functions and derivatives
- $(p,q)$th order oriented growth measurement of composite $p$-adic entire functions
- Some growth properties of composite p-adic entire functions on the basis of their relative order and relative lower order
- On some growth analysis of p-adic entire functions on the basis of their $(p, q)$-th relative order and $(p, q)$-th relative lower order
- Relative order and relative type based growth properties of iterated $p$ adic entire functions
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