Entire bivariate functions of exponential type
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Publication:5258604
DOI10.1007/S13373-015-0066-XzbMath1317.30033OpenAlexW1979790396WikidataQ59412302 ScholiaQ59412302MaRDI QIDQ5258604
Richard F. Patterson, Fatih Nuray
Publication date: 23 June 2015
Published in: Bulletin of Mathematical Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s13373-015-0066-x
Entire functions of one complex variable (general theory) (30D20) Representations of entire functions of one complex variable by series and integrals (30D10)
Related Items (13)
Vector-valued bivariate entire functions of bounded index satisfying a system of differential equations ⋮ Functions analytic in a unit ball of bounded \(\mathbf{L}\)-index in joint variables ⋮ Analytic in a unit polydisc functions of bounded \(L\)-index in direction ⋮ Unnamed Item ⋮ Entire bivariate functions of unbounded index in each direction ⋮ Exhaustion by balls and entire functions of bounded $\mathbf{L}$-index in joint variables ⋮ Analytic functions in the unit ball of bounded \(\mathbf L\)-index in joint variables and of bounded \(L\)-index in direction: a connection between these classes ⋮ Boundedness of \(L\)-index for the composition of entire functions of several variables ⋮ Entire functions of bounded L-index: its zeros and behavior of partial logarithmic derivatives ⋮ Growth of entire functions of bounded \(L\)-index in a direction ⋮ Unnamed Item ⋮ Bounded index and four dimensional summability methods ⋮ Boundedness of L-index in joint variables for composition of analytic functions in the unit ball
Cites Work
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- Some Inequalities for Entire Functions of Exponential Type
- A characterization of holomorphic bivariate functions of bounded index
- Entire Functions of Bounded Index
- Entire Functions of Bounded Index
- Entire functions of exponential type
- THE MAXIMUM TERM OF AN ENTIRE SERIES (III)
- A note on the derivatives of integral functions
- On Bernstein's inequality for entire functions of exponential type
- Differential inequalities and local valency
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