Khinchin families and Hayman class
From MaRDI portal
Publication:2129494
DOI10.1007/s40315-021-00420-6zbMath1492.30006OpenAlexW3210718364MaRDI QIDQ2129494
Alicia Cantón, Víctor J. Maciá, Pablo Fernández, José Lúis Fernandez Perez
Publication date: 22 April 2022
Published in: Computational Methods and Function Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s40315-021-00420-6
Power series (including lacunary series) in one complex variable (30B10) Asymptotic enumeration (05A16) Analytic theory of partitions (11P82) Limit theorems in probability theory (60F99)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Hardy-Ramanujan's asymptotic formula for partitions and the central limit theorem
- An elementary derivation of the asymptotics of partition functions
- Developments in the Khintchine-Meinardus probabilistic method for asymptotic enumeration
- Meinardus' theorem on weighted partitions: Extensions and a probabilistic proof
- Polygamma functions of negative order
- Some asymptotic expansions on hyperfactorial functions and generalized Glaisher-Kinkelin constants
- General Tauberian theorems on the real line
- A probabilistic asymptotic study of the coefficients of a power series
- Asymptotic expansions for the coefficients of analytic functions
- Enumeration of plane partitions
- Asymptotische Aussagen über Partitionen
- Operational methods and the coefficients of certain power series
- A Tauberian theorem for partitions
- Squares: Additive questions and partitions
- Asymptotic Expansions
- A Generalisation of Stirling's Formula.
- The asymptotics of 𝑒^{𝑃(𝑧)} and the number of elements of each order in 𝑆_{𝑛}
- The Coefficients of a Certain Power Series
- ASYMPTOTIC PARTITION FORMULAE
- The Riemann zeta-function and its derivatives
- The number of idempotent elements in symmetric semigroups
- On the Coefficients of Power Series having Exponential Singularities (Second Paper)
- On Solutions of xd = 1 In Symmetric Groups
- Power partitions
This page was built for publication: Khinchin families and Hayman class