Domains of convergence for monomial expansions of holomorphic functions in infinitely many variables
By Andreas Defant, Manuel Maestre, Christopher Prengel. 2009
73 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/1e5a0ebafa50f17b8dbf6d353b3f0bfc61086423
How researchers see this paper
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In Applied Mathematics
- Andreas Defant
- P. Sevilla-Peris
- Leonhard Frerick
- Fr'ed'eric Bayart
- Manuel Maestre
- Domingo García
- David Pérez-García
- Daniel Pellegrino
In Mathematical Physics
- Andreas Defant
- P. Sevilla-Peris
- Fr'ed'eric Bayart
- Leonhard Frerick
- Manuel Maestre
- Domingo García
- David Pérez-García
- Daniel Pellegrino
Citations in the corpus
- Bohr’s strip for vector valued Dirichlet series (2008, methodology): “indeed, if R is a complete Reinhardt domain in a Banach sequence space X and Y is a Banach space, then an easy analysis of [ 8, Theorem 3.6 ] shows that”
- Multipliers of Dirichlet series and monomial series expansions of holomorphic functions in infinitely many variables (2014, background): “As we have already mentioned earlier (see (21)), this result is from [14], where it appears as a special case of a more general result proved through more sophisticated probabilistic argument.”