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20182020
most citedSolid hulls and cores of classes of weighted entire functions defined in terms of associated weight functions

2 citations · 2 across the 1 of their papers we have counts for

collaborators

5 papers

math.FA20202 cited

Solid hulls and cores of classes of weighted entire functions defined in terms of associated weight functions

Gerhard Schindl

In the spirit of very recent articles by J. Bonet, W. Lusky and J. Taskinen we are studying the so-called solid hulls and cores of spaces of weighted entire functions when the weig…

math.FA2019

On the construction of large Algebras not contained in the image of the Borel map

Céline Esser, Gerhard Schindl

The Borel map takes germs at 0 of smooth functions to the sequence of iterated partial derivatives at 0. It is well known that the restriction of to the g…

math.FA2018

Sectorial extensions for ultraholomorphic classes defined by weight functions

Javier Jiménez-Garrido, Javier Sanz, Gerhard Schindl

We prove an extension theorem for ultraholomorphic classes defined by so-called Braun-Meise-Taylor weight functions and transfer the proofs from the single weight sequence case fro…

math.CV2018

Injectivity and surjectivity of the asymptotic Borel map in Carleman ultraholomorphic classes

Javier Jiménez-Garrido, Javier Sanz, Gerhard Schindl

We study the injectivity and surjectivity of the Borel map in three instances: in Roumieu-Carleman ultraholomorphic classes in unbounded sectors of the Riemann surface of the logar…

math.FA2018

How far is the Borel map from being surjective in quasianalytic ultradifferentiable classes?

Céline Esser, Gerhard Schindl

The Borel map takes germs at 0 of smooth functions to the sequence of iterated partial derivatives at 0. In the literature, it is well known that the restriction of this mapping to…