most citedFunction Theory off the complexified unit circle: Fréchet space structure and automorphisms

2 citations · 3 across the 3 of their papers we have counts for

collaborators

3 papers

math.CV2023★ 2 cited

Function Theory off the complexified unit circle: Fréchet space structure and automorphisms

Michael Heins, Annika Moucha, Oliver Roth

Motivated by recent work on strict deformation quantization of the unit disk and the Riemann sphere, we study the Fréchet space structure of the set of holomorphic functions on the…

math.CV2023★ 1 cited

Peschl-Minda derivatives and convergent Wick star products on the disk, the sphere and beyond

Michael Heins, Annika Moucha, Oliver Roth +1

We introduce and study invariant differential operators acting on the space of holomorphic functions on the complement ${Ω=\{(z,w) \in \hat{\mathbb{C}}^2 \, : \, z…

math.QA2021

Convergent Star Products on Cotangent Bundles of Lie Groups

Michael Heins, Oliver Roth, Stefan Waldmann

For a connected real Lie group we consider the canonical standard-ordered star product arising from the canonical global symbol calculus based on the half-commutator connection…