D. Jupiter

most citedInvariant Nonrecurrent Fatou Components of Automorphisms of

C^{2}

3 citations · 4 across the 4 of their papers we have counts for

collaborators

4 papers

math.CV2004

Global approximation of CR functions on Bloom-Graham model graphs in $C^{n}$

Albert Boggess, Daniel Jupiter

We define a class of generic CR submanifolds of $C^{n}$ of real codimension $d$ , with $d$ in $1, ..., n - 1$ , called the Bloom-Graham model graphs, whose graphing functions are partial…

math.FA2004★ 1 cited

Invariant subspaces of $R L^{1}$

Daniel Jupiter, David Redett

In this note we extend D. Singh and A. A. W. Mehanna's invariant subspace theorem for $R H^{1}$ (the real Banach space of analytic functions in $H^{1}$ with real Taylor coefficients) to…

math.CV2004

A schlichtness theorem for envelopes of holomorphy

Daniel Jupiter

Let Omega be a domain in C^2. We prove the following theorem. If the envelope of holomorphy of Omega is schlicht over Omega, then the envelope is in fact schlicht. We provide examp…

math.CV2003★ 3 cited

Invariant Nonrecurrent Fatou Components of Automorphisms of $C^{2}$

Daniel Jupiter, Krastio Lilov

We examine invariant nonrecurrent Fatou components of automorphisms of $C^{2}$ in the case where all limit maps are constant. We show that except in special cases there cann…

Global approximation of CR functions on Bloom-Graham model graphs in Cn

Invariant subspaces of RL1

A schlichtness theorem for envelopes of holomorphy

Invariant Nonrecurrent Fatou Components of Automorphisms of C2

Global approximation of CR functions on Bloom-Graham model graphs in $C^{n}$

Invariant subspaces of $R L^{1}$

Invariant Nonrecurrent Fatou Components of Automorphisms of $C^{2}$