Luka Boc Thaler

most citedA transcendental Hénon map with an oscillating wandering Short

C^{2}

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

collaborators

2 papers

math.DS2019★ 1 cited

Automorphisms of $C^{2}$ with parabolic cylinders

Luka Boc Thaler, Filippo Bracci, Han Peters

A {\sl parabolic cylinder} is an invariant, non-recurrent Fatou component $Ω$ of an automorphism $F$ of $C^{2}$ satisfying: (1) The closure of the $ω$ -limit set of $F$ on $Ω$ …

math.CV2019★ 2 cited

A transcendental Hénon map with an oscillating wandering Short $C^{2}$

Leandro Arosio, Luka Boc Thaler, Han Peters

Short $C^{2}$ 's were constructed in [F] as attracting basins of a sequence of holomorphic automorphisms whose rate of attraction increases superexponentially. The goal of th…

Automorphisms of C2 with parabolic cylinders

A transcendental Hénon map with an oscillating wandering Short C2

Automorphisms of $C^{2}$ with parabolic cylinders

A transcendental Hénon map with an oscillating wandering Short $C^{2}$