Note on the group of automorphisms of the Spectral Ball
Lukasz Kosinski

TL;DR
This paper disproves a conjecture about the automorphism group of the spectral ball, clarifying the structure of these automorphisms in complex analysis.
Contribution
It provides a counterexample to the previously conjectured description of the automorphism group of the spectral ball.
Findings
The conjecture by Ransford and White is false.
The structure of automorphisms of the spectral ball is more complex than previously thought.
The paper clarifies the limitations of existing conjectures in spectral ball automorphisms.
Abstract
It is shown in this short note that the conjecture on the description of the group of automorphism of the spectral ball posed by Ransford and White is false.
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Taxonomy
TopicsAdvanced Differential Equations and Dynamical Systems · Graph theory and applications · Finite Group Theory Research
