A class of domains in C^3 is identified such that holomorphic self-maps either have a fixed point or compactly divergent iterates, including the symmetrized bidisc, tridisc, tetrablock, and pentablock.
Synerg.11(2025), no
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On weak Wolff--Denjoy theorem for certain non-convex domains
A class of domains in C^3 is identified such that holomorphic self-maps either have a fixed point or compactly divergent iterates, including the symmetrized bidisc, tridisc, tetrablock, and pentablock.