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math.DS2026
On Lipschitz equivalence of finite-dimensional linear flows
Arno Berger, Anthony Wynne
Two flows on a finite-dimensional normed space are Lipschitz equivalent if some homeomorphism of that is bi-Lipschitz near the origin preserves all orbits, i.e., ma…
math.DS2025
Hölder classifications of finite-dimensional linear flows
Arno Berger, Anthony Wynne
Two flows on a finite-dimensional normed space are equivalent if some homeomorphism of preserves all orbits, i.e., maps each orbit onto an orbit. Under the assumpti…
math.DS2018
On the classification of finite-dimensional linear flows
Arno Berger, Anthony Wynne
New elementary, self-contained proofs are presented for the topological and the smooth classification theorems of linear flows on finite-dimensional normed spaces. The arguments, a…