The unit-speed billiard flow in every nondegenerate Euclidean triangle with at least one angle irrational relative to π is weakly mixing for normalized Liouville measure on the full phase space.
The unit-speed billiard flow in every nondegenerate Euclidean triangle with at least one angle irrational relative to π is weakly mixing for normalized Liouville measure on the full phase space.
The unit-speed billiard flow in every nondegenerate Euclidean triangle with at least one angle irrational relative to π is weakly mixing for normalized Liouville measure on the full phase space.
If correct, proves weak mixing for each irrational triangular billiard without a genericity or Diophantine condition.
Is every triangular billiard with an irrational angle weakly mixing on its full phase space?
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OpenAI reports weak mixing for every irrational triangular billiard
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