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Jun 14, 2020 at 6:48 vote accept ABIM
Jun 14, 2020 at 4:42 answer added erz timeline score: 1
Jun 10, 2020 at 15:12 comment added Andres Koropecki It's overkill, but the answer to the post you cited in your question says that there is a Baire-generic subset of topologically mixing diffeomorphisms in the space of volume-preserving diffeomorphisms of any closed manifold of dimension greater than $1$. You can use this in the $n+1$-dimensional sphere. If you pick any diffeomorphism of this sphere with a hyperbolic fixed point, then arbitrarily close to it there is a topologically mixing diffeomorphism which still has a fixed point. Removing this point you get a topologically mixing (in particular transitive) diffeomorphism of $\mathbb{R}^n$
Jun 9, 2020 at 21:46 history edited YCor CC BY-SA 4.0
fixed English/removed capitals
Jun 9, 2020 at 21:15 history asked ABIM CC BY-SA 4.0