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9:22 AM
I posted a kind of summary of front.math.ucdavis.edu here: chat.stackexchange.com/transcript/135583/2022/5/17
And the two remaining posts now have a comment.
17
A: Hopf's 1935 paper "About maps from spheres to spheres of lower dimension"

t.b.The home page of the Polish Virtual Library has a good search interface and the older issues of the classical Polish journals such as Fund. Math., Studia Math., etc. as well as the monograph series are available for free more or less in their entirety. Here's a link to the old repository which is...

Just to note, the UC Davis front end of arXiv is down (and has been for quite some time now). — The Amplitwist 1 hour ago
20
A: Diffeomorphism group of the unit circle

t.b.Question 2: As Mariano points out, we can lift $\Phi \in \operatorname{Diff}^+{(\mathbb S^1)}$ uniquely to a diffeomorphism $\phi : \mathbb{R} \to \mathbb{R}$ such that $\phi(0) \in [0,1)$ and $\phi(x+1) = \phi(x) + 1$ for all $x \in \mathbb{R}$. Lift $\Psi$ similarly to $\psi$. For $t \in [0,1]...

Just to note, the link to Andrés Navas's author page at front.math.ucdavis.edu is currently broken, since the UC Davis front end of arXiv is down. — The Amplitwist 1 hour ago
Another comment under the same post:
The links to the Ghys paper seem to be dead now. — Semiclassical May 17, 2019 at 14:13
Maybe other links to http://www.umpa.ens-lyon.fr/~ghys might need updating. 4 posts on Mathematics and 9 posts networkwide.
Perhaps it is worth checking also other posts with umpa.ens-lyon.fr? 39 posts networkwide and 6 posts on Mathematics.
 

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