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I need a word for the homotopy quotient of free loop spaces by their canonical circle action. It seems that the only term in use with respect to this is “twisted loop space”, which however usually refers just to the constant loops . Since under nice conditions the derived functions on the is the cyclic homology complex of , I suggest that a good name is “cyclic loop space”. I made a quick note at cyclic loop space, just to fix and disambiguate terminology.
I have added pointer to cylic loop orbifolds in
Zhen Huan, Def. 2.14 of: Quasi-Elliptic Cohomology I, Advances in Mathematics, Volume 337, 15 October 2018, Pages 107-138 (arXiv:1805.06305, doi:10.1016/j.aim.2018.08.007)
Zhen Huan, Section 2.1.2 of: Quasi-elliptic cohomology, 2017 (hdl)
Zhen Huan, Section 2 of: Quasi-theories (arXiv:1809.06651)
Also added pointer to our
and
from which some of the entry material had been taken.
added pointer to:
also:
also:
also pointer to
where this result was announced
added pointer to:
for the terminology “string space” (Section 4.8.1)
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