arXiv Analytics

Sign in

arXiv:2403.17526 [math.AT]AbstractReferencesReviewsResources

Transfers of $A_\infty$-structures as Grothendieck bifibrations

Martin Markl

Published 2024-03-26Version 1

We show that the functor which assigns to an Ainfty-morphism between isotopy classes of Ainfty-algebras whose linear part is a chain homotopy equivalence its underlying chain map is a discrete Grothendieck bifibration.

Related articles: Most relevant | Search more
arXiv:2006.00072 [math.AT] (Published 2020-05-29)
Which homotopy algebras come from transfer?
arXiv:1705.06897 [math.AT] (Published 2017-05-19)
$A_\infty$ structures and Massey products
arXiv:1905.02093 [math.AT] (Published 2019-05-06)
String$\mathbf{^c}$ Structures and Modular Invariants