Monoid of Self-equivalences and Free Loop Spaces

  • Published 2003


Let M be a simply-connected closed oriented N-dimensional manifold. We prove that for any field of coefficients lk there exists a natural homomorphism of commutative graded algebras Γ : H∗(Ω aut1M) → H∗(M 1 ) where H∗(M 1 ) = H∗+N (MS 1 ) is the loop algebra defined by Chas and Sullivan. As usual aut1X denotes the monoid of self-equivalences homotopic to… (More)


Figures and Tables

Sorry, we couldn't extract any figures or tables for this paper.

Slides referencing similar topics