On the cooperation algebra of the connective Adams summand

Abstract

The aim of this paper is to gain explicit information about the multiplicative structure of l*l, where l is the connective Adams summand. Our approach differs from Kane's or Lellmann's because our main technical tool is the MU-based Kuenneth spectral sequence. We prove that the algebra structure on l*l is inherited from the multiplication on a Koszul resolution of l*BP.

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