John ROGNES: Infinite cycles in the homological homotopy fixed point spectral sequence
I will go through the simplest case of my 2005 AG&T paper with Bruner, showing that certain classes, in the homological homotopy fixed point spectral sequence for a circle action on a commutative ring spectrum, are infinite cycles. The idea of using an universal example may lead to generalizations for actions by tori or other Lie groups.
Published June 12, 2015 1:16 PM
- Last modified June 12, 2015 1:16 PM