ABSTRACT: For a discrete group we define a triangulated category of equivariant motives. The ingredients for this construction are the triangulated category of (non equivariant) motives of Voevodsky and the definition of equivariant Borel cohomology in topology. We explain how the problem of resolution of unbounded complexes occurs and can be solved. Further we compare the result with other equivariant theories.
 
 

For further information visit the Seminar web site at http://www.northeastern.edu/martsinkovsky/p/rtrt.html  or contact Alex Martsinkovsky <alexmart@neu.edu>