Coincidence theory for spaces which fiber over a nilmanifold
© Wong 2004
Received: 20 August 2003
Published: 7 June 2004
Let be a finite connected complex and a fibration over a compact nilmanifold . For any finite complex and maps , we show that the Nielsen coincidence number vanishes if the Reidemeister coincidence number is infinite. If, in addition, is a compact manifold and is the constant map at a point , then is deformable to a map such that .