Minimal fixed point set of fiber-preserving maps on \(T\)-bundles over \(S^1\) (Q2250139)

In this work the author studies the minimal fixed point set of fiber-preserving maps \(f:M\to M\), where \(M\) is a fiber bundle over the circle \(S^1\) and the fiber is the torus \(T\). Using the one-parameter fixed point theory he describes these sets in terms of the fundamental group of \(M\) and the induced homomorphisms \(f_{\#}\).