We show that a non-wandering endomorphism of the torus with invertible linear part without invariant directions and for which the critical points are in some sense generic is transitive. This improves a result of Andersson by allowing critical points and improving the volume preserving assumption.
A lower bound on critical points of the electric potential of a knot
On Rational Maps with Two Critical Points
Statistical Properties and Decay of Correlations for Interval Maps with Critical Points and Singularities
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