  The problem of finding robust and effective methods for locating entanglement
in embedded curves is relevant to both applications and theoretical
investigations. Rather than focusing on an exact determination, we introduce
the knot intensity distribution, a local quantifier for the contribution of a
curve's region to global entanglement. The integral of the distribution yields
a measure of tightness for knots. We compute the distribution for ideal knots,
and study its behaviour on prime and composite random knots. Intensity
distributions provide an effective method to locate entanglement. In
particular, they identify regions in knots that accommodate passages leading to
topological changes.
