  We give an explicit construction of complex maps whose nodal line have the
form of lemniscate knots. We review the properties of lemniscate knots, defined
as closures of braids where all strands follow the same transverse (1, $\ell$)
Lissajous figure, and are therefore a subfamily of spiral knots generalising
the torus knots. We then prove that such maps exist and are in fact fibrations
with appropriate choices of parameters. We describe how this may be useful in
physics for creating knotted fields, in quantum mechanics, optics and
generalising to rational maps with application to the Skyrme-Faddeev model. We
also prove how this construction extends to maps with weakly isolated
singularities.
