Bridge spectra is a knot invariant first defined by Doll, who established some basic properties. Tomova has shown that high distance knots have bridge spectra $(n,n-1,\ldots,2,1,0)$. Zupan has computed the bridge spectra of iterated torus knots, which encompasses torus knots. Later Zupan, Bowman, and Taylor have looked into Bridge spectra of Twisted torus knots. Other than those few examples, does anyone know any classes of knots which have bridge spectra computed? Or know anyone who is working on computing a new class of knot's spectra? Thanks in advance for any responses.