Consider all knots with fixed genus $g\ge 2$ (I am considering the classical 3-genus). Do there exist infinite families of genus $g$ knots with arbitrarily large volume?


The answer seems like it should definitely be yes, but I can’t seem to find any references. 



Knots of fixed genus with arbitrarily large volume
The result of Brittenham for genus 1 knots pointed out by Sam Nead was generalized to all genus in Theorem 8.2 of this paper:


*Stoimenow, A.*, [**Realizing Alexander polynomials by hyperbolic links**](http://dx.doi.org/10.1016/j.exmath.2009.06.003), Expo. Math. 28, No. 2, 133-178 (2010). [ZBL1196.57009](https://zbmath.org/?q=an:1196.57009).


