Mass equidistribution of Hilbert modular eigenforms

Let \mathbbF\mathbb{F} be a totally real number field, and let f traverse a sequence of non-dihedral holomorphic eigencuspforms on \operatornameGL₂/\mathbbF\operatorname{GL}_{2}/\mathbb{F} of weight (k₁,?,k_{\mathbbF:\mathbbQ]})(k_{1},\ldots,k_{\mathbb{F}:\mathbb{Q}]}), trivial central character and full level. We show that the mass of f equidistributes on the Hilbert modular variety as max(k₁,?,k_{\mathbbF:\mathbbQ]}) ? ￥\max(k_{1},\ldots,k_{\mathbb{F}:\mathbb{Q}]}) \rightarrow \infty.