Semiclassical Weyl law for the Baouendi–Grushin example
On T2\mathbb{T}^2T2, let X=∂xX=\partial_xX=∂x, Y=2(1−cosx)∂yY=2(1-\cos x)\partial_yY=2(1−cosx)∂y, and let ΔH=X2+Y2\Delta_H=X^2+Y^2ΔH=X2+Y2. The singular set is S={0}×TS=\{0\}\times\mathbb{T}S={0}×T, and c>0c>0c>0 is the constant in the singul…