20 citations · 48 across the 17 of their papers we have counts for
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math.DG2014★ 2 cited
Complex symplectomorphisms and pseudo-Kähler islands in the quantization of toric manifolds
William D. Kirwin, José M. Mourão, João P. Nunes
Let be a Delzant polytope. We show that the quantization of the corresponding toric manifold in toric Kähler polarizations and in the toric real polarization are relate…
math.SG2014★ 3 cited
Quantizing the geodesic flow via adapted complex structures
William D. Kirwin
The geometric quantization of the geodesic flow on a compact Riemannian manifold via the BKS "dragging projection" yields the Laplacian plus a scalar curvature term. To avoid conve…