The infinite combinatorial Yamabe flow exists locally and uniquely on uniformly nondegenerate, uniformly Delaunay triangulations with bounded degree, has a globally defined extension, and converges near the regular metric on the hexagonal lattice.
Conformal deformation of a Riemannian metric to constant scalar curvature
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The existence and uniqueness of infinite combinatorial Yamabe flows
The infinite combinatorial Yamabe flow exists locally and uniquely on uniformly nondegenerate, uniformly Delaunay triangulations with bounded degree, has a globally defined extension, and converges near the regular metric on the hexagonal lattice.