Mathematics – Geometric Topology
Scientific paper
2010-03-20
Communications in Contemporary Mathematics Vol. 13, No. 5 (2011) 827--842
Mathematics
Geometric Topology
10 pages
Scientific paper
This paper studies the combinatorial Yamabe flow on hyperbolic surfaces with
boundary. It is proved by applying a variational principle that the length of
boundary components is uniquely determined by the combinatorial conformal
factor. The combinatorial Yamabe flow is a gradient flow of a concave function.
The long time behavior of the flow and the geometric meaning is investigated.
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