Branched α-combinatorial Ricci flows on closed surfaces with χ ≤ 0 exist for all time and converge exponentially to constant α-metrics, generalizing Ge-Xu and Lan-Dai flows.
and Lin, A.,Branched combinatorial p-th Ricci flows on surfaces
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Branched $\alpha$-combinatorial Ricci flows on closed surfaces with Euler characteristic $\chi\le 0$
Branched α-combinatorial Ricci flows on closed surfaces with χ ≤ 0 exist for all time and converge exponentially to constant α-metrics, generalizing Ge-Xu and Lan-Dai flows.