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COMBINATORIAL YAMABE FLOW ON HYPERBOLIC SURFACES WITH BOUNDARY [PDF]

Communications in Contemporary Mathematics, 2011
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.
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Evolution of the Yamabe Constant Under Bernhard List’s Flow

Siberian Mathematical Journal, 2017
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Daneshvar Pip, F., Razavi, A.
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Existence of the $(α,β)$-Ricci-Yamabe flow on closed manifolds [PDF]

, 2023
Liangdi Zhang
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Instantaneously complete Yamabe flow on hyperbolic space [PDF]

Calculus of Variations and Partial Differential Equations, 2019
Abstract We prove existence of instantaneously complete Yamabe flows on hyperbolic space of arbitrary dimension $$m\ge 3$$m≥3. The initial metric is assumed to be conformally hyperbolic with conformal factor and scalar curvature bounded from above. We do not require initial completeness or bounds on the Ricci curvature.
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3-dimensional Combinatorial Yamabe Flow in Hyperbolic Background Geometry [PDF]

, 2018
Huabin Ge, Bobo Hua
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Resting echocardiographic parameters to detect patients with less symptomatic primary mitral regurgitation who require exercise stress echocardiography. [PDF]