The authors establish convergence to spheres for a family of fully nonlinear curvature flows in hyperbolic space, generalizing prior Euclidean results under suitable conditions on k, alpha, beta and initial data.
(Tso, Kaising), Deforming a hypersurface by its Gauss-Kronecker curvature
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On a Class of Fully Nonlinear Curvature Flows in Hyperbolic Space
The authors establish convergence to spheres for a family of fully nonlinear curvature flows in hyperbolic space, generalizing prior Euclidean results under suitable conditions on k, alpha, beta and initial data.