Non-parametric inverse curvature flows in the AdS-Schwarzschild manifold
  We consider the inverse curvature flows in the anti-de Sitter-Schwarzschild manifold with star-shaped initial hypersurface, driven by the 1-homogeneous curvature function. We show that the solutions exist for all time and the principle curvatures of the hypersurface converges to 1 exponentially fast. 
Li Chen and Jing Mao
math.DG