“…There are several important contributions of geometric flows to convex geometry, for example, a proof of the affine isoperimetric inequality by B. Andrews using the affine normal flow [1], obtaining the necessary and sufficient conditions for the existence of a solution to the discrete L 0 -Minkowski problem using crystalline curvature flow by A. Stancu [35,36,39] and independently by B. Andrews [3], and a proof of the p-affine isoperimetric inequality in the class of origin-symmetric convex bodies in R 2 using the affine normal [19]. See [37,38,40,41] for more applications of flows, in particular, a newly defined family of centro-affine p-flows and their applications to centro-affine differential geometry by A. Stancu [40,41].…”