e/Filling area conjecture

Information
has gloss	eng: In mathematics, in Riemannian geometry, Mikhail Gromov's filling area conjecture asserts that among all possible fillings of the Riemannian circle of length 2π by a surface with the strongly isometric property, the round hemisphere has the least area. Here the Riemannian circle refers to the unique closed 1-dimensional Riemannian manifold of total 1-volume 2π and Riemannian diameter π.
lexicalization	eng: filling area conjecture
instance of	e/Area

Media
media:img	Steiner%27s Roman Surface.gif