  We obtain estimates on nonlocal quantities appearing in the Volume Preserving
Mean Curvature Flow (VPMCF) in the closed, Euclidean setting. As a result we
demonstrate that blowups of finite time singularities of VPMCF are ancient
solutions to Mean Curvature Flow (MCF), prove that monotonicity methods may
always be applied at finite times and obtain information on the asymptotics of
the flow.
