In this paper we consider the influence that the number of separated maximum points of the norm of a meromorphic minimal surface (m.m.s) has on the magnitudes of growth and value distribution. We present sharp estimations of spread of m.m.s in terms of Nevanlinna's defect, magnitude of deviation and the number of separated points of the norm of m.m.s. We also give examples showing that the estimates are sharp.
"On Deviations and Spreads of Meromorphic Minimal Surfaces." Osaka J. Math. 57 (1) 85 - 101, January 2020.