S. N. Litvinov
Search this author in Google Scholar
MFAT 12 (2006), no. 2, 124-130
We introduce a notion of uniform equicontinuity for sequences of functions with the values in the space of measurable operators. Then we show that all the implications of the classical Banach Principle on the almost everywhere convergence of sequences of linear operators remain valid in a non-commutative setting.