Product set estimates for non-commutative groups

Mathematics – Combinatorics

Scientific paper

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38 pages, no figures. Some corrections

Scientific paper

We develop the Pl\"unnecke-Ruzsa and Balog-Szemer\'edi-Gowers theory of sum
set estimates in the non-commutative setting, with discrete, continuous, and
metric entropy formulations of these estimates. We also develop a Freiman-type
inverse theorem for a special class of 2-step nilpotent groups, namely the
Heisenberg groups with no 2-torsion in their centre.

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