5 citations · 11 across the 3 of their papers we have counts for
3 papers
math.NT2013★ 1 cited
Inverse problems in Additive Number Theory and in Non-Abelian Group Theory
G. A. Freiman, M. Herzog, P. Longobardi +2
The aim of this paper is threefold: a) Finding new direct and inverse results in the additive number theory concerning Minkowski sums of dilates. b) Finding a connection between th…
math.NT2011★ 5 cited
Inverse Additive Problems for Minkowski Sumsets I
G. A. Freiman, D. Grynkiewicz, O. Serra +1
We give the structure of discrete two-dimensional finite sets which are extremal for the recently obtained inequality $|A+B|\ge (\frac{|A|}{m}+\frac{|B|}{n}-1…
math.NT2010★ 5 cited
Inverse Additive Problems for Minkowski Sumsets II
G. A. Freiman, D. J. Grynkiewicz, O. Serra +1
The Brunn-Minkowski Theorem asserts that for convex bodies , where denotes the -dimensional Lebesgue me…