On the postage stamp problem with three stamp denominations, III.
On the postage stamp problem with three stamp denominations, II.
On the representation of 1,2,..., n by sums
On the representation of large integers as sums of distinct summands taken from a fixed set
On the size of dissociated bases.
On the structure of sets with small doubling property on the plane (I)
Let K be a finite set of lattice points in a plane. We prove that if |K| is sufficiently large and |K+K| < (4 - 2/s)|K| - (2s-1), then there exist s - 1 parallel lines which cover K. We also obtain some more precise structure theorems for the cases s = 3 and s = 4.
On the subset sums of exponential type sequences
On the sum of dilations of a set
We show that for any relatively prime integers 1 ≤ p < q and for any finite A ⊂ ℤ one has .
On Waring's problem for squares
On zero free sets.