
Abstract by
Endre Szemeredi
Rutgers University
- On a problem in combinatorial number theory.
Let S be a subset of the first n integers, such that the equation
x+y = z2 has no solution in S. Improving earlier results of
Shearer, Lagarias, and Odlyzko, we give an upper bound on the size of S.
An already existing construction shows our answer to be best possible.
The talk represents joint work with S. Lotha and A. Khalfalah.
- Tuesday, May 9, 2000, 12:00 p.m. - 245 Altgeld Hall
GRAPH THEORY AND COMBINATORICS
This talk is during exam week. Note also the change of room and time from the regular meeting.
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