7 citations · 7 across the 2 of their papers we have counts for
2 papers
math.CO2005
On a Modification of a Problem of Bialostocki, Erdős, and Lefmann
Andrew Schultz
For positive integers m and r, one can easily show there exist integers N such that for every map D:{1,2,...,N} -> {1,2,...,r} there exist 2m integers x_1 < ... < x_m < y_1 < ... <…
math.NT2004★ 7 cited
Galois module structure of pth-power classes of cyclic extensions of degree p^n
Jan Minac, Andrew Schultz, John Swallow
In the mid-1960s Borevic and Faddeev initiated the study of the Galois module structure of groups of pth-power classes of cyclic extensions K/F of pth-power degree. They determined…