J. Wolf

most citedLinear forms and quadratic uniformity for functions on

F_{p}^{n}

16 citations · 31 across the 2 of their papers we have counts for

collaborators

2 papers

math.NT2010★ 15 cited

Linear forms and quadratic uniformity for functions on $Z_{N}$

W. T. Gowers, J. Wolf

A very useful fact in additive combinatorics is that analytic expressions that can be used to count the number of structures of various kinds in subsets of Abelian groups are robus…

math.NT2010★ 16 cited

Linear forms and quadratic uniformity for functions on $F_{p}^{n}$

W. T. Gowers, J. Wolf

We give improved bounds for our theorem in [GW09], which shows that a system of linear forms on $F_{p}^{n}$ with squares that are linearly independent has the expected number…

Linear forms and quadratic uniformity for functions on ZN​

Linear forms and quadratic uniformity for functions on Fpn​

Linear forms and quadratic uniformity for functions on $Z_{N}$

Linear forms and quadratic uniformity for functions on $F_{p}^{n}$