5 citations · 6 across the 2 of their papers we have counts for
3 papers
math.NT2016
Almost prime solutions to diophantine systems of high rank
Akos Magyar, Tatchai Titichetrakun
Let $\F$ be a family of integral forms of degree and $\LL=(l_1,\ldots,l_m)$ be a family of pairwise linearly independent linear forms in variables $\x=(x_1,...,x_…
math.NT2013★ 1 cited
Corners in dense subsets of P^d
Ákos Magyar, Tatchai Titichetrakun
Let $\PP^d$ be the -fold direct product of the set of primes. We prove that if is a subset of $\PP^d$ of positive relative upper density then contains infinitely many "c…
math.NT2013★ 5 cited
A Multidimensional Szemerédi Theorem in the primes
Brian Cook, Ákos Magyar, Tatchai Titichetrakun
Let be a subset of positive relative upper density of $\PP^d$, the -tuples of primes. We prove that contains an affine copy of any finite set $F\subs\Z^d$, which provide…