11 citations · 32 across the 12 of their papers we have counts for
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math.CO2014★ 2 cited
Incidence bounds on multijoints and generic joints
Marina Iliopoulou
A point is a joint formed by a finite collection of lines in if there exist at least lines in through that…
math.CA2014
Flow monotonicity and Strichartz inequalities
Jonathan Bennett, Neal Bez, Marina Iliopoulou
We identify complete monotonicity properties underlying a variety of well-known sharp Strichartz inequalities in euclidean space.
math.CO2014★ 5 cited
Counting joints in vector spaces over arbitrary fields
Anthony Carbery, Marina Iliopoulou
We give a proof of the "folklore" theorem that the Kaplan--Sharir--Shustin/Quilodrán result on counting joints associated to a family of lines holds in vector spaces over arbitrary…
math.CO2014★ 1 cited
Counting multijoints
Marina Iliopoulou
Let , , be finite collections of , , , respectively, lines in , and $J(\mathfrak{L}_1, \mathfrak{L}_2,…