activity
20032026
most citedA group-theoretic viewpoint on Erdos-Falconer problems and the Mattila integral

7 citations · 12 across the 19 of their papers we have counts for

collaborators

23 papers

math.CA2026

Improved dimension bounds for Falconer's distance problem in the plane

Alex Iosevich, Alexia Yavicoli

Let be analytic with . We prove for an absolute, non-explicit constant , and \[ \dim_{\mathrm H}…

math.CA2026

Spectral synthesis with the complexity parameter in

Alex Iosevich, Zhihe Li, Ke Yu

We study asymptotic spectral synthesis on using the Fourier ratio, the quotient of the counting-measure and norms of the unitary Fourier transform…

math.CO2026

Edge complexity of weighted graphs: involutory symmetries and NP-hardness

Vishal Gupta, Alex Iosevich

The edge complexity of a weighted graph is the smallest ratio of the Fourier and norms of its adjacency matrix over all vertex labelings. We study the difficulty…

cs.IT2026

Restricted isometry of sampled Fourier and Hadamard matrices via entropic descent

W. Burstein, A. Iosevich, B. Krause

In this second paper on descent methods as proof mechanisms in harmonic analysis (the first treated Bourgain's selection theorem), entropic mirror descent gives an improved…

math.CA2026

Bourgain's Lambda(p) selection theorem: a greedy proof with polynomial failure bounds

Will Burstein, Alex Iosevich, Ben Krause

We give a self-contained proof of Bourgain's finite selection theorem with an explicit probability bound. For every and , given pairwise orthogonal function…

math.CA2026

Minkowski sums with convex curves without pointwise Fourier decay

Alex Iosevich, Zhangze Li, Eyvindur Palsson +2

Let be a compact convex graph and define \[ T(Γ) = \inf \left\{ t: \dim_{\mathrm H}(E)>t \Longrightarrow |E+Γ|>0 \text{ for every compact }E\subset\mathbb R^2…