Eyvindur A. Palsson

A group-theoretic viewpoint on Erdős–Falconer problems and the Mattila integral

We obtain nontrivial exponents for Erd\H os-Falconer type problems. Let

A generalization of Zeckendorf’s theorem via circumscribed m-gons

T_k(E)

Individual Gap Measures from Generalized Zeckendorf Decompositions

denote the set of distinct congruent

Multilinear generalized Radon transforms and point configurations

k

Restricted convolution inequalities, multilinear operators and applications

-dimensional simplexes determined by

Variational bounds for a dyadic model of the bilinear Hilbert transform

(k+1)

On angles determined by fractal subsets of the Euclidean space via Sobolev bounds for bi-linear operators

-tuples of points from

Variation-norm and fluctuation estimates for ergodic bilinear averages

E

On algorithms to calculate integer complexity

. We prove that there exists

The Inverse Gamma Distribution and Benford's Law

s_0(d) s_0(d)