K. Taylor

collaborators

2 papers

math.CA2011

Lattice points close to families of surfaces, non-isotropic dilations and regularity of generalized Radon transforms

Alex Iosevich, Krystal Taylor

We prove that if $ϕ : R^{d} \times R^{d} \to R$ , $d \geq 2$ , is a homogeneous function, smooth away from the origin and having non-zero Monge-Ampere determinant away…

math.CA2010

Fourier integral operators, fractal sets and the regular value theorem

Suresh Eswarathasan, Alex Iosevich, Krystal Taylor

We prove that if $E \subset R^{2 d}$ , $d \geq 2$ , is an Ahlfors-David regular product set of sufficiently large Hausdorff dimension, denoted by $dim_{\mathcal H}({\…