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20102026
most citedOn the number of nodal domains of toral eigenfunctions

27 citations · 62 across the 10 of their papers we have counts for

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math.CV2016★ 8 cited

Fluctuations of the increment of the argument for the Gaussian entire function

Jeremiah Buckley, Mikhail Sodin

The Gaussian entire function is a random entire function, characterised by a certain invariance with respect to isometries of the plane. We study the fluctuations of the increment…

math.CV2016

Hole probability for zeroes of Gaussian Taylor series with finite radii of convergence

Jeremiah Buckley, Alon Nishry, Ron Peled +1

We study a family of random Taylor series with radius of convergence almost surely and independent identically distributed complex Gaussian…

math.CV2014

Gaussian Analytic functions in the unit ball

Jeremiah Buckley, Xavier Massaneda, Bharti Pridhnani

We study some properties of hyperbolic Gaussian analytic functions of intensity in the unit ball of . First we deal with the asymptotics of fluctuations of linear…

math.CV2013★ 15 cited

Fluctuations in the zero set of the hyperbolic Gaussian analytic function

Jeremiah Buckley

The zero set of the hyperbolic Gaussian analytic function is a random point process in the unit disc whose distribution is invariant under automorphisms of the disc. We study the v…

math.CV2012★ 3 cited

Inhomogenous random zero sets

Jeremiah Buckley, Xavier Massaneda, Joaquim Ortega-Cerdà

We construct random point processes in the complex plane that are asymptotically close to a given doubling measure. The processes we construct are the zero sets of random entire fu…

math.CV2011

Gap probabilities for the cardinal sine

Jorge Antezana, Jeremiah Buckley, Jordi Marzo +1

We study the zero set of random analytic functions generated by a sum of the cardinal sine functions that form an orthogonal basis for the Paley-Wiener space. As a model case, we c…

math.CV2010★ 3 cited

Traces of functions in Fock spaces on lattices of critical density

Jeremiah Buckley, Xavier Massaneda, Joaquim Ortega-Cerdà

Following a scheme of Levin we describe the values that functions in Fock spaces take on lattices of critical density in terms of both the size of the values and a cancelation cond…