A. Todino

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20182026

most citedNodal Lengths in Shrinking Domains for Random Eigenfunctions on

S^{2}

18 citations · 29 across the 16 of their papers we have counts for

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math.PR2018★ 18 cited

Nodal Lengths in Shrinking Domains for Random Eigenfunctions on $S^{2}$

Anna Paola Todino

We investigate the asymptotic behavior of the nodal lines for random spherical harmonics restricted to shrinking domains, in the 2-dimensional case: i.e., the length of the zero se…

math.PR2018★ 11 cited

A Quantitative Central Limit Theorem for the Excursion Area of Random Spherical Harmonics over Subdomains of $S^{2}$

Anna Paola Todino

In recent years, considerable interest has been drawn by the analysis of geometric functionals for the excursion sets of random eigenfunctions on the unit sphere (spherical harmoni…

Nodal Lengths in Shrinking Domains for Random Eigenfunctions on S2

A Quantitative Central Limit Theorem for the Excursion Area of Random Spherical Harmonics over Subdomains of S2

Nodal Lengths in Shrinking Domains for Random Eigenfunctions on $S^{2}$

A Quantitative Central Limit Theorem for the Excursion Area of Random Spherical Harmonics over Subdomains of $S^{2}$