M
Maurizia Rossi
Researcher at University of Luxembourg
Publications - 45
Citations - 616
Maurizia Rossi is an academic researcher from University of Luxembourg. The author has contributed to research in topics: Central limit theorem & Gaussian. The author has an hindex of 12, co-authored 40 publications receiving 496 citations. Previous affiliations of Maurizia Rossi include Paris Descartes University & University of Pisa.
Papers
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Non-Universality of Nodal Length Distribution for Arithmetic Random Waves
TL;DR: In particular, Krishnapur et al. as discussed by the authors showed that arithmetic random wave nodal length converges to a non-universal (non-Gaussian) limiting distribution, depending on the angular distribution of lattice points lying on circles.
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The asymptotic equivalence of the sample trispectrum and the nodal length for random spherical harmonics
TL;DR: In this article, the longueur nodale is shown to be asymptotiquement equivalent to the Laplacien spherique for fonctions propres aleatoires.
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Non-Universality of Nodal Length Distribution for Arithmetic Random Waves
TL;DR: In this paper, it was shown that arithmetic random wave nodal length converges to a non-universal (non-Gaussian) limiting distribution, depending on the angular distribution of lattice points lying on circles.
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Nodal Statistics of Planar Random Waves
TL;DR: In this paper, Marinucci et al. considered Berry's random planar wave model for a positive Laplace eigenvalue and proved limit theorems for the nodal metrics associated with a smooth compact domain, in the high energy limit.
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Stein-Malliavin Approximations for Nonlinear Functionals of Random Eigenfunctions on S^d
TL;DR: In this paper, the authors investigated Stein-Malliavin approximations for nonlinear functionals of geometric interest for random eigenfunctions on the unit d-dimensional sphere S d, d ≥ 2.