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• W2271093040 abstract "Arithmetic random waves are the Gaussian Laplace eigenfunctions on the two-dimensional torus (Rudnick and Wigman (2008), Krishnapur, Kurlberg and Wigman (2013)). In this paper we find that their nodal length converges to a non-universal (non-Gaussian) limiting distribution, depending on the angular distribution of lattice points lying on circles. Our argument has two main ingredients. An explicit derivation of the Wiener-Ito chaos expansion for the nodal length shows that it is dominated by its $4$th order chaos component (in particular, somewhat surprisingly, the second order chaos component vanishes). The rest of the argument relies on the precise analysis of the fourth order chaotic component." @default.
• W2271093040 created "2016-06-24" @default.
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• W2271093040 date "2015-08-03" @default.
• W2271093040 modified "2023-10-16" @default.
• W2271093040 title "Non-Universality of Nodal Length Distribution for Arithmetic Random Waves" @default.
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