Universality of the nodal length of bivariate random trigonometric polynomials

Jürgen Angst, Guillaume Poly, Hung Pham Viet

Type: Preprint

Publication Date: 2016-10-17

Citations: 3

Locations

arXiv (Cornell University) - View

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+	Expected volume and Euler characteristic of random submanifolds	2016	Thomas Letendre
+	Betti numbers of random real hypersurfaces and determinants of random symmetric matrices	2012	Damien Gayet Jean-Yves Welschinger
+	On the number of connected components of random algebraic hypersurfaces	2015	Yan V. Fyodorov Antonio Lerario Erik Lundberg
+ PDF Chat	Distribution of Zeros of Random and Quantum Chaotic Sections of Positive Line Bundles	1999	Bernard Shiffman Steve Zelditch
+ PDF Chat	Mean number of real zeros of a random trigonometric polynomial	1991	J. Ernest Wilkins
+ PDF Chat	The Leray measure of nodal sets for random eigenfunctions on the torus	2008	Ferenc Oravecz Zeév Rudnick Igor Wigman
+ PDF Chat	Local Universality of Zeroes of Random Polynomials	2014	Terence Tao Van Vu
+ PDF Chat	Local universality of the number of zeros of random trigonometric polynomials with continuous coefficients	2015	Jean‐Marc Azäis Federico Dalmao José R. León Ivan Nourdin Guillaume Poly
+	Expected number of real roots of random trigonometric polynomials	2016	Hendrik Flasche
+	Universality of the mean number of real zeros of random trigonometric polynomials under a weak Cramer condition	2015	Jürgen Angst Guillaume Poly