On the Number of Real Zeros of a Random Trigonometric Polynomial

DOI10.2307/1997797zbMath0379.60060OpenAlexW4242845266MaRDI QIDQ4158261

M. Sambandham

Publication date: 1978

Full work available at URL: https://doi.org/10.2307/1997797

Mathematics Subject Classification ID

Stochastic analysis (60H99)

Related Items (10)

Real zeros of random cosine polynomials with palindromic blocks of coefficients ⋮ Real zeros of random trigonometric polynomials with dependent coefficients ⋮ Crossings of a random trigonometric polynomial ⋮ On the real zeros of random trigonometric polynomials with dependent coefficients ⋮ Expected number of real roots of random trigonometric polynomials ⋮ New asymptotics for the mean number of zeros of random trigonometric polynomials with strongly dependent Gaussian coefficients ⋮ Real zeros of random trigonometric polynomials with $\ell$-periodic coefficients ⋮ Real zeros of random trigonometric polynomials with pairwise equal blocks of coefficients ⋮ Variations on Salem-Zygmund results for random trigonometric polynomials: application to almost sure nodal asymptotics ⋮ Roots of random functions: A framework for local universality

Cites Work

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• On random trigonometric polynomial
• On a random trigonometric polynomial
• The Number of Real Zeros of a Random Trigonometric Polynomial
• The Number of Real Zeros of a Class of Random Algebraic Polynomials
• On the Number of Zeros of a Stationary Gaussian Random Trigonometric Polynomial

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