Sharp crossings of a non-stationary stochastic process and its application to random polynomials

DOI10.1080/07362999608809427zbMath0848.60053OpenAlexW2002706064MaRDI QIDQ4882952

Kambiz Farahmand

Publication date: 1 July 1996

Published in: Stochastic Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/07362999608809427

zbMATH Keywords

Gaussian processrandom algebraic polynomialexpected number of zero up-crossings

Mathematics Subject Classification ID

Stochastic processes (60G99)

Related Items (1)

On algebraic polynomials with random coefficients

Cites Work

• On the average number of real roots of a random algebraic equation
• On the Expected Number of Real Zeros of Random Polynomials I. Coefficients with Zero Means
• The variance of the number of zeros of a stationary normal process
• The Moments of the Number of Crossings of a Level by a Stationary Normal Process
• The Expected Number of Zeros of a Stationary Gaussian Process
• On Crossings of Levels and Curves by a Wide Class of Stochastic Processes
• On the average number of real roots of a random algebraic equation
• Mathematical Analysis of Random Noise

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