On the probability that a stationary Gaussian process with spectral gap remains non-negative on a long interval

Type: Preprint

Publication Date: 2018-01-31

Citations: 2

Similar Works

Action Title Year Authors
+ On the probability that a stationary Gaussian process with spectral gap remains non-negative on a long interval 2018 Naomi Feldheim
Ohad N. Feldheim
Benjamin Jaye
Fëdor Nazarov
Shahaf Nitzan
+ PDF Chat On the Probability That a Stationary Gaussian Process With Spectral Gap Remains Non-negative on a Long Interval 2018 Naomi Feldheim
Ohad N. Feldheim
Benjamin Jaye
Fëdor Nazarov
Shahaf Nitzan
+ PDF Chat Long Gaps Between Sign-Changes of Gaussian Stationary Processes 2014 Naomi Feldheim
Ohad N. Feldheim
+ Persistence of Gaussian stationary processes: a spectral perspective 2017 Naomi Feldheim
Ohad N. Feldheim
Shahaf Nitzan
+ Persistence of Gaussian stationary processes: a spectral perspective 2017 Naomi Feldheim
Ohad N. Feldheim
Shahaf Nitzan
+ A sharp transition in zero overcrowding and undercrowding probabilities for Stationary Gaussian Processes 2023 Naomi Feldheim
Ohad N. Feldheim
Lakshmi Priya M. E
+ On the supremum of the spectrally negative stable process with drift 2015 Guillaume Coqueret
+ Overcrowding estimates for zero count and nodal length of stationary Gaussian processes 2020 Lakshmi Priya
+ Overcrowding estimates for zero count and nodal length of stationary Gaussian processes 2020 Lakshmi Priya
+ The Asymptotic Behavior of an Estimate for the Spectral Function of a Stationary Gaussian Process 1964 T. L. Malevich
+ On the Spectral Density of some Stochastic Processes 1987 Stephen Boyd
D. Hajela
+ Formula for the supremum distribution of a spectrally positive L\'evy process 2011 Zbigniew Michna
+ Stationary Gaussian Processes on a Finite Interval 2017
+ PDF Chat Persistence of Gaussian stationary processes: A spectral perspective 2021 Naomi Feldheim
Ohad N. Feldheim
Shahaf Nitzan
+ An asymptotic formula for the variance of the number of zeroes of a stationary Gaussian process 2021 Eran Assaf
Jeremiah Buckley
Naomi Feldheim
+ On the Maximal Value of Spectral Gap for Some Birth and Death Processes* 2014 I.A. Soloviev
Alexander Zeifman
+ On the Spectral Density of Stationary Processes and Random Fields 2016 Mikhail Lifshits
Magda Peligrad
+ PDF Chat An asymptotic formula for the variance of the number of zeroes of a stationary Gaussian process 2023 Eran Assaf
Jeremiah Buckley
Naomi Feldheim
+ PDF Chat Zeros of smooth stationary Gaussian processes 2021 Michele Ancona
Thomas Letendre
+ PDF Chat On small deviations of stationary Gaussian processes and related analytic inequalities 2013 Michel Weber