Naomi Dvora Feldheim

Naomi Dvora Feldheim

Bar-Ilan University

H-index: 7

Asia-Israel

About Naomi Dvora Feldheim

Naomi Dvora Feldheim, With an exceptional h-index of 7 and a recent h-index of 6 (since 2020), a distinguished researcher at Bar-Ilan University, specializes in the field of Probability, Analysis.

His recent articles reflect a diverse array of research interests and contributions to the field:

An asymptotic formula for the variance of the number of zeroes of a stationary Gaussian process

Typical Height of the (2+ 1)-D Solid-on-Solid surface with pinning above a wall in the delocalized phase

Efficient computation of the zeros of the Bargmann transform under additive white noise

Persistence of Gaussian stationary processes: a spectral perspective

Persistence and Ball Exponents for Gaussian Stationary Processes

Mean and minimum of independent random variables

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

Exponential concentration for zeroes of stationary Gaussian processes

Naomi Dvora Feldheim Information

University

Position

___

Citations(all)

139

Citations(since 2020)

98

Cited By

92

hIndex(all)

7

hIndex(since 2020)

6

i10Index(all)

6

i10Index(since 2020)

5

Email

University Profile Page

Bar-Ilan University

Google Scholar

View Google Scholar Profile

Naomi Dvora Feldheim Skills & Research Interests

Probability

Analysis

Top articles of Naomi Dvora Feldheim

Title

Journal

Author(s)

Publication Date

An asymptotic formula for the variance of the number of zeroes of a stationary Gaussian process

Probability Theory and Related Fields

Eran Assaf

Jeremiah Buckley

Naomi Feldheim

2023/12

Typical Height of the (2+ 1)-D Solid-on-Solid surface with pinning above a wall in the delocalized phase

arXiv preprint arXiv:2301.09197

Naomi Feldheim

Shangjie Yang

2023/1/22

Efficient computation of the zeros of the Bargmann transform under additive white noise

Foundations of Computational Mathematics

Luis Alberto Escudero

Naomi Feldheim

Günther Koliander

José Luis Romero

2022/9/27

Persistence of Gaussian stationary processes: a spectral perspective

Annals of Probability

Naomi Feldheim

Ohad Feldheim

Shahaf Nitzan

2021

Persistence and Ball Exponents for Gaussian Stationary Processes

arXiv preprint arXiv:2112.04820

Naomi Feldheim

Ohad Feldheim

Sumit Mukherjee

2021/12/9

Mean and minimum of independent random variables

Israel Journal of Mathematics

Naomi Dvora Feldheim

Ohad Noy Feldheim

2021/9/1

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

International Mathematics Research Notices

Naomi Feldheim

Ohad Feldheim

Benjamin Jaye

Fedor Nazarov

Shahaf Nitzan

2020/11

Exponential concentration for zeroes of stationary Gaussian processes

International Mathematics Research Notices

Riddhipratim Basu

Amir Dembo

Naomi Feldheim

Ofer Zeitouni

2020/11

Convergence of the quantile admission process with veto power

Stochastic Processes and their Applications

Naomi Dvora Feldheim

Ohad Noy Feldheim

2020/7/1

See List of Professors in Naomi Dvora Feldheim University(Bar-Ilan University)

Co-Authors

H-index: 57
ofer zeitouni

ofer zeitouni

Weizmann Institute of Science

H-index: 44
Fedor Nazarov

Fedor Nazarov

Kent State University

H-index: 15
José Luis Romero

José Luis Romero

Universität Wien

H-index: 15
Sumit mukherjee

Sumit mukherjee

Columbia University in the City of New York

H-index: 12
Piotr Nayar

Piotr Nayar

Uniwersytet Warszawski

H-index: 12
Arnaud Marsiglietti

Arnaud Marsiglietti

University of Florida

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