Feldheim, Naomi
34  Ergebnisse:
Personensuche X
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1

An asymptotic formula for the variance of the number of zer..:

Assaf, Eran ; Buckley, Jeremiah ; Feldheim, Naomi
Probability Theory and Related Fields.  187 (2023)  3-4 - p. 999-1036 , 2023
 
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2

Typical height of the (2+1)-D Solid-on-Solid surface with p..:

Feldheim, Naomi ; Yang, Shangjie
Stochastic Processes and their Applications.  165 (2023)  - p. 168-182 , 2023
 
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4

Exponential Concentration for Zeroes of Stationary Gaussian..:

Basu, Riddhipratim ; Dembo, Amir ; Feldheim, Naomi.
International Mathematics Research Notices.  2020 (2018)  23 - p. 9769-9796 , 2018
 
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6

On the Probability That a Stationary Gaussian Process With ..:

Feldheim, Naomi ; Feldheim, Ohad ; Jaye, Benjamin..
International Mathematics Research Notices.  2020 (2018)  23 - p. 9210-9227 , 2018
 
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7

The winding of stationary Gaussian processes:

Buckley, Jeremiah ; Feldheim, Naomi
Probability Theory and Related Fields.  172 (2017)  1-2 - p. 583-614 , 2017
 
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8

The Two-Dimensional Small Ball Inequality and Binary Nets:

Bilyk, Dmitriy ; Feldheim, Naomi
Journal of Fourier Analysis and Applications.  23 (2016)  4 - p. 817-833 , 2016
 
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9

Zeroes of Gaussian analytic functions with translation-inva..:

Feldheim, Naomi D.
Israel Journal of Mathematics.  195 (2012)  1 - p. 317-345 , 2012
 
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10

Mean and minimum of independent random variables:

Feldheim, Naomi Dvora ; Feldheim, Ohad Noy
Israel Journal of Mathematics.  244 (2021)  2 - p. 857-882 , 2021
 
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11

Convergence of the quantile admission process with veto pow..:

Feldheim, Naomi Dvora ; Feldheim, Ohad Noy
Stochastic Processes and their Applications.  130 (2020)  7 - p. 4294-4325 , 2020
 
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12

Variance of the number of zeroes of shift-invariant Gaussia..:

Feldheim, Naomi Dvora
Israel Journal of Mathematics.  227 (2018)  2 - p. 753-792 , 2018
 
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13

An asymptotic formula for the variance of the number of zer..:

Buckley, Jerry ; Feldheim, Naomi ; Assaf, Eran
Buckley , J , Feldheim , N & Assaf , E 2023 , ' An asymptotic formula for the variance of the number of zeroes of a stationary Gaussian process ' , PROBABILITY THEORY AND RELATED FIELDS , vol. 187 , no. 3-4 , pp. 999-1036 . https://doi.org/10.1007/s00440-023-01218-4.  , 2023
 
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