Persistence of Gaussian stationary processes: A spectral perspective
Article Properties
-
DOI (url)
-
Publication Date2021/04/01
-
Journal
-
Indian UGC (journal)
-
Refrences29
-
Citations1
-
Naomi Feldheim Department of Mathematics, Bar-Ilan University
-
Ohad Feldheim Einstein Institute for Mathematics, Hebrew University
-
Shahaf Nitzan School of Mathematics, Georgia Institute of Technology
Cite
Feldheim, Naomi, et al. “Persistence of Gaussian Stationary Processes: A Spectral Perspective”. The Annals of Probability, vol. 49, no. 3, 2021, https://doi.org/10.1214/20-aop1470.
Feldheim, N., Feldheim, O., & Nitzan, S. (2021). Persistence of Gaussian stationary processes: A spectral perspective. The Annals of Probability, 49(3). https://doi.org/10.1214/20-aop1470
Feldheim, Naomi, Ohad Feldheim, and Shahaf Nitzan. “Persistence of Gaussian Stationary Processes: A Spectral Perspective”. The Annals of Probability 49, no. 3 (2021). https://doi.org/10.1214/20-aop1470.
Feldheim N, Feldheim O, Nitzan S. Persistence of Gaussian stationary processes: A spectral perspective. The Annals of Probability. 2021;49(3).
Journal Categories
Science
Mathematics
Science
Mathematics
Probabilities
Mathematical statistics
You May Also Like
- Gaussian fluctuations of eigenvalues in the GUE
- The smallest g-supermartingale and reflected BSDE with single and double L2L2 obstacles
- Approximations of effective coefficients in stochastic homogenization
- On the rate of convergence in Wasserstein distance of the empirical measure
- Integration with respect to fractal functions and stochastic calculus. I
Refrences
| Title | Journal | Journal Categories | Citations | Publication Date |
|---|---|---|---|---|
| The One-Sided Barrier Problem for Gaussian Noise | The Bell System Technical Journal | 416 | 1962 | |
| Real Roots of Random Polynomials and Zero Crossing Properties of Diffusion Equation | Journal of Statistical Physics |
| 22 | 2008 |
| Zero Crossing Probabilities for Gaussian Stationary Processes | The Annals of Mathematical Statistics | 48 | 1962 | |
| 10.1007/978-94-015-8474-6 | ||||
| 10.1016/S0169-7161(01)19019-X |
Citations
| Title | Journal | Journal Categories | Citations | Publication Date |
|---|---|---|---|---|
Persistence probabilities of mixed FBM and other mixed processes | Journal of Physics A: Mathematical and Theoretical |
| 2022 |
Citations Analysis
| Category | Category Repetition |
|---|---|
| Science: Physics | 1 |
| Science: Mathematics | 1 |
The category
Science: Physics 1
is the most commonly referenced area in studies that cite this article. The first research to cite this article was titled Persistence probabilities of mixed FBM and other mixed processes and was published in 2022. The most recent citation comes from a 2022 study titled Persistence probabilities of mixed FBM and other mixed processes. This article reached its peak citation in 2022, with 1 citations. It has been cited in 1 different journals. Among related journals, the Journal of Physics A: Mathematical and Theoretical cited this research the most, with 1 citations. The chart below illustrates the annual citation trends for this article.