Persistence probabilities for stationary increment processes
Article Properties
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LanguageEnglish
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DOI (url)
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Publication Date2018/05/01
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Indian UGC (journal)
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Refrences34
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Citations15
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Frank Aurzada
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Nadine Guillotin-Plantard
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Françoise Pène
Cite
Aurzada, Frank, et al. “Persistence Probabilities for Stationary Increment Processes”. Stochastic Processes and Their Applications, vol. 128, no. 5, 2018, pp. 1750-71, https://doi.org/10.1016/j.spa.2017.07.016.
Aurzada, F., Guillotin-Plantard, N., & Pène, F. (2018). Persistence probabilities for stationary increment processes. Stochastic Processes and Their Applications, 128(5), 1750-1771. https://doi.org/10.1016/j.spa.2017.07.016
Aurzada, Frank, Nadine Guillotin-Plantard, and Françoise Pène. “Persistence Probabilities for Stationary Increment Processes”. Stochastic Processes and Their Applications 128, no. 5 (2018): 1750-71. https://doi.org/10.1016/j.spa.2017.07.016.
Aurzada F, Guillotin-Plantard N, Pène F. Persistence probabilities for stationary increment processes. Stochastic Processes and their Applications. 2018;128(5):1750-71.
Journal Categories
Science
Mathematics
Science
Mathematics
Probabilities
Mathematical statistics
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Refrences
| Title | Journal | Journal Categories | Citations | Publication Date |
|---|---|---|---|---|
| Quenched central limit theorems for random walks in random scenery | Stochastic Processes and their Applications |
| 9 | 2013 |
| Persistence and first-passage properties in nonequilibrium systems | Advances in Physics |
| 382 | 2013 |
| Universality of the asymptotics of the one-sided exit problem for integrated processes | 2013 | |||
| Limit theorems for one and two-dimensional random walks in random scenery | 2013 | |||
| A local limit theorem for random walks in random scenery and on randomly oriented lattices | The Annals of Probability |
| 2011 |
Refrences Analysis
The category
Science: Mathematics 10
is the most frequently represented among the references in this article. It primarily includes studies from Electronic Communications in Probability and The Annals of Probability. The chart below illustrates the number of referenced publications per year.
Refrences used by this article by year
Citations
Citations Analysis
| Category | Category Repetition |
|---|---|
| Science: Mathematics | 12 |
| Science: Mathematics: Probabilities. Mathematical statistics | 7 |
| Science: Physics | 5 |
The category
Science: Mathematics 12
is the most commonly referenced area in studies that cite this article. The first research to cite this article was titled Persistence probabilities and a decorrelation inequality for the Rosenblatt process and Hermite processes and was published in 2018. The most recent citation comes from a 2024 study titled Persistence Probabilities of a Smooth Self-Similar Anomalous Diffusion Process. This article reached its peak citation in 2022, with 3 citations. It has been cited in 10 different journals. Among related journals, the Journal of Statistical Physics cited this research the most, with 3 citations. The chart below illustrates the annual citation trends for this article.