Electronic Communications in Probability : Impact Factor & More
eISSN: 1083-589XpISSN: 1083-589X
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Aims and Scope of Electronic Communications in Probability
The Electronic Communications in Probability is a peer-reviewed open access scientific journal published by the Institute of Mathematical Statistics and the Bernoulli Society. The editor-in-chief is Siva Athreya (Indian Statistical Institute). It contains short articles covering probability theory, whereas its sister journal, the Electronic Journal of Probability, publishes full-length papers and shares the same editorial board, but with a different editor-in-chief. Less
Key Metrics
CiteScore 
1.2
Impact Factor
< 5
SJR
Q3Statistics and Probability
SNIP
0.66
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Topics Covered on Electronic Communications in Probability
Electronic Communications in Probability Journal Specifications
Indexed in the following public directories
Web of Science 
Scopus 
DOAJ 
SJR
| Overview | |
| Publisher | INST MATHEMATICAL STATISTICS-IMS |
| Language | English |
| Frequency | Continuous publication |
| Article Processing Charges | USD 675 |
| Publication Time | 6 |
| Editorial Review Process | Anonymous peer review |
| General Details | |
| Language | English |
| Society/Institute/Sponsor | Bernoulli Society |
| Frequency | Continuous publication |
| Publication Start Year | 1996 |
| Publisher URL | Visit website |
| Website URL | Visit website |
| Publication Details | |
| Publication Time | 6 |
| Waiver Policy | Visit website |
| Editorial Review Detail | |
| Information for authors | |
| Author instructions | Visit website |
| Copyright Details | Visit website |
| License type | CC BY |
| OA statement | Visit website |
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Recently Published Papers in Electronic Communications in Probability
Self-reinforced preferential attachment
- 1 Jan 2026
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On the law of large numbers and convergence rates for the random projections
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Sharp constants relating the sub-Gaussian norm and the sub-Gaussian parameter
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A matrix Burkholder–Davis–Gundy inequality
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Improved universality bounds for directed polymers in the intermediate disorder regime
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Inequalities for independent random vectors under sublinear expectations
- 1 Jan 2026
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Self-reinforced preferential attachment
- 1 Jan 2026
- Electronic Communications in Probability
On the law of large numbers and convergence rates for the random projections
- 1 Jan 2026
- Electronic Communications in Probability
Sharp constants relating the sub-Gaussian norm and the sub-Gaussian parameter
- 1 Jan 2026
- Electronic Communications in Probability
A matrix Burkholder–Davis–Gundy inequality
- 1 Jan 2026
- Electronic Communications in Probability
Improved universality bounds for directed polymers in the intermediate disorder regime
- 1 Jan 2026
- Electronic Communications in Probability
Inequalities for independent random vectors under sublinear expectations
- 1 Jan 2026
- Electronic Communications in Probability
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