Exponential Inequalities for the Distribution Tails of the Number of Cycles in the Erdös-Rényi Random Graphs
Author:
Publisher
Pleiades Publishing Ltd
Subject
General Mathematics
Link
https://link.springer.com/content/pdf/10.1134/S105513442202002X.pdf
Reference12 articles.
1. S.G. Bobkov, M.A. Danshina, and V.V. Ulyanov, “Rate of convergence to the Poisson law of the number of cycles in the generalized random graphs. I,” Operator Theory & Harmonic Analysis, OTHA 2020. Springer Proc. in Math. and Statist. 358, 109 (2021).
2. I.S. Borisov and A.A. Bystrov, “Exponential inequalities for the distributions of canonical multiple partial sum processes,” Theory Probab. Appl. 64, 171 (2019).
3. S. Chatterjee, “The missing log in large deviations for triangle counts,” Random Struct. & Algorithms 40, 437 (2011).
4. S. Chatterjee and S.R.S. Varadhan, “The large deviation principle for the Erdös-Rényi random graphs,” European J. of Combinatorics 32, 1000 (2011).
5. B. DeMarco and J. Kahn, “Upper tails for triangles,” Random Struct. & Algorithms 40, 452 (2012).
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1. Exponential Inequalities for the Tail Probabilities of the Number of Cycles in Generalized Random Graphs;Siberian Advances in Mathematics;2023-08
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