Number of arithmetic progressions in dense random subsets of ℤ/nℤ

Author:

Berkowitz Ross,Sah Ashwin,Sawhney Mehtaab

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference12 articles.

1. Y. Barhoumi-Andréani, C. Koch and H. Liu, Bivariate fluctuations for the number of arithmetic progressions in random sets, Electronic Journal of Probability 24 (2019), Article no. 145.

2. R. Berkowitz, A local limit theorem for cliques in G(n, p), https://arxiv.org/abs/1811.03527.

3. R. Berkowitz, A quantitative local limit theorem for triangles in random graphs, https://arxiv.org/abs/1610.01281.

4. B. B. Bhattacharya, S. Ganguly, X. Shao and Y. Zhao, Upper tail large deviations for Arithmetic progressions in a random set, International Mathematics Research Notices 1 (2020), 167–213.

5. B. Cai, A. Chen, B. Heller and E. Tsegaye, Limit theorems for descents in permutations and Arithmetic progressions in ℤ/pℤ, https://arxiv.org/abs/1810.02425.

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