ON THE SIZES OF k-SUBGRAPHS OF THE BINOMIAL RANDOM GRAPH
- 作者: Yarovikov Y.N1
- 
							隶属关系: 
							- Moscow Institute of Physics and Technology (National Research University)
 
- 期: 卷 523, 编号 1 (2025)
- 页面: 71-74
- 栏目: MATHEMATICS
- URL: https://journals.rcsi.science/2686-9543/article/view/305349
- DOI: https://doi.org/10.31857/S2686954325030128
- EDN: https://elibrary.ru/JSYCAQ
- ID: 305349
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作者简介
Y. Yarovikov
Moscow Institute of Physics and Technology (National Research University)
														Email: yu-rovikov@yandex.ru
				                					                																			                								 				                								Dolgoprudny, Moscow Region, Russia						
参考
- Noga A., Kostochka A.V. Induced subgraphs with distinct sizes // Random Structures & Algorithms. 2009. V. 34. № 1. P. 45–53.
- Erdos P. Some of my favorite problems in various branches of combinatorics // Matematiche (Catania). 1992. V. 47. P. 231–240.
- Erdos P. Some recent problems and results in graph theory // Discrete Math. 1997. V. 164. P. 81–85.
- Balogh J., Zhukovskii M. On the sizes of large subgraphs of the binomial random graph // Discrete Mathematics. 2022. V. 345. № 2. P. 112675.
- Janson S., Luczak T., Rucinski A. Random graphs. John Wiley & Sons. 2011.
- El Cheairi H., Gamarnik D. Densest subgraphs of a dense Erdos-Renyi graph. Asymptotics, landscape and universality // arXiv e-prints. 2022. C. arXiv: 2212.03925.
- Erdos P., Szemeredi A. On a Ramsey type theorem // Periodica Mathematica Hungarica. 1972. V. 2. № 1–4. P. 295–299.
- Kwan M., Sudakov B. Proof of a conjecture on induced subgraphs of Ramsey graphs // Transactions Amer. Math. Soc. 2019. V. 372. P. 5571–5594.
- Alon N., Spencer J.H. The probabilistic method. John Wiley & Sons. 2016.
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