2023
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Lerner E.Yu. A counterexample of size 20 for the problem of finding a 3-dimensional stable matching with cyclic preferences / E.Yu. Lerner // Discrete Applied Mathematics - 2023. - Volume 333, 15 July. - Pages 1-12.
F_3DSM_20_rev2.pdf -
Lerner E. Yu. Minimal instances with no weakly stable matching for three-sided problem with cyclic incomplete preferences / E. Yu. Lerner, R. E. Lerner / Discrete Mathematics, Algorithms and Applications. - 2023. - Vol. 15. - No. 03, 2250095. https://doi.org/10.1142/S1793830922500951
3DSM3incomplete4.pdf
2022
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Lobachevskii Journal of Mathematics, 2022, Vol. 43, No. 12, pp. 3552–3561 Matiyasevich Formula for Chromatic and Flow Polynomials and Feynman Amplitudes. E. Yu. Lerner and S. A. Mukhamedjanova
37236c90_67f6_4a09_9746_d5994b2e8558.pdf -
Лернер Э.Ю. Контрпримеры малого размера для трехмерной задачи поиска устойчивых мэтчингов с циклическими предпочтениями / Э.Ю. Лернер // Известия высших учебных заведений. Математика. - 2022. - № 6. - С. 26-36.
F_lerner8.pdf
2019
2018
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Эвнин А.Ю. Задачи по теории вероятностей на студенческих олимпиадах / А.Ю. Эвнин, Э.Ю. Лернер, Ю.А. Игнатов, И.С. Григорьева // Математическое образование. - 2017. - Т. 84. - № 4. - С. 45-60.
nomer84.pdf -
Lerner E.Yu. Explicit formulas for chromatic polynomials of some series-parallel graphs/ Lerner E.Yu., Mukhamedjanova S.A. // Ученые записки Казанского университета. Серия Физ.-мат. Науки, 2018. Том 160, Кн. 2, стр. 339-349
Lerner_Muhamedjanova.pdf -
Бронштейн М. Д., Лернер Э. Ю. О счастливых билетах по-казански / М. Д. Бронштейн, Э. Ю. Лернер // Матем. просв., сер. 3. - М.:, Изд-во МЦНМО, 2018. - Т. 22. - С. 170–178.
HappyKazanTicketsUPD.pdf
2017
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A. P. Kuptsov, E. Yu. Lerner, S. A. Mukhamedjanova, Flow polynomials as Feynman amplitudes and their $\alpha$-representation, Electron. J. Combin., 24 (2017), no. 1, paper 11, 19 pp.
- A. P. Kuptsov, E. Yu. Lerner, S. A. Mukhamedjanova, Flow polynomials as Feynman amplitudes and their $\alpha$-representation, Electron. J. Combin., 24 (2017), no. 1, paper 11, 19 pp.
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V.V. Bochkarev, E.Yu. Lerner, A.A. Nikiforov, A.A. Pismenskiy. Finding exact constants in a Markov model of Zipfs law generation // 2017 J. Phys.: Conf. Ser. 936 012028
Bochkarev_2017_J._Phys.%3A_Conf._Ser._936_012028.pdf
F_Bochkarev_2017_J._Phys.%3A_Conf._Ser._936_012028.pdf
F_Bochkarev_2017_J._Phys.%3A_Conf._Ser._936_012028.pdf -
Bochkarev, V. Calculation of Precise Constants in a Probability Model of Zipf's Law Generation and Asymptotics of Sums of Multinomial Coefficients / V. Bochkarev, Е. Lerner // International Journal of Mathematics and Mathematical Sciences. - 2017. - Vol. 2017.
9143747.pdf
2015
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Eduard Lerner and Dmitry Voloskov.Clustering of the points lying on monotonous curves as a partition into antichains // 2015. J. Phys.: Conf. Ser. 633 012066
pdf.pdf
2014
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Deviations in the Zipf and Heaps laws in natural languages.
J. Phys.: Conf. Ser., 2014, V.490, 012009
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Zipf exponent of trajectory distribution in the hidden Markov model. J. Phys.: Conf. Ser. 2014, V. 490, 012008
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Strong power and subexponential laws for an ordered list of trajectories of a Markov chain. Electronic Journal of Linear Algebra: Vol. 27, Article 252, 2014
| Work address: | 35 Kremlevskaya Str., Kazan, Building №14 (unit # 2) |
| Office number: | 1101 |
| E-mail: | Eduard.Lerner@gmail.com |
| Google scholar: | https://scholar.google.ru/citations?user=HmrjTPEAAAAJ&hl=ru |
| scholar.google.ru: | https://scholar.google.ru/citations?user=HmrjTPEAAAAJ&hl=ru |
| orcid: | http://orcid.org/0000-0001-5129-5820 |
| researcherid: | http://www.researcherid.com/rid/C-4352-2016 |
| linkedin: | https://www.linkedin.com/in/%D1%8D%D0%B4%D1%83%D0%B0%D1%80%D0%B4-%D0%BB%D0%B5%D1%80%D0%BD%D0%B5%D1%80-751b63a3 |
| scopus: | http://www.scopus.com/authid/detail.url?authorId=7102531661 |
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