Математический анализ 1. Лекция 1
2026LectureСтанислав Шапошников
12 results
2026·Lecture·Станислав Шапошников
2020·Conference paper·Murat Apishev, Konstantin Vorontsov
2015·Conference paper·Konstantin Vorontsov, Oleksandr Frei, Murat Apishev, Peter Romov +2
2020·Conference paper·Eugeniia Veselova, Konstantin Vorontsov
2022·Conference paper·Alexey Grishanov, Anastasia Ianina, Konstantin Vorontsov
2019·Conference paper·Evgeny Egorov, Filipp Nikitin, Vasiliy Alekseev, Alexey Goncharov +1
2024·Journal article·Irina Karabulatova, Konstantin Vorontsov, Daniil Okolyshev, Ludan Zhang
Vestnik Volgogradskogo gosudarstvennogo universiteta Serija 2 Jazykoznanije
Experimental physicist and technology developer passionate about quantum optics, photonics, optical sensing, and free-space & fiber-optic communications. I also enjoy scientific computing, computational physics, and developing software for modelling, automation, and data analysis. Inspired by the future of quantum technologies — communication, cryptography and computing — as well as AI.
2026·Problem sheet
2008·Journal article·K. V. Vorontsov
Pattern Recognition and Image Analysis
Accurate prediction of the generalization ability of a learning algorithm is an important problem in computational learning theory. The classical Vapnik-Chervonenkis (VC) generalization bounds are too general and therefore overestimate the expected error. Recently obtained data-dependent bounds are still overestimated. To find out why the bounds are loose, we reject the uniform convergence principle and apply a purely combinatorial approach that is free of any probabilistic assumptions, makes no approximations, and provides an empirical control of looseness. We introduce new data-dependent complexity measures: a local shatter coefficient and a nonscalar local shatter profile , which can give much tighter bounds than the classical VC shatter coefficient . An experiment on real datasets shows that the effective local measures may take very small values; thus, the effective local VC dimension takes values in [0, 1] and therefore is not related to the dimension of the space.
2010·Journal article·K. V. Vorontsov
Pattern Recognition and Image Analysis
2009·Journal article·K. V. Vorontsov
Pattern Recognition and Image Analysis