Ivan Shilin
- Associate Professor:Faculty of Mathematics
- Ivan Shilin has been at HSE University since 2016.
Education and Degrees
- 2016
Candidate of Sciences* (PhD)
Lomonosov Moscow State University - 2012
Degree in Mathematics
Lomonosov Moscow State University
* Candidate of Sciences
According to the International Standard Classification of Education (ISCED) 2011, Candidate of Sciences belongs to ISCED level 8 - "doctoral or equivalent", together with PhD, DPhil, D.Lit, D.Sc, LL.D, Doctorate or similar. Candidate of Sciences allows its holders to reach the level of the Associate Professor.
According to the International Standard Classification of Education (ISCED) 2011, Candidate of Sciences belongs to ISCED level 8 - "doctoral or equivalent", together with PhD, DPhil, D.Lit, D.Sc, LL.D, Doctorate or similar. Candidate of Sciences allows its holders to reach the level of the Associate Professor.
Courses (2022/2023)
Calculus (Bachelor’s programme; Faculty of Mathematics; field of study "01.03.01. Математика", field of study "01.03.01. Математика"; 1 year, 1-4 module)Rus
- Calculus (Master’s programme; Faculty of Mathematics; 2 year, 3 module)Rus
Measure and Integral (Bachelor’s programme; Faculty of Mathematics; field of study "01.03.01. Математика", field of study "01.03.01. Математика"; 2 year, 1, 2 module)Rus
- Research Seminar "Advanced Course in Differential Equations" (Optional course (faculty); 3, 4 module)Rus
- Research Seminar "Dynamical Systems 1" (Optional course (faculty); 1, 2 module)Rus
- Research Seminar "Dynamical Systems 2" (Optional course (faculty); 3, 4 module)Rus
- Past Courses
Courses (2021/2022)
Calculus (Bachelor’s programme; Faculty of Mathematics; field of study "01.03.01. Математика", field of study "01.03.01. Математика"; 2 year, 1-4 module)Rus
Calculus (Bachelor’s programme; Faculty of Mathematics; field of study "01.03.01. Математика", field of study "01.03.01. Математика"; 1 year, 1-4 module)Rus
- Calculus (Bachelor’s programme; Faculty of Physics; 1 year, 1-4 module)Rus
- Foundations of Algebra and Geometry (Master’s programme; Faculty of Mathematics; 2 year, 1, 2 module)Rus
- Foundations of Algebra and Geometry (Master’s programme; Faculty of Mathematics; 1 year, 4 module)Rus
- Foundations of Algebra and Geometry (Master’s programme; Faculty of Mathematics; 1 year, 2 module)Rus
- Game Theory (Bachelor’s programme; Faculty of Mathematics; 4 year, 2 module)Rus
- Game Theory (Bachelor’s programme; Faculty of Mathematics; 3 year, 2 module)Rus
- Game Theory (Master’s programme; Faculty of Mathematics; 1 year, 4 module)Rus
- Game Theory (Master’s programme; Faculty of Mathematics; 1 year, 2 module)Rus
- Introduction to Functional Analysis (Optional course (faculty); Faculty of Mathematics; 1, 2 module)Eng
- Research Seminar "Dynamical Systems 1" (Optional course (faculty); Faculty of Mathematics; 1, 2 module)Rus
- Research Seminar "Dynamical Systems 2" (Optional course (faculty); Faculty of Mathematics; 3, 4 module)Rus
Courses (2020/2021)
- Calculus (Bachelor’s programme; Faculty of Mathematics; 2 year, 1-4 module)Rus
Calculus (Bachelor’s programme; Faculty of Mathematics; field of study "01.03.01. Математика", field of study "01.03.01. Математика"; 1 year, 1-4 module)Rus
- Calculus (Bachelor’s programme; Faculty of Physics; 1 year, 1-4 module)Rus
- Foundations of Algebra and Geometry (Minor; Faculty of Mathematics; 1, 2 module)Rus
- Introduction to Functional Analysis (Optional course (faculty); Faculty of Mathematics; 1, 2 module)Eng
- Research Seminar "Dynamical Systems 1" (Optional course (faculty); Faculty of Mathematics; 1, 2 module)Rus
- Research Seminar "Dynamical Systems 2" (Optional course (faculty); Faculty of Mathematics; 3, 4 module)Rus
Courses (2019/2020)
- Calculus (Bachelor’s programme; Faculty of Mathematics; 1 year, 1-4 module)Rus
- Foundations of Algebra and Geometry (Minor; Faculty of Mathematics; 1, 2 module)Rus
- Graphs and Topology (Minor; Faculty of Mathematics; 3, 4 module)Rus
- Intrduction to Functional Analysis (Optional course (faculty); Faculty of Mathematics; 1, 2 module)Eng
- Research Seminar "Dynamical Systems 2" (Optional course (faculty); Faculty of Mathematics; 3, 4 module)Rus
Courses (2018/2019)
- Differential Equations (Bachelor’s programme; Faculty of Computer Science; 2 year, 3, 4 module)Rus
- Graphs and Topology (Minor; Faculty of Mathematics; 3, 4 module)Rus
- Introduction to Probability Theory (Bachelor’s programme; Faculty of Mathematics; 3 year, 1, 2 module)Rus
- Mathematics Practical Training (Bachelor’s programme; Faculty of Mathematics; 1 year, 1-4 module)Rus
Publications10
- Article Stanislav Minkov, Shilin I. Attractors of direct products // Qualitative Theory of Dynamical Systems. 2021. Vol. 20. No. 3. Article 77. doi
- Article Bonatti C., Minkov S., Alexey Okunev, Ivan Shilin. Anosov diffeomorphism with a horseshoe that attracts almost any point // Discrete and Continuous Dynamical Systems. 2020. Vol. 40. No. 1. P. 441-465. doi
- Preprint Stanislav Minkov, Ivan Shilin. Attractors of direct products / Cornell University. Series math "arxiv.org". 2020. No. arXiv:2011.04824.
- Preprint Ivan Shilin. Sparkling saddle loops of vector fields on surfaces / Cornell University. Series math "arxiv.org". 2019. No. arXiv:1903.01933.
- Chapter Ilyashenko Y., Shilin I. Attractors and skew products, in: Contemporary Mathematics Vol. 692: Modern Theory of Dynamical Systems: A Tribute to Dmitry Victorovich Anosov. Providence, Rhode Island : American Mathematical Society, 2017. doi P. 155-175. doi
- Article Бонатти К., Минков С. С., Окунев А. В., Шилин И. С. C1-диффеоморфизм Аносова с подковой, притягивающей почти любую точку // Функциональный анализ и его приложения. 2017. Т. 51. № 2. С. 83-86. doi
- Article Ivan Shilin. Locally Topologically Generic Diffeomorphisms with Lyapunov Unstable Milnor Attractors // Moscow Mathematical Journal. 2017. Vol. 17. No. 3. P. 511-553.
- Article А. В. Окунев, И. С. Шилин Об аттракторах ступенчатых косых произведений над сдвигом Бернулли // Труды Математического института им. В.А. Стеклова РАН. 2017. Т. 297. С. 260-280. doi
- Article Шилин И. С. Неустойчивые по Ляпунову аттракторы Милнора // Доклады Академии наук. 2016. Т. 469. № 3. С. 287-290. doi
- Article Ilyashenko Y., Shilin I. Relatively unstable attractors // Proceedings of the Steklov Institute of Mathematics. 2012. Vol. 277. No. 1. P. 84-93.