The International Centre for Mathematics in Ukraine (ICMU) is a new research institute founded in 2022. The mission of the Centre is to support top-level research in mathematics, with special emphasis on training younger generations of scientists and the development of mathematics in Ukraine.

Міжнародний центр математики в Україні (ICMU) це дослідницький інститут створений у 2022 році. Місія Центру полягає у підтримці наукових досліджень найвищого рівня в галузі математики, з особливим акцентом на підготовку молодого покоління вчених та розвиток математики в Україні.

https://mathcentre.in.ua/

Descriptive set theoretic applications to the theory of normal numbersLecture 6 BM, Bill Mance 6/6
1:05:39
Descriptive set theoretic applications to the theory of normal numbersLecture 6 BM, Bill Mance 6/6
Descriptive set theoretic applications to the theory of normal numbers, Bill Mance 5/6
1:04:34
Descriptive set theoretic applications to the theory of normal numbers, Bill Mance 5/6
Descriptive set theoretic applications to the theory of normal numbers, Bill Mance 4/6
56:05
Descriptive set theoretic applications to the theory of normal numbers, Bill Mance 4/6
Descriptive set theoretic applications to the theory of normal numbers, Bill Mance 3/6
1:02:23
Descriptive set theoretic applications to the theory of normal numbers, Bill Mance 3/6
Descriptive set theoretic applications to the theory of normal numbers, Bill Mance 2/6
1:01:50
Descriptive set theoretic applications to the theory of normal numbers, Bill Mance 2/6
Descriptive set theoretic applications to the theory of normal numbers, Bill Mance 1/6
1:05:40
Descriptive set theoretic applications to the theory of normal numbers, Bill Mance 1/6
Вступ до гіперболічної геометрії, Андрій Гоголєв, 5/5
1:00:17
Вступ до гіперболічної геометрії, Андрій Гоголєв, 5/5
Вступ до гіперболічної геометрії, Андрій Гоголєв, 4/5
1:01:40
Вступ до гіперболічної геометрії, Андрій Гоголєв, 4/5
Вступ до гіперболічної геометрії, Андрій Гоголєв, 3/5
57:03
Вступ до гіперболічної геометрії, Андрій Гоголєв, 3/5
Вступ до гіперболічної геометрії, Андрій Гоголєв, 2/5
1:03:04
Вступ до гіперболічної геометрії, Андрій Гоголєв, 2/5
Вступ до гіперболічної геометрії, Андрій Гоголєв, 1/5
1:03:55
Вступ до гіперболічної геометрії, Андрій Гоголєв, 1/5
Eigenvalue distribution of sample covariance matrices, Leonid Pastur, 3/3.
1:03:13
Eigenvalue distribution of sample covariance matrices, Leonid Pastur, 3/3.
Eigenvalue distribution of sample covariance matrices, Leonid Pastur, 2/3.
53:00
Eigenvalue distribution of sample covariance matrices, Leonid Pastur, 2/3.
Statistics of eigenvectors of non-Hermitian random matrices, Yan Fyodorov, 3/3.
52:14
Statistics of eigenvectors of non-Hermitian random matrices, Yan Fyodorov, 3/3.
Eigenvalue distribution of sample covariance matrices, Leonid Pastur, 1/3.
46:40
Eigenvalue distribution of sample covariance matrices, Leonid Pastur, 1/3.
Statistics of eigenvectors of non-Hermitian random matrices, Yan Fyodorov, 2/3.
1:09:47
Statistics of eigenvectors of non-Hermitian random matrices, Yan Fyodorov, 2/3.
Statistics of eigenvectors of non-Hermitian random matrices, Yan Fyodorov, 1/3.
1:02:35
Statistics of eigenvectors of non-Hermitian random matrices, Yan Fyodorov, 1/3.
Elementary recurrences, graph polynomials, and values of the Riemann zeta, Francis Brown, 4/4
58:37
Elementary recurrences, graph polynomials, and values of the Riemann zeta, Francis Brown, 4/4
Elementary recurrences, graph polynomials, and values of the Riemann zeta, Francis Brown, 3/4
1:09:41
Elementary recurrences, graph polynomials, and values of the Riemann zeta, Francis Brown, 3/4
Elementary recurrences, graph polynomials, and values of the Riemann zeta, Francis Brown, 2/4
1:04:26
Elementary recurrences, graph polynomials, and values of the Riemann zeta, Francis Brown, 2/4
Elementary recurrences, graph polynomials, and values of the Riemann zeta, Francis Brown, 1/4
52:47
Elementary recurrences, graph polynomials, and values of the Riemann zeta, Francis Brown, 1/4
Restriction theory, uncertainty principle, and annihilating pairs, Alex Iosevich, 2/2
1:00:14
Restriction theory, uncertainty principle, and annihilating pairs, Alex Iosevich, 2/2
Restriction theory, uncertainty principle, and annihilating pairs, Alex Iosevich, 1/2
56:00
Restriction theory, uncertainty principle, and annihilating pairs, Alex Iosevich, 1/2
Cluster algebras, T-systems, and Zamolodchikov periodicity, Pavlo Pylyavskyy, 3/3
1:03:56
Cluster algebras, T-systems, and Zamolodchikov periodicity, Pavlo Pylyavskyy, 3/3
Cluster algebras, T-systems, and Zamolodchikov periodicity, Pavlo Pylyavskyy, 2/3
1:04:54
Cluster algebras, T-systems, and Zamolodchikov periodicity, Pavlo Pylyavskyy, 2/3
Cluster algebras, T-systems, and Zamolodchikov periodicity, Pavlo Pylyavskyy, 1/3
57:38
Cluster algebras, T-systems, and Zamolodchikov periodicity, Pavlo Pylyavskyy, 1/3
Discrete Fourier transform, uncertainty principle, and signal recovery, Alex Iosevich, 2/2
1:00:25
Discrete Fourier transform, uncertainty principle, and signal recovery, Alex Iosevich, 2/2
Discrete Fourier transform, uncertainty principle, and signal recovery, Alex Iosevich, 1/2
1:21:05
Discrete Fourier transform, uncertainty principle, and signal recovery, Alex Iosevich, 1/2
Stephan Klaus (University of Mainz and MFO), reflects on his visit to ICMU.
10:03
Stephan Klaus (University of Mainz and MFO), reflects on his visit to ICMU.
Fourier uncertainty and uniqueness III, Mikhail Sodin
1:00:58
Fourier uncertainty and uniqueness III, Mikhail Sodin