[HCM] Periods in ...: Picard-Fuchs Equations and Hypergeometric Motives
Periods in Number Theory, Algebraic Geometry and Physics BV1YE411N7Qg BV1Z541147Ha
目录 https://github.com/wenhan-wu/OpenCourseCatalog
链接 https://dwz.cn/WpwCsYgu
视频选集
（15/15）
1. Robert Kucharczyk_ The geometry and arithmetic of triangular modular curves
01:04:21
2. Bartosz Naskręcki_ Elliptic and hyperelliptic realisations of low degree hyp
01:04:57
3. Jan Stienstra_ Zhegalkin Zebra Motives, digital recordings of Mirror Symmetry
01:01:22
4. Alexander Varchenko_ Solutions of KZ differential equations modulo p
01:05:26
5. Wadim Zudilin_ A q-microscope for hypergeometric congruences
01:10:16
6. Roberto Villaflor Loyola_ Periods of linear algebraic cycles in Fermat variet
59:25
7. Kiran S. Kedlaya_ Frobenius structures on hypergeometric equations_ computati
01:00:08
8. John Voight_ On the hypergeometric decomposition of symmetric K3 quartic penc
01:03:03
9. Frits Beukers_ Some supercongruences of arbitrary length
01:12:24
10. Mark Watkins_ Computing with hypergeometric motives in Magma
01:00:30
11. Ishai Dan Cohen_The polylog quotient and the Goncharov quotient in computati
01:11:40
12. Danylo Radchenko_ Goursat rigid local systems of rank 4
01:09:51
13. Henri Cohen_ Computing Peterson products in half integral weight after Nelso
58:51
14. Damian Rössler_ The arithmetic Riemann Roch Theorem and Bernoulli numbers
01:06:29
15. Masha Vlasenko_ Dwork Crystals and related congruences
01:03:08
顶部