Andrew Dancer：Kähler几何和Hyperkähler几何_哔哩哔哩_bilibili

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ICM2014 Misha Verbitsky-Teichmüller空间、遍历理论和整体Torelli定理

47:35

Misha Verbitsky：双曲几何与Morrison-Kawamata cone猜想的证明 Lecture-01

58:30

Misha Verbitsky：双曲几何与Morrison-Kawamata cone猜想的证明 Lecture-02

59:40

Misha Verbitsky：双曲几何与Morrison-Kawamata cone猜想的证明 Lecture-03

01:01:43

Misha Verbitsky：双曲几何与Morrison-Kawamata cone猜想的证明 Lecture-04

01:01:01

Andrew Dancer：Kähler几何和Hyperkähler几何

38:39

Nikon Kurnosov：Absolutely trianalytic tori on Hyperkähler manifolds

19:26

Andrey Soldatenkov：Hyperkähler流形的Absolute Hodge classes和Mumford-Tate猜想

01:00:47

Emanuele Macrì：HyperKähler manifolds and Lagrangian fibrations

01:08:38

Valentino Tosatti：K3曲面上的几何和动力学

53:23

Yoon-Joo Kim：The dual Lagrangian fibrations of compact Hyperkähler manifolds

47:21

ICM2018 Simon Donaldson：Kähler geometry和exceptional holonomy的一些最新进展

01:04:38

ICM2018 孙崧（Song Sun）：Kähler几何中的Degenerations和Moduli Spaces

46:52

ICM2022 Bruno Klingler：介于代数和超越之间的霍奇理论（Hodge theory）

42:10

ICM2014 Alexander Kuznetsov：Semiorthogonal decompositions in algebraic geometry

48:14

ICM2022 Alexander Kuznetsov：同调代数几何（Homological algebraic geometry）

01:00:12

Zhiyu Liu：Brill-Noether reconstruction for Fano threefolds and applications

31:34

Fondation L’Oréal：发现2019年女性科学奖（Women in Science Award）获得者Pr. Claire Voisin

03:24

Claire Voisin：On the coniveau of algebraic varieties

01:04:42

Claire Voisin：Hyperkähler流形的几何和拓扑

01:02:04

Claire Voisin：On the Lefschetz standard conjecture for Hyperkähler manifolds

51:51

Claire Voisin：Triangle varieties and surface decomposition of Hyperkähler流形

01:09:03

Claire Voisin：Hodge structures, cohomology algebras and the Kodaira problem

01:07:50

Daniel Huybrechts：Geometry of K3 surfaces and Hyperkähler manifolds

01:07:26

Daniel Huybrechts：3 families of K3 surfaces

01:02:41

Yulieth Prieto Montanez：On the geometry of Hyperkähler manifolds

01:42:38

Izzet Coskun：Topics in Algebraic Curves（代数曲线中的主题）——1

01:28:17

Izzet Coskun：Topics in Algebraic Curves（代数曲线中的主题）——2

01:27:16

Izzet Coskun：Algebraic hyperbolicity——3

01:31:36

Izzet Coskun：Stability of normal bundles——4

01:26:39

Izzet Coskun：平面上点的Hilbert Schemes的双有理几何——1

01:36:25

Izzet Coskun：平面上点的Hilbert Schemes的双有理几何——2

01:27:22

Izzet Coskun：平面上点的Hilbert Schemes的双有理几何——3

01:30:30

Izzet Coskun：平面上点的Hilbert Schemes的双有理几何——4

01:32:12

Fabrizio Catanese：Nodal surfaces and Coding Theory

01:02:56

Fabrizio Catanese：Nodal surfaces, Coding theory, and cubic discriminants

01:12:14

【8th PRCM】Peter Ebenfelt：紧致严格拟凸CR-3流形的形变和嵌入（Deformations&embeddings）

42:28

Akito Futaki：横截耦合Kähler-Einstein度量、Sasaki流形上的Moment polytopes和体积极小化

01:02:44

Simon Donaldson：Closed 3 forms in Five Dimensions and Embedding Problems

01:02:35

Valentino Tosatti：Introduction to the Kähler-Ricci flow-Part 1

58:09

Valentino Tosatti：Introduction to the Kähler-Ricci flow-Part 2

59:07

Valentino Tosatti：Introduction to the Kähler-Ricci flow-Part 3

57:59

Vincent Guedj：Singular Kähler–Einstein metrics——1

50:49

Vincent Guedj：Uniform estimates through qpsh envelopes——2

54:10

Vincent Guedj：Pluripotential Kähler-Ricci Flow——3

59:52

Tat Dat To：Convergence of the Kähler-Ricci flow on varieties of general type

59:31

Yury Ustinovskiy：Variational Approach to Generalized Kähler-Ricci Solitons

01:05:13

Duong H. Phong：复几何中Monge-Ampere方程和其他完全非线性PDE的L^∞估计

01:01:19

Marcin Sroka：Monge–Ampère equation in hypercomplex geometry

43:53

Gunhee Cho：Intuition on Mabuchi functional

01:12:07

Gunhee Cho：Yau关于Calabi conjecture的复Monge–Ampère equation简介

59:42

Gunhee Cho：Calabi conjecture的Kähler-Ricci flow方法和Kähler–Einstein metric的存在

58:58

Vamsi Pritham Pingali：Calabi猜想与复Monge-Ampère方程（The Calabi Conjectures）——1

01:01:03

Vamsi Pritham Pingali：Calabi猜想与复Monge-Ampère方程（The Calabi Conjectures）——2

49:36

Vamsi Pritham Pingali：Calabi猜想与复Monge-Ampère方程（The Calabi Conjectures）——3

52:48

Vamsi Pritham Pingali：Calabi猜想与复Monge-Ampère方程（The Calabi Conjectures）——4

55:04

Vamsi Pritham Pingali：射影流形上广义Monge-Ampere方程的数值准则——5

51:16

Takeo Ohsawa：CR manifolds的嵌入和Kodaira-Spencer-Kuranishi deformations theory一瞥

56:18

Takeo Ohsawa：Kodaira-Spencer-Kuranishi形变理论、近似和Bundle-convexity中∂^{-}的L^2估计

53:44

Junyan Cao：On the Ohsawa–Takegoshi L^2 extension theorem

59:54

Junjiro Noguchi：Semi Abelian Varieties的解析Ax Schanuel和Nevanlinna理论

56:08

Yum Tong Siu（萧荫堂）：Non-deformability和Frobenius nonintegrability的估计

01:06:58

Robert Bryant：On the Cartan-Kuranishi Prolongation Theorem

01:03:49

Simon Salamon：Lie groups and special holonomy

01:03:18

Spiro Karigiannis：A survey of results about G2 conifolds

01:06:46

Sema Salur：Calibrations in Contact and Symplectic Geometry

01:16:28

Nai-Chung Conan Leung：Instantons in G2 geometry

01:16:44

Mark Haskins：Collapse and Special Holonomy Metrics

01:08:38

Mark Haskins：Recent progress in G2 geometry

01:14:53

Frits Beukers：Periods and Dwork's congruences

57:53

Masha Vlasenko：Cohomology and Congruences

01:09:36

Masha Vlasenko：Calabi-Yau differential operators

01:04:30

Frits Beukers：p-Integrality of instanton numbers

55:12

Masha Vlasenko：Frobenius structure and p-adic zeta function

01:03:40

【IHES】Tom Bridgeland：Geometry from Donaldson-Thomas Invariants

01:10:34

Tom Bridgeland：Geometry from Donaldson-Thomas invariants

01:24:50

Tom Bridgeland：From the A2 quiver towards the Painlevé I T function

01:11:09

Dominic Joyce：代数几何中的Enumerative invariants和Wall-crossing formulae

01:31:21

Dominic Joyce：Kodaira-Spencer-Kuranishi Deformation theory和Kuranishi Space

01:02:08

【Vinberg Lecture】Maxim Kontsevich：Introduction to wall-crossing

01:47:31

Maxim Kontsevich：Fractal dimensions of critical loci

01:08:49

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