Index of /diastp/winter18/org

[ICO]NameSizeDescription

[PARENTDIR]Parent Directory -  
[VID]34_other_screen.mkv188M2018-02-02 : other - Talks by participants 0h 59m
[VID]34_other.mkv1.3G2018-02-02 : other - Talks by participants 0h 59m
[VID]33_Gritsenko.mkv1.3G2018-02-02 : Gritsenko - Lorentzian Kac-Moody algebras, part II 1h 1m
[VID]32_Bershtein_screen.mkv 88M2018-02-02 : Bershtein - Difference Painleve equations from 5D gauge theories 0h 28m
[VID]32_Bershtein.mkv633M2018-02-02 : Bershtein - Difference Painleve equations from 5D gauge theories 0h 28m
[VID]31_Yamada.mkv1.5G2018-02-02 : Yamada - Theory and applications of the elliptic painleve equation, part IV 1h 12m
[VID]30_Yamada.mkv1.2G2018-02-02 : Yamada - Theory and applications of the elliptic painleve equation, part III 0h 56m
[VID]29_Matias_screen.mkv109M2018-02-01 : Matias - Replication and Sporadic Groups 0h 28m
[VID]29_Matias.mkv624M2018-02-01 : Matias - Replication and Sporadic Groups 0h 28m
[VID]28_Nikulin_screen.mkv229M2018-02-01 : Nikulin - Lorentzian Kac-Moody algebras, part I 0h 59m
[VID]28_Nikulin.mkv1.3G2018-02-01 : Nikulin - Lorentzian Kac-Moody algebras, part I 0h 59m
[VID]27_Duncan_screen.mkv217M2018-02-01 : Duncan - Moonshine in number theory and geometry, part IV 0h 56m
[VID]27_Duncan.mkv1.2G2018-02-01 : Duncan - Moonshine in number theory and geometry, part IV 0h 56m
[VID]26_Duncan_screen.mkv246M2018-02-01 : Duncan - Moonshine in number theory and geometry, part III 1h 4m
[VID]26_Duncan.mkv1.4G2018-02-01 : Duncan - Moonshine in number theory and geometry, part III 1h 4m
[VID]25_Sun_screen.mkv 97M2018-02-01 : Sun - Blowup Equations for Refined Topological Strings 0h 36m
[VID]25_Sun.mkv802M2018-02-01 : Sun - Blowup Equations for Refined Topological Strings 0h 36m
[VID]24_Yamada.mkv1.3G2018-02-01 : Yamada - Theory and applications of the elliptic painleve equation, part II 0h 59m
[VID]23_Yamada.mkv1.3G2018-02-01 : Yamada - Theory and applications of the elliptic painleve equation, part I 1h 0m
[VID]22_Chattopadhyaya_screen.mkv105M2018-01-31 : Chattopadhyaya - Dyon degeneracies from Mathieu moonshine symmetry 0h 27m
[VID]22_Chattopadhyaya.mkv600M2018-01-31 : Chattopadhyaya - Dyon degeneracies from Mathieu moonshine symmetry 0h 27m
[VID]21_Du_Pei_screen.mkv258M2018-01-31 : Du - BPS spectra and invariants for three- and four-manifolds 1h 7m
[VID]21_Du_Pei.mkv1.4G2018-01-31 : Du - BPS spectra and invariants for three- and four-manifolds 1h 7m
[VID]20_Kim_screen.mkv209M2018-01-31 : Kim - Superconformal indices and instanton partition functions, part IV 0h 53m
[VID]20_Kim.mkv1.2G2018-01-31 : Kim - Superconformal indices and instanton partition functions, part IV 0h 53m
[VID]19_Kim_screen.mkv222M2018-01-31 : Kim - Superconformal indices and instanton partition functions, part III 0h 58m
[VID]19_Kim.mkv1.2G2018-01-31 : Kim - Superconformal indices and instanton partition functions, part III 0h 58m
[VID]18_Chowdhury_screen.mkv165M2018-01-31 : Chowdhury - Calabi-Yau manifolds and sporadic groups 0h 43m
[VID]18_Chowdhury.mkv947M2018-01-31 : Chowdhury - Calabi-Yau manifolds and sporadic groups 0h 43m
[VID]17_Duncan_screen.mkv180M2018-01-31 : Duncan - Moonshine in number theory and geometry, part II 0h 47m
[VID]17_Duncan.mkv1.0G2018-01-31 : Duncan - Moonshine in number theory and geometry, part II 0h 47m
[VID]16_Duncan_screen.mkv233M2018-01-31 : Duncan - Moonshine in number theory and geometry, part I 0h 59m
[VID]16_Duncan.mkv1.3G2018-01-31 : Duncan - Moonshine in number theory and geometry, part I 0h 59m
[VID]15_Bork_screen.mkv131M2018-01-30 : Bork - Integrands for form factors in N=4 SYM and ambitwistor strings 0h 34m
[VID]15_Bork.mkv750M2018-01-30 : Bork - Integrands for form factors in N=4 SYM and ambitwistor strings 0h 34m
[VID]14_Agarwal_screen.mkv 98M2018-01-30 : Agarwal - N=1 Lagrangians for generalized Argyres-Douglas theories 0h 25m
[VID]14_Agarwal.mkv563M2018-01-30 : Agarwal - N=1 Lagrangians for generalized Argyres-Douglas theories 0h 25m
[VID]13_Vanhove_screen.mkv251M2018-01-30 : Vanhove - Feynman integrals and modular forms, part IV 1h 5m
[VID]13_Vanhove.mkv1.4G2018-01-30 : Vanhove - Feynman integrals and modular forms, part IV 1h 5m
[VID]12_Vanhove_screen.mkv222M2018-01-30 : Vanhove - Feynman integrals and modular forms, part III 0h 57m
[VID]12_Vanhove.mkv1.2G2018-01-30 : Vanhove - Feynman integrals and modular forms, part III 0h 57m
[VID]11_Gahramanov_screen.mkv 88M2018-01-30 : Gahramanov - Supersymmetric indices, elliptic hypergeometric functions and integrability 0h 22m
[VID]11_Gahramanov.mkv503M2018-01-30 : Gahramanov - Supersymmetric indices, elliptic hypergeometric functions and integrability 0h 22m
[VID]10_Nicolai_screen.mkv228M2018-01-30 : Nicolai - On K(E10) and its fermionic representations, part II 1h 5m
[VID]10_Nicolai.mkv1.4G2018-01-30 : Nicolai - On K(E10) and its fermionic representations, part II 1h 5m
[VID]09_Nicolai_screen.mkv277M2018-01-30 : Nicolai - On K(E10) and its fermionic representations, part I 1h 2m
[VID]09_Nicolai.mkv1.3G2018-01-30 : Nicolai - On K(E10) and its fermionic representations, part I 1h 2m
[VID]08_Zadora_screen.mkv 68M2018-01-29 : Zadora - Dilaton black holes, integrability and coupling constant quantization 0h 19m
[VID]08_Zadora.mkv437M2018-01-29 : Zadora - Dilaton black holes, integrability and coupling constant quantization 0h 19m
[VID]07_Bolshov_screen.mkv 34M2018-01-29 : Bolshov - Grassmannians and form factor 0h 11m
[VID]07_Bolshov.mkv249M2018-01-29 : Bolshov - Grassmannians and form factor 0h 11m
[VID]06_Spiridonov_screen.mkv194M2018-01-29 : Spiridonov - Introduction to the theory of elliptic hypergeometric integrals 0h 56m
[VID]06_Spiridonov.mkv1.2G2018-01-29 : Spiridonov - Introduction to the theory of elliptic hypergeometric integrals 0h 56m
[VID]05_Vanhove_screen.mkv283M2018-01-29 : Vanhove - Feynman integrals and modular forms, part II 1h 8m
[VID]05_Vanhove.mkv1.5G2018-01-29 : Vanhove - Feynman integrals and modular forms, part II 1h 8m
[VID]04_Vanhove_screen.mkv285M2018-01-29 : Vanhove - Feynman integrals and modular forms, part I 1h 4m
[VID]04_Vanhove.mkv1.4G2018-01-29 : Vanhove - Feynman integrals and modular forms, part I 1h 4m
[VID]03_Kim_screen.mkv243M2018-01-29 : Kim - Superconformal indices and instanton partition functions, part II 1h 3m
[VID]03_Kim.mkv1.4G2018-01-29 : Kim - Superconformal indices and instanton partition functions, part II 1h 3m
[VID]02_Kim_screen.mkv255M2018-01-29 : Kim - Superconformal indices and instanton partition functions, part I 1h 6m
[VID]02_Kim.mkv1.4G2018-01-29 : Kim - Superconformal indices and instanton partition functions, part I 1h 6m
[VID]01_Spiridonov.mkv176M2018-01-29 : Spiridonov - Opening 0h 8m

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