Gelfand Tsetlin

Ben Webster: Gelfand-Tsetlin theory and Coulomb branches

Gelfand-Tsetlin Patterns by S.Viswanath

Gelfand-Tsetlin modules of Yangians - Jian Zhang

Gelfand-Tsetlin modules for arbitrary characters

Anton Alekseev, Gelfand-Tsetlin systems and Poisson-Lie groups, Lecture 1, 22.11.2021

Ben Webster: Howe to translate Gelfand-Tsetlin

Vyacheslav Futorny, Localization functors and Gelfand-Tsetlin modules

Polymath 2021: Colored Gelfand-Tsetlin Patterns

0115_1530_IT_Gelfand Tsetlin basis for partially transposed permutations with applications to quantu

Numbers too big to imagine

A Tale of Tangent Spheres

Das Collatz-Problem / (3n+1)-Vermutung - eine offene mathematische Frage

Large deviations for random hives and the spectrum of the sum of two random...- Hariharan Narayanan

Hilbert's 15th Problem: Schubert Calculus | Infinite Series

Wie man die Collatz-Vermutung beweist - Ein Ansatz durch die Umkehr der Collatz-Reihen

What is...the Gelfond-Schneider?

Generalized affine Grassmannian slices, truncated shifted Yangians, Hamiltonian... - Joel Kamnitzer

Recollections of I.M. Gelfand [2013]

C*-algebras: The Gelfand-Naimark Theorem (Lecture 2)

C*-algebras 6: The Gelfand Transform

Poliedros de Gelfand-Tsetlin.

Schubert calculus on symplectic Gelfand-Tsetlin polytopes (Naoki Fujita)

#D2 ICECS 2020 Poster Video: Comparing Neural networks with the Tsetlin Machine

What is...the Tsetlin library?

X. Xu, Gelfand-Tsetlin systems arising from the WKB approximation of differ. equations, 26.11.2021

Subálgebras y variedades de Gelfand Tsetlin - German Benitez

Anton Alekseev, Jeremy Lane, Gelfand-Tsetlin systems and Poisson-Lie groups, Lecture 2, 23.11.2021

Anton Alekseev, Jeremy Lane, Gelfand-Tsetlin systems and Poisson-Lie groups, Lecture 4, 25.11.2021

Anton Alekseev, Gelfand-Tsetlin systems and Poisson-Lie groups, Lecture 3, 24.11.2021

قد يعجبك أيضا

Ben - Webster: - Gelfand-Tsetlin - theory - and - Coulomb - branches - Gelfand-Tsetlin - Patterns - by - S.Viswanath - Gelfand-Tsetlin - modules - of - Yangians - - - Jian - Zhang - Gelfand-Tsetlin - modules - for - arbitrary - characters - Anton - Alekseev, - Gelfand-Tsetlin - systems - and - Poisson-Lie - groups, - Lecture - 1, - 22.11.2021 - Ben - Webster: - Howe - to - translate - Gelfand-Tsetlin - Vyacheslav - Futorny, - Localization - functors - and - Gelfand-Tsetlin - modules - Polymath - 2021: - Colored - Gelfand-Tsetlin - Patterns - 0115_1530_IT_Gelfand - Tsetlin - basis - for - partially - transposed - permutations - with - applications - to - quantu - Numbers - too - big - to - imagine - A - Tale - of - Tangent - Spheres - Das - Collatz-Problem - / - (3n+1)-Vermutung - - - eine - offene - mathematische - Frage - Large - deviations - for - random - hives - and - the - spectrum - of - the - sum - of - two - random...- - Hariharan - Narayanan - Hilbert's - 15th - Problem: - Schubert - Calculus - | - Infinite - Series - Wie - man - die - Collatz-Vermutung - beweist - - - Ein - Ansatz - durch - die - Umkehr - der - Collatz-Reihen - What - is...the - Gelfond-Schneider? - Generalized - affine - Grassmannian - slices, - truncated - shifted - Yangians, - Hamiltonian... - - - Joel - Kamnitzer - Recollections - of - I.M. - Gelfand - [2013] - C*-algebras: - The - Gelfand-Naimark - Theorem - (Lecture - 2) - C*-algebras - 6: - The - Gelfand - Transform - Poliedros - de - Gelfand-Tsetlin. - Schubert - calculus - on - symplectic - Gelfand-Tsetlin - polytopes - (Naoki - Fujita) - D2 - ICECS - 2020 - Poster - Video: - Comparing - Neural - networks - with - - the - Tsetlin - Machine - What - is...the - Tsetlin - library? - X. - Xu, - Gelfand-Tsetlin - systems - arising - from - the - WKB - approximation - of - differ. - equations, - 26.11.2021 - Subálgebras - y - variedades - de - Gelfand - Tsetlin - - - German - Benitez - Anton - Alekseev, - Jeremy - Lane, - Gelfand-Tsetlin - systems - and - Poisson-Lie - groups, - Lecture - 2, - 23.11.2021 - Anton - Alekseev, - Jeremy - Lane, - Gelfand-Tsetlin - systems - and - Poisson-Lie - groups, - Lecture - 4, - 25.11.2021 - Anton - Alekseev, - Gelfand-Tsetlin - systems - and - Poisson-Lie - groups, - Lecture - 3, - 24.11.2021 -