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Скачать клипы Symmetric power functoriality for modular forms ↓

Symmetric power functoriality for modular forms - James Newton

Symmetric power functoriality for modular forms - James Newton

James Newton: Symmetric power functoriality for Hilbert modular forms

James Newton: Symmetric power functoriality for Hilbert modular forms

Symmetric Power Functoriality For Hilbert Modular Forms - Jack Thorne

Symmetric Power Functoriality For Hilbert Modular Forms - Jack Thorne

James Newton - Sato-Tate for Bianchi modular forms

James Newton - Sato-Tate for Bianchi modular forms

Computing Hilbert modular forms over real quadratic fields

Computing Hilbert modular forms over real quadratic fields

Prof. Dmitry Gourevitch | Fourier coefficients of Automorphic forms

Prof. Dmitry Gourevitch | Fourier coefficients of Automorphic forms

Modular Functions | Modular Forms; Section 1.1

Modular Functions | Modular Forms; Section 1.1

Lecture 29. Symmetric and exterior powers

Lecture 29. Symmetric and exterior powers

What is...the symmetric algebra?

What is...the symmetric algebra?

Modular Forms

Modular Forms

8ECM EMS Prize Lecture: Jack Thorne

8ECM EMS Prize Lecture: Jack Thorne

Ana Caraiani - Modularity over CM fields

Ana Caraiani - Modularity over CM fields

8ECM Presentation Video: EMS Prize Winner, Jack Thorne

8ECM Presentation Video: EMS Prize Winner, Jack Thorne

Patrick Allen - Automorphy Lifting, 1

Patrick Allen - Automorphy Lifting, 1

On the Fourier Coefficients of certain Hilbert modular forms by Kalyan Chakraborty

On the Fourier Coefficients of certain Hilbert modular forms by Kalyan Chakraborty

Automorphy Lifting for Galois Representations With Small Residual Image - Jack Thorne

Automorphy Lifting for Galois Representations With Small Residual Image - Jack Thorne

A variant of the double shuffle relations and quasi modular forms

A variant of the double shuffle relations and quasi modular forms

Robert Langlands and his mathematical revolution

Robert Langlands and his mathematical revolution

Completed Cohomology of Shimura Curves and a p-Adic Jacquet-Langlands Correspondence - James Newton

Completed Cohomology of Shimura Curves and a p-Adic Jacquet-Langlands Correspondence - James Newton

Vincent Pilloni: p-adic Eichler-Shimura theory and an arithmetic application

Vincent Pilloni: p-adic Eichler-Shimura theory and an arithmetic application

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