Media Summary: This talk was part of the Thematic Programme on "Infinite-dimensional Geometry: Theory and Applications" held at the ESI ... This is from a series of lectures - "Lectures on the Geometric Anatomy of Theoretical Physics" delivered by Dr.Frederic P Schuller. Part 4: A bird's eye view on Lie theory, providing motivation for studying

Christian Blohmann Lie Algebras Of - Detailed Analysis & Overview

This talk was part of the Thematic Programme on "Infinite-dimensional Geometry: Theory and Applications" held at the ESI ... This is from a series of lectures - "Lectures on the Geometric Anatomy of Theoretical Physics" delivered by Dr.Frederic P Schuller. Part 4: A bird's eye view on Lie theory, providing motivation for studying This talk was part of the Thematic Programme on "Higher Structures and Field Theory" held at the ESI August 1 to 26, 2022. Differentiable Stacks, Poisson Geometry and related geometric structures. CQIQC Seminar June 19, 2025 Speaker: Roeland Wiersema, Flatiron Institute.

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Christian Blohmann - Lie algebras of diffeomorphism groups of non-compact manifolds, Part 1
Finite-infinite workshop: Christian Blohmann - Diffeological groupoids 3
Lie groups and their Lie algebras - Lec 13 - Frederic Schuller
Finite-infinite workshop: Christian Blohmann - Diffeological groupoids 1
Finite-infinite workshop: Christian Blohmann - Diffeological groupoids 2
What is Lie theory? Here is the big picture. | Lie groups, algebras, brackets #3
Christian Blohmann - Homotopy reduction of multisymplectic structures in field theory
Why study Lie theory? | Lie groups, algebras, brackets #1
Lie algebras visualized: why are they defined like that? Why Jacobi identity?
Diffeological groupoids and their Lie algebroids, C.Blohmann (MPIM)
Classifications of Dynamical Lie Algebras
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Christian Blohmann - Lie algebras of diffeomorphism groups of non-compact manifolds, Part 1

Christian Blohmann - Lie algebras of diffeomorphism groups of non-compact manifolds, Part 1

This talk was part of the Thematic Programme on "Infinite-dimensional Geometry: Theory and Applications" held at the ESI ...

Finite-infinite workshop: Christian Blohmann - Diffeological groupoids 3

Finite-infinite workshop: Christian Blohmann - Diffeological groupoids 3

Speaker:

Lie groups and their Lie algebras - Lec 13 - Frederic Schuller

Lie groups and their Lie algebras - Lec 13 - Frederic Schuller

This is from a series of lectures - "Lectures on the Geometric Anatomy of Theoretical Physics" delivered by Dr.Frederic P Schuller.

Finite-infinite workshop: Christian Blohmann - Diffeological groupoids 1

Finite-infinite workshop: Christian Blohmann - Diffeological groupoids 1

Speaker:

Finite-infinite workshop: Christian Blohmann - Diffeological groupoids 2

Finite-infinite workshop: Christian Blohmann - Diffeological groupoids 2

Speaker:

What is Lie theory? Here is the big picture. | Lie groups, algebras, brackets #3

What is Lie theory? Here is the big picture. | Lie groups, algebras, brackets #3

Part 4: https://youtu.be/9CBS5CAynBE A bird's eye view on Lie theory, providing motivation for studying

Christian Blohmann - Homotopy reduction of multisymplectic structures in field theory

Christian Blohmann - Homotopy reduction of multisymplectic structures in field theory

This talk was part of the Thematic Programme on "Higher Structures and Field Theory" held at the ESI August 1 to 26, 2022.

Why study Lie theory? | Lie groups, algebras, brackets #1

Why study Lie theory? | Lie groups, algebras, brackets #1

Next video: https://youtu.be/erA0jb9dSm0

Lie algebras visualized: why are they defined like that? Why Jacobi identity?

Lie algebras visualized: why are they defined like that? Why Jacobi identity?

Can we visualise

Diffeological groupoids and their Lie algebroids, C.Blohmann (MPIM)

Diffeological groupoids and their Lie algebroids, C.Blohmann (MPIM)

Differentiable Stacks, Poisson Geometry and related geometric structures.

Classifications of Dynamical Lie Algebras

Classifications of Dynamical Lie Algebras

CQIQC Seminar June 19, 2025 Speaker: Roeland Wiersema, Flatiron Institute.