44:01Can Morse functions be dense in the set of functions?
A 44-minute video from Eva Miranda: “Can Morse functions be dense in the set of functions?”.
Eva Miranda
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44:01
44:30Can singularities of a function tell us on which manifold this function is defined?
A 44-minute video from Eva Miranda: “Can singularities of a function tell us on which manifold this function is defined?”.
20:46Can the solutions of a differential equation give a group action?
A 21-minute video from Eva Miranda: “Can the solutions of a differential equation give a group action?”.
31:26Classification of 2-dimensional Lie algebras
A 31-minute video from Eva Miranda: “Classification of 2-dimensional Lie algebras”.
42:04From Hamiltonian actions to moment maps and a geometrical proof of Liouville-Mineur-Arnold theorem.
A 42-minute video from Eva Miranda: “From Hamiltonian actions to moment maps and a geometrical proof of Liouville-Mineur-Arnold theorem.”.
24:01From Poisson structures to integrability and Lie group actions
A 24-minute video from Eva Miranda: “From Poisson structures to integrability and Lie group actions”.
1:41:35Geometry an Dynamics of Singular Symplectic Manifolds (Exercise session)
A 102-minute video from Eva Miranda: “Geometry an Dynamics of Singular Symplectic Manifolds (Exercise session)”.
2:21:55Geometry and Dynamics of Singular Symplectic manifolds, Eva Miranda, Lesson 3
A 142-minute video from Eva Miranda: “Geometry and Dynamics of Singular Symplectic manifolds, Eva Miranda, Lesson 3”.
2:01:39Geometry and Dynamics of Singular symplectic manifolds by E. Miranda (minicourse in Henan) Lesson 1
A 122-minute video from Eva Miranda: “Geometry and Dynamics of Singular symplectic manifolds by E. Miranda (minicourse in Henan) Lesson 1”.
2:13:48Geometry and Dynamics of Singular symplectic structures by E. Miranda (minicourse in Henan) Lesson 2
A 134-minute video from Eva Miranda: “Geometry and Dynamics of Singular symplectic structures by E. Miranda (minicourse in Henan) Lesson 2”.
33:33Integrability: From Noether to the N-body problem and beyond.
A 34-minute video from Eva Miranda: “Integrability: From Noether to the N-body problem and beyond.”.
2:32:18Lesson 5-Toric actions, action-angle coordinates and Integrable systems on b^m-symplectic manifolds.
A 152-minute video from Eva Miranda: “Lesson 5-Toric actions, action-angle coordinates and Integrable systems on b^m-symplectic manifolds.”.
30:31Lie groups and Lie algebra actions (Master Course- Chapter 3- Video 1)
Advanced
A 31-minute video from Eva Miranda: “Lie groups and Lie algebra actions (Master Course- Chapter 3- Video 1)”.
1:12:37Miniworkshop Geometry and Dynamics of Singular Structures. Talk by Daniel Peralta-Salas
Advanced
A 73-minute video from Eva Miranda: “Miniworkshop Geometry and Dynamics of Singular Structures. Talk by Daniel Peralta-Salas”.
22:32Resolution of problems in Symplectic Geometry
A 23-minute video from Eva Miranda: “Resolution of problems in Symplectic Geometry”.
1:24:45Session 7-Some classical problems for b^m-symplectic and b^m-contact manifolds
A 85-minute video from Eva Miranda: “Session 7-Some classical problems for b^m-symplectic and b^m-contact manifolds”.
53:10Session 8 October 5: A magic mirror between singular contact geometry and singular Fluid Dynamics.
A 53-minute video from Eva Miranda: “Session 8 October 5: A magic mirror between singular contact geometry and singular Fluid Dynamics.”.
18:05Solution to problems 2,7 and 14 in the list of Lie group actions
A 18-minute video from Eva Miranda: “Solution to problems 2,7 and 14 in the list of Lie group actions”.
21:50Solutions to problems in Slide 14 of the Summary of Lie groups and Lie algebras
A 22-minute video from Eva Miranda: “Solutions to problems in Slide 14 of the Summary of Lie groups and Lie algebras”.
42:52Symplectic Geometry and Hamiltonian Dynamics: From Poisson to Noether and the conservation of energy
A 43-minute video from Eva Miranda: “Symplectic Geometry and Hamiltonian Dynamics: From Poisson to Noether and the conservation of energy”.
35:32Symplectic Geometry versus Riemannian Geometry. Hamilton's equations and symplectic forms.
A 36-minute video from Eva Miranda: “Symplectic Geometry versus Riemannian Geometry. Hamilton's equations and symplectic forms.”.
1:02:12Symplectic Geometry: Local and global classification problems from Darboux to Moser.
A 62-minute video from Eva Miranda: “Symplectic Geometry: Local and global classification problems from Darboux to Moser.”.
16:25Symplectic Geometry: Solutions of Problems 1 and 6 in the list
A 16-minute video from Eva Miranda: “Symplectic Geometry: Solutions of Problems 1 and 6 in the list”.
46:49Symplectic Geometry: Some problems
A 47-minute video from Eva Miranda: “Symplectic Geometry: Some problems”.
1:13:13The singular Weinstein conjecture: When escape trajectories close up
A 73-minute video from Eva Miranda: “The singular Weinstein conjecture: When escape trajectories close up”.
1:04:26To b or not to b, that is the question (Geometry in Como)
A 64-minute video from Eva Miranda: “To b or not to b, that is the question (Geometry in Como)”.
22:17Using symplectic geometry to understand the spherical pendulum
A 22-minute video from Eva Miranda: “Using symplectic geometry to understand the spherical pendulum”.
21:52Which spheres or compact surfaces can be Lie groups?
A 22-minute video from Eva Miranda: “Which spheres or compact surfaces can be Lie groups?”.
31:59Why is symplectic geometry formulated this way?
A 32-minute video from Eva Miranda: “Why is symplectic geometry formulated this way?”.