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37:01Advanced
A 37-minute video from HallerGroupETH: “Equation-and Data-Driven Nonlinear Model Reduction to Spectral Submanifolds by Prof. George Haller”.
34:17Advanced
A 34-minute video from HallerGroupETH: “Fast Reduction of Nonlinear Finite Element Models to Spectral Submanifolds by Prof. George Haller”.
1:01:56A 62-minute video from HallerGroupETH: “Material Barriers to Diffusive and Stochastic Transport by Prof. George Haller”.
25:04Advanced
A 25-minute video from HallerGroupETH: “Nonlinear Reduced-Order Modeling from Data by Prof. George Haller.”.
1:38:14Advanced
A 98-minute video from HallerGroupETH: “Objective Barriers To Passive, Diffusive and Active Transport by Prof. George Haller (Lecture 2)”.
1:41:15Advanced
A 101-minute video from HallerGroupETH: “Objective Barriers to Passive, Diffusive and Active Transport by Prof. George Haller (Lecture 1)”.
14:32A 15-minute video from HallerGroupETH: “Quasi Objective Eddy Visualization from Sparse Drifter Data”.
15:17A 15-minute video from HallerGroupETH: “TBarrier Notebook #10: TRA/TSE in 2D velocity fields”.
15:11A 15-minute video from HallerGroupETH: “TBarrier Notebook #11: Hyperbolic LCSs in 2D velocity fields”.
20:03A 20-minute video from HallerGroupETH: “TBarrier Notebook #12: Hyperbolic OECSs in 2D velocity fields”.
14:34A 15-minute video from HallerGroupETH: “TBarrier Notebook #13: Mz-Criterion in 2D velocity fields”.
12:13A 12-minute video from HallerGroupETH: “TBarrier Notebook #14: Poincare Map on time-periodic Bickley jet”.
26:16A 26-minute video from HallerGroupETH: “TBarrier Notebook #15: Elliptic OECS/LCS in 2D velocity fields”.
13:31A 14-minute video from HallerGroupETH: “TBarrier Notebook #16: DBS (Diffusion Barrier Sensitivity) in 2D velocity fields”.
14:34A 15-minute video from HallerGroupETH: “TBarrier Notebook #17: Elliptic Eulerian and Lagrangian Diffusion Barriers in 2D velocity fields”.
10:42A 11-minute video from HallerGroupETH: “TBarrier Notebook #18: Stochastic Transport Barriers in 2D velocity fields”.
14:51A 15-minute video from HallerGroupETH: “TBarrier Notebook #19: Dynamically Active Barriers in 2D”.
8:39A 9-minute video from HallerGroupETH: “TBarrier Notebook #1: Introduction TBarrier Notebooks”.
13:27A 13-minute video from HallerGroupETH: “TBarrier Notebook #20: Velocity Computation in 3D”.
6:55A 7-minute video from HallerGroupETH: “TBarrier Notebook #21: Lagrangian Particle Trajectories in 3D velocity fields”.
7:56A 8-minute video from HallerGroupETH: “TBarrier Notebook #22: Gradient of flow map in 3D velocity fields”.
10:27A 10-minute video from HallerGroupETH: “TBarrier Notebook #23: Cauchy-Green strain tensor in 3D velocity fields”.
12:50A 13-minute video from HallerGroupETH: “TBarrier Notebook #24: FTLE in 3D velocity fields”.
10:04A 10-minute video from HallerGroupETH: “TBarrier Notebook #25: LAVD in 3D velocity fields”.
10:56A 11-minute video from HallerGroupETH: “TBarrier Notebook #26: TRA/TSE in 3D velocity fields”.
12:34A 13-minute video from HallerGroupETH: “TBarrier Notebook #27: Mz-Criterion in 3D velocity fields”.
7:13A 7-minute video from HallerGroupETH: “TBarrier Notebook #28: PoincareMap3D on steady ABC flow”.
9:35A 10-minute video from HallerGroupETH: “TBarrier Notebook #29: UnifiedLCS-theory on ABC flow”.
18:08A 18-minute video from HallerGroupETH: “TBarrier Notebook #2: Overview of TBarrier github repository”.
13:34A 14-minute video from HallerGroupETH: “TBarrier Notebook #30: Dynamically Active Barriers in 3D”.
12:42A 13-minute video from HallerGroupETH: “TBarrier Notebook #31: Velocity field from sea surface height (SSH) data.”.
10:36A 11-minute video from HallerGroupETH: “TBarrier Notebook #3: Velocity Computation in 2D”.
10:18A 10-minute video from HallerGroupETH: “TBarrier Notebook #5: Gradient of flow map in 2D velocity fields”.
8:32A 9-minute video from HallerGroupETH: “TBarrier Notebook #6: Cauchy-Green strain tensor in 2D velocity fields”.
12:36A 13-minute video from HallerGroupETH: “TBarrier Notebook #7: FTLE in 2D velocity fields”.
6:43A 7-minute video from HallerGroupETH: “TBarrier Notebook #8: PRA in 2D velocity fields”.
