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Structural Breaks and Shape Constraints A Theoretically Tractable Framework for K Fold Cross Vaidation Sabyasachi Chatterjee (University of Illinois at Urbana-Champaign) 19 May 2022
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May 23rd, 2022
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Adaptive Moving and Anisotropic Meshes for the Numerical Approximation of PDEs Anisotropic, Adaptive Finite Elements for Academic and industrial Problems Marco Picasso (EPFL) 12 May 2022 This…
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May 16th, 2022
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Adaptive Moving and Anisotropic Meshes for the Numerical Approximation of PDEs Accelerating Mesh Adaptation using Neural Networks Joseph Wallwork (Imperial College London) 12 May 2022 This…
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May 16th, 2022
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Adaptive Moving and Anisotropic Meshes for the Numerical Approximation of PDEs Mesh Adaptation for High-Order Flow Simulations Kaloyan Kirilov (Imperial College London) 12 May 2022 This talk…
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May 16th, 2022
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Adaptive Moving and Anisotropic Meshes for the Numerical Approximation of PDEs R-Adaptivity, Deep Learning and the Deep Ritz Method Simone Appella (The University of Bath) 11 May 2022 This…
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May 11th, 2022
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Adaptive Moving and Anisotropic Meshes for the Numerical Approximation of PDEs Optimal Transport Methods for Mesh Adaptation Chris Budd (University of Bath) 10 May 2022 This talk is being…
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May 11th, 2022
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Adaptive Moving and Anisotropic Meshes for the Numerical Approximation of PDEs Adaptive Non-Hierarchical Galerkin Methods for Parabolic Problems: Moving Mesh and Virtual Element Methods Andrea…
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May 10th, 2022
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Dr Rupsha Fraser
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Katharina Schratz (Sorbonne University) - Resonances as a computational tool The subtitles/captions on this talk are being edited. They will be available within 2 weeks of the talk being published.
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March 7th, 2022
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Click "CC" to turn subtitles off. 01 Mar 2022Euan Spence (University of Bath) The Helmholtz boundary element method does not suffer from the pollution effect
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Liam Holligan Licence Type
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March 1st, 2022 Retain Source File
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Andrea Moiola (University of Pavia) - Stable approximation of Helmholtz solutions by evanescent plane waves The subtitles/captions on this talk are being edited. They will be available within 2…
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February 21st, 2022
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A description of the 'Create asset' page of the knowledge management hub
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Subtitles can be turned off by selecting CC. 07.12.21 Daan Huybrechs (KU Leuven, Belgium) - Non-polynomial discretizations of wave problems: accuracy and stability
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Liam Holligan Licence Type
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December 7th, 2021
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This recording is in the process of being subtitled. We aim to have edited captions available within 2 weeks of publishing.15 November
Jesús María Sanz-Serna
(University Carlos III of…
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November 15th, 2021
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08 Nov- 12 Nov 2021ICMS hosted the Convex Integration and Nonlinear Partial Differential Equations workshopFrom Ketchup to Concentration-driven Convex Integration Jan Burczak (University of Leipzig)
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November 11th, 2021
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08 Nov- 12 Nov 2021ICMS hosted the Convex Integration and Nonlinear Partial Differential Equations workshopClay course, lecture 2 Camillo De Lellis (IAS Princeton)
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