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Ilaria Chillotti - Introduction to FHE and the TFHE Scheme (Pt 1)

Subtitles will be added at a later date. 26 July 2022 Foundations and Applications of Lattice-based Cryptography Ilaria Chillotti, ZAMA Introduction to FHE and the TFHE Scheme (Pt 1)

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Three Minute Thesis Competition Final 2022 - Collette Larkin

Individual Video - Three Minute Thesis Competition Final 2022 - Collette Larkin - Finalist

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Proof complexity of CSP - Azza Gayasin

Mathematical Approaches to Lower Bounds: Complexity of Proofs and Computation Proof complexity of CSP by Azza Gaysin, The Charles University in Prague

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A hierarchy of propositional proof systems - Pavel Pudlak

Mathematical Approaches to Lower Bounds: Complexity of Proofs and Computation A hierarchy of propositional proof systems by Pavel Pudlak, Institute of Mathematics, CAS

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Undergraduate study at the Edinburgh Futures Institute 2022

In this brief video, course organisers introduce you to the pre-Honours elective courses currently on offer at the Edinburgh Futures Institute.

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Zane Li - A decoupling interpretation of an old argument for Vinogradov's Mean Value Theorem

A Young Researchers Symposium in Harmonic Analysis Zane Li, Indiana University Bloomington 23 June 2022 This talk is in the process of being subtitled. This typically takes around two weeks.

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Sharp subelliptic estimates via an uncertainty principle - Gian Maria Dall'Ara

Fourier Analysis @ 200 Sharp subelliptic estimates via an uncertainty principle Gian Maria Dall'Ara, Scuola Normale Superiore (Pisa) 30 June 2022 This talk is being subtitled. This process…

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On the strength of semi-algebraic proof systems - Ilario Bonacina

Mathematical Approaches to Lower Bounds: Complexity of Proofs and Computation On the strength of semi-algebraic proof systems UPC Universitat Politècnica de Catalunya Ilario Bonacina

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TFNP Collapses, separations, and characterization - Mika Goos

Mathematical Approaches to Lower Bounds: Complexity of Proofs and Computation TFNP: Collapses, separations, and characterization EPFL Swisserland Mika Goos

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Geometry and topology in collective dynamics models. - Pierre Degond

From Individual to Collective Behaviour in Biological and Robotic Systems Geometry and topology in collective dynamics models. CNRS, Institut de Mathematiques de Toulouse Pierre Degond

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Adaptive Moving Meshes for Hyperbolic PDEs - Matthew Hubbard

Adaptive Moving and Anisotropic Meshes for the Numerical Approximation of PDEs Adaptive eMoving Meshes for Hyperbolic PDEs Matthew Hubbard (University of Nottingham) 13 May 2022

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Anisotropic, Adaptive Finite Elements for Academic and Industrial Problems - Marco Picasso

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

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Accelerating Mesh Adaptation using Neural Networks - Joseph Wallwork

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

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Mesh Adaptation for High-Order Flow Simulations - Kaloyan Kirilov

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

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R-Adaptivity, Deep Learning and the Deep Ritz Method - Simone Appella

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

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Immersed Method with Metric Based Anisotropic Meh Adaptation for Computational Multiphase Flow Dynamics - Thierry Coupez

Adaptive Moving and Anisotropic Meshes for the Numerical Approximation of PDEs Immersed Method with Metric Based Anisotropic Meh Adaptation for Computational Multiphase Flow Dynamics Thierry…

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