Jacob Lurie: Brauer Groups in Stable Homotopy Theory
July 19, 2017 @UIUC.
Vesna Stojanoska
Ralph Cohen | Immersions of manifolds and homotopy theory
Throughout the 20-21 academic year, the CMSA will be hosting a lecture series on literature in the mathematical sciences, with a focus on significant ...
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Wolfgang Lück - Some applications to 3-manifolds - Geometric Topology Workshop
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Greg Friedman
Morita Theory in Stable Homotopy Theory
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Stable Homotopy Theory I, Feb 26, 2019
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Homotopy theory and arithmetic geometry 2
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String topology coproduct: geometric and algebraic aspects - Manuel Rivera
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3264 Conics in a Second by Bernd Sturmfels
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International Centre for Theoretical Sciences
Ben Antieau Derived algebraic geometry I
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François Métayer: Homotopy theory of strict omega-categories and its connections with...Part 1
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Centre International de Rencontres Mathématiques
Geometric characterization of sub-Riemannian extremals
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Michał Jóźwikowski
Discrete Homotopy Theory and Cubical Sets
Bob Lutz University of Michigan.
Mathematical Sciences Research Institute (MSRI)
The Homotopy Theory of Stratified Spaces
Peter Haine Massachusetts Institute of Technology.
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Global homotopy theory / Lecture 3: Transfers
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Stefan Schwede
Urs Schreiber - Super p-Brane Theory emerging from Super Homotopy Theory
Talk at String-Math 2017 held at Hamburg University, July 24-28, 2017. Event website: https://stringmath2017.desy.de/ Enjoy!
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The h-principle in symplectic geometry - Emmy Murphy
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Raphaël Rouquier - Geometric representation theory as representation-theoretic geometry
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Formal Abstract Homotopy Theory - Jeremy Avigad
Jeremy Avigad Carnegie Mellon University February 28, 2013 For more videos, visit http://video.ias.edu.
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Manifolds, classification of surfaces and Euler characteristic | Differential Geometry 25
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An introduction to homology | Algebraic Topology | NJ Wildberger
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Wolfram Physics Project: Working Session Sept. 15, 2020 [Physicalization of Metamathematics]
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Jacob Lurie: 2015 Breakthrough Prize in Mathematics Symposium
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Breakthrough
JuliaCon 2020 | AlgebraicJulia: Applied Category Theory in Julia | James Fairbanks
Applied Category Theory is a new paradigm of applied mathematics that incorporates the advances in type theory to analyze scientific and engineering systems.
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Sergei Gukov, Quantization and Categorification, Lecture 3
Both "quantization" and "categorification" have influenced many recent developments in pure mathematics and modern mathematical physics, ranging from ...
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Clark Barwick - 1/3 Exodromy for ℓ-adic Sheaves
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Gravity, Geometry and Group Theory
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Metric Learning and Manifolds: Preserving the Intrinsic Geometry
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Microsoft Research
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Instituto de Matemáticas de la UNAM
Categorification of Fourier Theory
A talk of Jacob Lurie given on April 24, 2015 at the Harvard Mathematics Department.
Harvard Math
Geometry of Growth and Form: Commentary on D'Arcy Thompson | John Milnor
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Gunnar Carlsson: "Topological Modeling of Complex Data"
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Discrete Differential Geometry - Lecture 20: Geodesics
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Keenan Crane
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First Steps in Symplectic Dynamics - Helmut Hofer
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Olivia Caramello - 1/4 Introduction to categorical logic, classifying toposes...
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Univalent Foundations: New Foundations of Mathematics | Vladimir Voevodsky
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