Linear algebraists | Number theorists | Differential geometers

Hermann Weyl

Hermann Klaus Hugo Weyl, ForMemRS (German: [vaɪl]; 9 November 1885 – 8 December 1955) was a German mathematician, theoretical physicist and philosopher. Although much of his working life was spent in Zürich, Switzerland, and then Princeton, New Jersey, he is associated with the University of Göttingen tradition of mathematics, represented by , David Hilbert and Hermann Minkowski. His research has had major significance for theoretical physics as well as purely mathematical disciplines including number theory. He was one of the most influential mathematicians of the twentieth century, and an important member of the Institute for Advanced Study during its early years. Weyl contributed to an exceptionally wide range of fields, including works on space, time, matter, philosophy, logic, symmetry and the history of mathematics. He was one of the first to conceive of combining general relativity with the laws of electromagnetism. Freeman Dyson wrote that Weyl alone bore comparison with the "last great universal mathematicians of the nineteenth century", Poincaré and Hilbert. Michael Atiyah, in particular, has commented that whenever he examined a mathematical topic, he found that Weyl had preceded him. (Wikipedia).

Hermann Weyl
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Weyl groups, and their generalizations in, enumerative geometry II - Okounkov

Hermann Weyl Lectures Topic: Weyl groups, and their generalizations in, enumerative geometry II Speaker: Andrei Okounkov Date: Wednesday, March 16 These lectures will be about enumerative K-theory of curves (and more general 1-dimensional sheaves) in algebraic threefolds. In the firs

From playlist Hermann Weyl Lectures

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Weyl groups, and their generalizations, in enumerative geometry I - Andrei Okounkov

Hermann Weyl Lectures Topic: Weyl groups, and their generalizations, in enumerative geometry I Speaker: Andrei Okounkov Date: Tuesday, March 15 These lectures will be about enumerative K-theory of curves (and more general 1-dimensional sheaves) in algebraic threefolds. In the first lec

From playlist Hermann Weyl Lectures

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Why String Theory is Wrong

To learn to think like a scientist check out http://Brilliant.org/SpaceTime PBS Member Stations rely on viewers like you. To support your local station, go to: http://to.pbs.org/DonateSPACE Check out the new Space Time Merch Store! https://pbsspacetime.com/ Support Space Time on Patreo

From playlist Understanding the Holographic Universe

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Bourbaki - 07/11/15 - 2/4 - Frédéric NAUD

Résonances et bornes de Weyl fractales Hermann Weyl a démontré en 1911 un théorème remarquable sur la répartition asymptotique des valeurs propres du laplacien pour les domaines compacts à bord dans l’espace euclidien. Dans le cas des domaines non compacts de volume infini, il existe une

From playlist Bourbaki - 07 novembre 2015

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Tensor Calculus Lecture 7d: The Voss-Weyl Formula

This course will eventually continue on Patreon at http://bit.ly/PavelPatreon Textbook: http://bit.ly/ITCYTNew Errata: http://bit.ly/ITAErrata McConnell's classic: http://bit.ly/MCTensors Table of Contents of http://bit.ly/ITCYTNew Rules of the Game Coordinate Systems and the Role of Te

From playlist Introduction to Tensor Calculus

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The Zilber-Pink conjecture - Jonathan Pila

Hermann Weyl Lectures Topic: The Zilber-Pink conjecture Speaker: Jonathan Pila Affiliation: University of Oxford Date: October 26, 2018 For more video please visit http://video.ias.edu

From playlist Hermann Weyl Lectures

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Point-counting and diophantine applications - Jonathan Pila

Hermann Weyl Lectures Topic: Point-counting and diophantine applications Speaker: Jonathan Pila Affiliation: University of Oxford Date: October 23, 2018 For more video please visit http://video.ias.edu

From playlist Hermann Weyl Lectures

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Half-isolated Zeros and the Density Hypothesis - James Maynard

Hermann Weyl Lectures Topic: Half-isolated Zeros and the Density Hypothesis Speaker: James Maynard Affiliation: Member, School of Mathematics Date: November 11, 2022 Many important consequences of the Riemann Hypothesis would remain true even if there were some zeros off the critical lin

From playlist Hermann Weyl Lectures

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The Duffin-Schaeffer Conjecture - James Maynard

Hermann Weyl Lectures Topic: The Duffin-Schaeffer Conjecture Speaker: James Maynard Affiliation: Member, School of Mathematics Date: November 09, 2022 Given any non-negative function \f:ℤ→ℝ, it follows from basic ergodic ideas that either 100% of real numbers α have infinitely many ratio

From playlist Hermann Weyl Lectures

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O-minimality and Ax-Schanuel properties - Jonathan Pila

Hermann Weyl Lectures Topic: O-minimality and Ax-Schanuel properties Speaker: Jonathan Pila Affiliation: University of Oxford Date: October 24, 2018 For more video please visit http://video.ias.edu

From playlist Hermann Weyl Lectures

Related pages

Heisenberg group | Michael Atiyah | Weyl character formula | Group representation | The Classical Groups | Diophantine approximation | Neutrino | Weyl–Schouten theorem | Invariant (mathematics) | Continuum (set theory) | Symmetry | Gottlob Frege | Infinite set | Albert Einstein | Exponential sum | Weyl expansion | Weyl law | Schur–Weyl duality | Weyl tensor | Additive number theory | Time | Spinor | Dirac equation | David Hilbert | Invariant theory | Peter–Weyl theorem | Richard Courant | Symmetric group | L. E. J. Brouwer | General linear group | Riemannian geometry | Wormhole | John von Neumann | Proof by contradiction | Ramified theory of types | Representation theory | Riemann surface | Gamma matrices | Impredicativity | Set (mathematics) | Fermion | Analytic number theory | Conformal gravity | Weyl transformation | Real number | Henri Poincaré | Lie algebra | Hermann Minkowski | Number theory | Edmund Husserl | Compact group | George Pólya | Manifold | Saunders Mac Lane | Weyl algebra | Orthogonal group | Symplectic group | Bertrand Russell | Law of excluded middle | Pure mathematics | Intuitionism | Classical logic | Space | Riemann zeta function | Completeness of the real numbers | Oswald Veblen | Weyl's lemma (Laplace equation)