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bol.com: bol.com | Quantum Fields and Strings | | Pierre Deligne...
Taal: Engels. Schrijf een review. E-mail deze pagina. Quantum Fields and Strings. Bekijk video. Auteur: Pierre Deligne. Uitgever: American Mathematical Society.
The Work of Pierre Deligne - International Mathematical Unionwww.yumpu.com › document › view › the-work-of...
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· The Work of Pierre Deligne - International Mathematical Union The Work of Pierre Deligne - International Mathematical Union. The Work of ...
From Pierre Deligne’s secret garden: looking back at some of his...
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I discuss four unpublished letters of Deligne (one on Hodge theory, two on Euler–Poincaré characteristics and ramification of $${\ell}$$ -adic s
Pierre Deligne - de.LinkFang.org
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Literatur von und über Pierre Deligne im Katalog der Deutschen Nationalbibliothek; John J. O’Connor, Edmund F. Robertson: Pierre Deligne. In: MacTutor History of Mathematics archive. Pierre Deligne im Mathematics Genealogy Project (englisch) Konferenz zu seinem 60. Geburtstag am IAS mit Porträt im IAS Newsletter (PDF; 814 kB)
Pierre Deligne: A Poet of Arithmetic Geometry | SpringerLink
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This is a report on the work of Pierre Deligne.
Pierre Deligne - it.LinkFang.org
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Pierre Deligne. Questa voce sull'argomento matematici è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Segui i suggerimenti del progetto di riferimento. Pierre René Deligne (Etterbeek, 3 ottobre 1944) è un matematico belga, noto per la dimostrazione della congettura di Weil che gli valse la Medaglia Fields ...
Pierre Deligne: A Poet of Arithmetic Geometry - SpringerLinklink.springer.com › The Abel Prize
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· This is a report on the work of Pierre Deligne. Dix choses soupçonnées seulement, dont aucune (la conjecture de Hodge disons) n'entraîne ...
Pierre Deligne – Jewiki
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Pierre Deligne (* 3. Oktober in Etterbeek , Region Brüssel-Hauptstadt ) ist ein belgischer Mathematiker . Berühmt wurde er durch seinen vollständigen Beweis der Weil-Vermutungen .
Hodge Cycles, Motives, and Shimura Varieties | Pierre Deligne
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ISBN ; Digitally watermarked, DRM-free; Included format: PDF; ebooks can be used on all reading devices; Immediate eBook download after ...
Pierre Deligne - en.LinkFang.org
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Starting in 1972, Deligne worked with Grothendieck at the Institut des Hautes Études Scientifiques (IHÉS) near Paris, initially on the generalization within scheme theory of Zariski's main theorem.In 1968, he also worked with Jean-Pierre Serre; their work led to important results on the l-adic representations attached to modular forms, and the conjectural functional equations of L-functions.
Equations Differentielles a Points Singuliers Reguliers | Pierre ...www.palgrave.com › ...
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Pierre Deligne. Series Title: Lecture Notes in Mathematics; Series Volume: 163; Copyright: 1970; Publisher: Springer-Verlag Berlin Heidelberg; Copyright Holder ...
Pierre Deligne Facts for Kids - KidzSearch Wikiwiki.kidzsearch.com › wiki › Pierre_Deligne
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· Pierre Deligne facts. Pierre René, Viscount Deligne (born 3 October 1944) is an important Belgian mathematician. He is known for work on the ...
Pierre Deligne - Wikidatawww.wikidata.org › wiki
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Pierre Deligne ; Spanish. Pierre Deligne. matemático belga. Pierre Rene Deligne; Pierre René Deligne ; Traditional Chinese. 皮埃爾·德利涅. No description defined.
Pierre Deligne - zxc.wikide.zxc.wiki › wiki › Pierre_Deligne
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Then he was back at IHES at Grothendieck, who used him to work out his seminar lectures from previous years. In he received his doctorate ...
Pierre Deligne
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Pierre René, Viscount Deligne is a Belgian mathematician. He is known for work on the Weil conjectures, leading to a complete proof in He is the winner ...
Jakow Grigorjewitsch Sinai – Jewiki
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... Alexandrowitsch Margulis, Sergei Petrowitsch Nowikow | : Stephen Smale, Hillel Fürstenberg | 2008: Pierre Deligne, Phillip Griffiths, ...
Pierre Deligne - frwiki.net
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Sommaire. 1 Biographie Prix et distinctions. 2 Notes et références; 3 Voir aussi Article connexe; 3.2 Liens externes ...
[PDF] the hodge conjecturewww.claymath.org › wp-content › uploads › › hodge
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PIERRE DELIGNE. 1. Statement. We recall that a pseudo complex structure on a C∞-manifold X of dimension. 2N is a C-module structure on the tangent bundle TX ...
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