Arithmetic geometers

Aleksei Parshin

Aleksei Nikolaevich Parshin (Russian: Алексей Николаевич Паршин; 7 November 1942 – 18 June 2022) was a Russian mathematician, specializing in arithmetic geometry. He is most well-known for his role in the proof of the Mordell conjecture. (Wikipedia).

Aleksei Parshin
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Alexander Polyakov - Out of equilibrium

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From playlist Conférence à la mémoire de Vadim Knizhnik

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History Lists: Who Is Vladimir Putin? | History

Get the facts about Russian President Vladimir Putin and his rise to power. Newsletter: https://www.history.com/newsletter Website - http://www.history.com /posts Facebook - https://www.facebook.com/History Twitter - https://twitter.com/history HISTORY Topical Video Season 1 Episode 1 W

From playlist Examine the Past | History

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From playlist The MacMillan Report

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From playlist Vladimir Voevodsky Memorial Conference

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Interview at Cirm: Olga Paris-Romaskevich

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From playlist English interviews - Interviews en anglais

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From playlist RUSSIAN LEADERS

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Linux Sysadmin Basics -- LXC 4: Container Configuration

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From playlist LXC -- Linux Containers

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From playlist Who Did What In WW1?

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Christophe Soulé - 2/4 On the Arakelov theory of arithmetic

Let X be a semi-stable arithmetic surface of genus at least two and $\omega$ the relative dualizing sheaf of X, equipped with the Arakelov metric. Parshin and Moret-Bailly have conjectured an upper bound for the arithmetic self-intersection of $\omega$. They proved that a weak form of th

From playlist Christophe Soulé - On the Arakelov theory of arithmetic surfaces

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Christophe Soulé - 1/4 On the Arakelov theory of arithmetic

Let X be a semi-stable arithmetic surface of genus at least two and $\omega$ the relative dualizing sheaf of X, equipped with the Arakelov metric. Parshin and Moret-Bailly have conjectured an upper bound for the arithmetic self-intersection of $\omega$. They proved that a weak form of th

From playlist Christophe Soulé - On the Arakelov theory of arithmetic surfaces

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Christophe Soulé - 3/4 On the Arakelov theory of arithmetic

Let X be a semi-stable arithmetic surface of genus at least two and $\omega$ the relative dualizing sheaf of X, equipped with the Arakelov metric. Parshin and Moret-Bailly have conjectured an upper bound for the arithmetic self-intersection of $\omega$. They proved that a weak form of th

From playlist Christophe Soulé - On the Arakelov theory of arithmetic surfaces

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Christophe Soulé - 4/4 On the Arakelov theory of arithmetic

Let X be a semi-stable arithmetic surface of genus at least two and $\omega$ the relative dualizing sheaf of X, equipped with the Arakelov metric. Parshin and Moret-Bailly have conjectured an upper bound for the arithmetic self-intersection of $\omega$. They proved that a weak form of th

From playlist Christophe Soulé - On the Arakelov theory of arithmetic surfaces

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Interview at Cirm: Konstantin Khanin

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From playlist Jean-Morlet Chair - Khanin/Shlosman - 1st Semester 2017

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From playlist ELECTRICAL ENGINEERING 12 AC POWER

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From playlist Back to School - Expanded

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Physics 37.1 Gauss's Law Understood (22 of 29) Infinite Sheet of Charge

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From playlist PHYSICS 37.1 GAUSS'S LAW EXPLAINED

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Assessing the human rights situation in Russia through the cases of persecuted academics

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From playlist Azat Miftakhov Days Against the War

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Related pages

Parshin's conjecture | Vladimir Arnold | Abelian variety | Siegel modular variety | Hans Grauert | Hermann Weyl | Algebraic curve | Mordell conjecture | David Hilbert | Mathematics | Parshin chain | Class field theory | Igor Shafarevich | Faltings's theorem | Arithmetic geometry | Serge Lang