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Peter Scholze – författare

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4 produkter

  1. Peter Scholze, Jared Weinstein - Berkeley Lectures on p-adic Geometry, Häftad. Tillgänglighet: Lägg i varukorg

    Berkeley Lectures on p-adic Geometry

    Av Peter Scholze, Jared Weinstein

    Häftad, 2020

    845 kr

    Lägg i varukorg

    Berkeley Lectures on p-adic Geometry presents an important breakthrough in arithmetic geometry. In 2014, leading mathematician Peter Scholze delivered a series of lectures at the University of California, Berkeley, on new ideas in the theory of p-adic geometry. Building on his discovery of …

  2. Peter Scholze, Jared Weinstein - Berkeley Lectures on p-adic Geometry, Inbunden. Tillgänglighet: Lägg i varukorg

    Berkeley Lectures on p-adic Geometry

    Av Peter Scholze, Jared Weinstein

    Inbunden, 2020

    3212 kr

    Lägg i varukorg

    Berkeley Lectures on p-adic Geometry presents an important breakthrough in arithmetic geometry. In 2014, leading mathematician Peter Scholze delivered a series of lectures at the University of California, Berkeley, on new ideas in the theory of p-adic geometry. Building on his discovery of …

  3. Jared Weinstein, Peter Scholze - Berkeley Lectures on p-adic Geometry, E-bok. Tillgänglighet: Lägg i varukorg

    Berkeley Lectures on p-adic Geometry

    (AMS-207)

    Av Jared Weinstein, Peter Scholze

    E-bok, 2020

    1170 kr

    Lägg i varukorg

    Berkeley Lectures on p-adic Geometry presents an important breakthrough in arithmetic geometry. In 2014, leading mathematician Peter Scholze delivered a series of lectures at the University of California, Berkeley, on new ideas in the theory of p -adic geometry. Building on his discovery of …

  4. Bhargav Bhatt, Ana Caraiani, Kiran S. Kedlaya, Peter Scholze, Bryden Cais - Perfectoid Spaces, Häftad. Tillgänglighet: Lägg i varukorg

    Perfectoid Spaces

    Lectures from the 2017 Arizona Winter School

    Av Bhargav Bhatt, Ana Caraiani m. fl.

    Häftad, 2019

    1196 kr

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    Introduced by Peter Scholze in 2011, perfectoid spaces are a bridge between geometry in characteristic 0 and characteristic $p$, and have been used to solve many important problems, including cases of the weight-monodromy conjecture and the association of Galois representations to torsion classes …