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Posts

The linear algebra of Page-Rank

Published:

The linear algebra of google Page-Rank algorithm is essentially a fixed point formula. Let me sketch how it works. This is an interesting application of linear algebra, graph theory and probability.

Serre-Tate for 1-motives

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This post is an overview of the article arXiv:1704.01340 written with A. Bertapelle.

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portfolio

Almost Xmas Seminar

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One day workshop on the almost purity theorem of P. Scholze.

Pietro Gatti Permalink

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Mémoire de M2: The Néron-Ogg-Shafarevich criterion. Bordeaux-ALGANT.

Ph.D: Davide Marangoni

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On derived de Rham cohomology, with B. Morin and F. Andreatta (cotutelle Bordeaux-Milan).

Ph.D: Abhinandan

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On syntomic cohomology and special values, with D. Benois (Bordeaux).

Jury de thèse: Abhinandan

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Jury member for PhD thesis ‘Finite height representations and syntomic complex’, Bordeaux.

Khai-Hoan Nguyen-Dang

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Ph.D thesis: On p-adic uniformization of abelian varieties. With A. Iovita. University of Padova

Benjamin Jeffers Permalink

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Master’s thesis: Canonical Lifts of Elliptic Curves Through Witt Vectors</i>. (UniPD-ALGANT)

Asier Zubizarreta Albizu

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Master’s thesis: The étale fundamental group and applications. (UniPD-ALGANT)

Davide Alemanno

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Master’s thesis: The Fargues-Fontaine factorization theorem. (UniPD)

Giovanni Gottin

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BSc’s thesis: A Quantitative SICR Approach to IFRS 9 Staging. (HFARM-Chichester)

publications

The rigid syntomic ring spectrum

Published in Journal of the Institute of Mathematics of Jussieu 14 (4): 753–799, 2015

Recommended citation: F. Déglise & N. Mazzari (2015). "The rigid syntomic ring spectrum." Journal of the Institute of Mathematics of Jussieu, 14 (4), 753–799.
Download Paper | Download Bibtex

An introduction to Perfectoid Spaces

Published in In An Excursion into p-adic Hodge Theory, Panoramas & Synthèses 54, SMF, 207–265, 2019

Recommended citation: O. Brinon, F. Andreatta, R. Brasca, B. Chiarellotto, N. Mazzari, S. Panozzo & M. A. Seveso (2019). "An introduction to Perfectoid Spaces." In An Excursion into p-adic Hodge Theory: from foundations to recent trends, pp. 207–265.
Download Paper | Download Bibtex

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