Nicola Mazzari

Nicola Mazzari

helping students in solving linear systems | struggling with conjectures in arithmetic algebraic geometry | cycling a lot

Publications

You can also find my articles on Iris, Google Scholar, arXiv, Scopus.

Journal Articles

O. Brinon, B. Chiarellotto & N. Mazzari (2024). "Multivariable de Rham representations, Sen theory, and p-adic differential operators." Mathematical Research Letters, Vol. 31 n.1, p. 25-90.
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B. Chiarellotto, N. Mazzari & Y. Nakada (2024). "A Conjecture of Flach and Morin." Journal of Number Theory, 264, 27–40.
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A. Bertapelle & N. Mazzari & A. Saha (2023). "Canonical Witt formal schemes extensions and p-torsion groups." Annali di Matematica Pura e Applicata, (202) 2313-2332.
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N. Mazzari (2021). "On log differentials of local fields." Rendiconti del Seminario Matematico della Università di Padova, 145, 207–212.
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B. Chiarellotto & N. Mazzari (2020). "Extensions of filtered Ogus structures." Applied Categorical Structures, 28 (1), 143–148.
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N. Mazzari (2019). "The Fontaine–Ogus realization of Laumon 1-motives." Communications in Algebra, 48 (1), 299–306.
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B. Chiarellotto, C. Lazda & N. Mazzari (2019). "The filtered Ogus realisation of motives." Journal of Algebra, 527, 348–365.
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A. Bertapelle & N. Mazzari (2019). "On deformations of 1-motives." Canadian Mathematical Bulletin, 62 (1), 11–22.
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F. Déglise & N. Mazzari (2015). "The rigid syntomic ring spectrum." Journal of the Institute of Mathematics of Jussieu, 14 (4), 753–799.
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B. Chiarellotto, A. Ciccioni & N. Mazzari (2013). "Cycle classes and the syntomic regulator." Algebra & Number Theory, 7 (3), 533–566.
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N. Mazzari (2011). "Extensions of formal Hodge structures." Communications in Algebra, 39 (4), 1372–1393.
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N. Mazzari (2010). "Cohomological dimension of Laumon 1-motives up to isogenies." Journal de Théorie des Nombres de Bordeaux, 22 (3), 719–726.
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Books

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.
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