Wiesława Nizioł


Directrice de recherche, CNRS

Sorbonne Université
IMJ-PRG, équipe de théorie des nombres
4, place Jussieu, F-75005 PARIS 05
France
PHONE: (+33) ?
EMAIL: wieslawa.niziol [a] imj-prg.fr
Research Interests
Arithmetic algebraic geometry: p-adic Hodge theory, Galois representations, p-adic cohomology.
Curriculum Vitae
Editorship
Bulletin Polish Acad. Sci. Math., a mathematical journal of the Polish Academy of Sciences, devoted to concise papers.
I encourage you to submit your number theory and algebraic geometry papers to this journal !
Papers
• On the cohomology of p-adic analytic spaces, II: The Cst-conjecture, (with Pierre Colmez), preprint, 57 pages, August 2021.
• On the cohomology of p-adic analytic spaces, I: The basic comparison theorem, (with Pierre Colmez), preprint, 67 pages, April 2021.
• Cohomologie des courbes analytiques p-adiques, (with Pierre Colmez, Gabriel Dospinescu), preprint, 124 pages, January 2021.
• On syntomic regulators I: constructions, preprint, 60 pages, June 2016.
• Hodge Theory of p-adic varieties: a survey, Ann. Polon. Math. 127 (2021), 63-86.
• p-adic étale cohomology of period domains (with Pierre Colmez, Gabriel Dospinescu, Julien Hauseux), Math. Ann. 381 (2021), 105-180.
• Integral p-adic étale cohomology of Drinfeld symmetric spaces (with Pierre Colmez, Gabriel Dospinescu), Duke Math. J. 170 (2021), no. 3, 575 - 613.
• On uniqueness of p-adic period morphisms, II , Compos. Math. 156 (2020), no. 9, 1915-1964.
• On p-adic comparison theorems for rigid analytic varieties, I (with Pierre Colmez), Münster J. Math. 13 (2020) (Special Issue: In honor of Ch. Deninger), 445-507.
• On the cohomology of the affine space (with Pierre Colmez), p-adic Hodge Theory, Simons Symposia, Springer, 2020, 71-80.
• Cohomologie p-adique de la tour de Drinfeld: le cas de la dimension 1 (with Pierre Colmez, Gabriel Dospinescu), J. Amer. Math. Soc. 33 (2020), 311-362.
• Cohomology of p-adic Stein spaces (with Pierre Colmez, Gabriel Dospinescu), Invent. Math. 219 (2020), no.3, 873-985.
• Geometric syntomic cohomology and vector bundles on the Fargues-Fontaine curve, J. Algebraic Geom. 28 (2019), 605-648.
• Syntomic cohomology and p-adic motivic cohomology (with Veronika Ertl), Algebraic Geometry 6 (2019), no. 1, 100-131.
• On p-adic absolute Hodge cohomology and syntomic coefficients, I (with Frédéric Déglise), Comment. Math. Helv. 93 (2018), no. 1, 71-131.
• Syntomic complexes and p-adic nearby cycles (with Pierre Colmez), Invent. Math. 208 (2017), no.1, 1-108.
• Syntomic cohomology and regulators for varieties over p-adic fields (with Jan Nekovář), Algebra Number Theory 10 (2016), no. 8, 1695–1790.
• K-theory of log-schemes II: log-syntomic K-theory, Adv. Math 230 (2012), 1646–1672.
• On uniqueness of p-adic period morphisms, Pure Appl. Math. Q. 5 (2009), no. 1, (Special Issue: In honor of Jean-Pierre Serre), 163–212.
• K-theory of log-schemes I, Doc. Math. 13 (2008), 505–551.
• Semistable Conjecture via K-theory, Duke Math. J. 141 (2008), no. 1, 151–178.
• p-adic motivic cohomology in arithmetic, International Congress of Mathematicians. Vol. II, 459–472, Eur. Math. Soc., Zürich, 2006.
• Toric singularities: log-blow-ups and global resolutions, J. Algebraic Geom. 15 (2006), no. 1, 1–29.
• Cohomology of crystalline smooth sheaves, Compositio Math. 129 (2001), no. 2, 123–147.
• Crystalline Conjecture via K-theory, Ann. Sci. École Norm. Sup. (4) 31 (1998), no. 5, 659–681.
• On the image of p-adic regulators, Invent. Math. 127 (1997), 375–400.
• Duality in the cohomology of crystalline local systems, Compositio Math. 109 (1997), no. 1, 67–97.
• Cohomology of crystalline representations, Duke Math. J. 71 (1993), no. 3, 747–791.
Talks
p-adic motivic cohomology in arithmetic geometry, slides of a talk given at ICM2006, Madrid.
p-adic Hodge Theory: from algebraic to analytic varieties, slides of a talk given at PTM-100, Kraków, 2019.