Jan Nekovář

Q: What Schools Are Affiliated With Jan Nekovář

Jan Nekovář is affiliated with the following schools: Moscow State University, Sorbonne University, University of Cambridge, University of California, Berkeley, Charles University

Jan Nekovář's AcademicInfluence.com Rankings

Jan Nekovář

Mathematics

#3198

World Rank

#4773

Historical Rank

Group Theory

#524

World Rank

#614

Historical Rank

Algebra

#847

World Rank

#1106

Historical Rank

Measure Theory

#5175

World Rank

#6121

Historical Rank

mathematics Degrees

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Mathematics

Jan Nekovář's Degrees

PhD Mathematics Charles University
Masters Mathematics Charles University

Why Is Jan Nekovář Influential?

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According to Wikipedia, Jan Nekovář was a Czech academic and mathematician who specialized in number theory. Biography Nekovář first studied at Charles University in Prague and was an exchange student at Moscow State University from 1984 to 1985. He obtained his doctorate from the Czechoslovak Academy of Sciences in 1991 with a thesis titled Modulární formy necelé váhy. From 1991 to 1993, he was a postdoctoral researcher at the University of California, Berkeley. In 1993, he became an assistant professor at Charles University, where he became a lecturer in 1995. He taught at Christ's College, Cambridge from 1995 to 2002 and subsequently became a professor at Pierre and Marie Curie University.

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Jan Nekovář's Published Works

Number of citations in a given year to any of this author's works

Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author

Published Works

On p-adic height pairings (2002) (161)
On the parity ranks of Selmer groups (2000) (113)
Kolyvagin's method for Chow groups of Kuga-Sato varieties (1992) (91)
On the parity of ranks of Selmer groups IV. With an appendix by Jean-Pierre Wintenberger (2001) (64)
On thep-adic height of Heegner cycles (1995) (59)
L -functions and Galois Representations: The Euler system method for CM points on Shimura curves (2007) (56)
BEILINSON ’ S CONJECTURES (2002) (45)
Level Raising and Anticyclotomic Selmer Groups for Hilbert Modular Forms of Weight Two (2012) (43)
L-functions and Galois representations (2007) (26)
Non-vanishing modulo p of Hecke L – values and application (25)
Some consequences of a formula of Mazur and Rubin for arithmetic local constants (2013) (22)
-adic Abel-Jacobi maps and -adic heights (2000) (22)
Eichler-Shimura relations and semisimplicity of étale cohomology of quaternionic Shimura varieties (2018) (21)
ON THE ASYMPTOTIC BEHAVIOUR OF HEEGNER POINTS (2002) (20)
Class numbers of quadratic fields and Shimura's correspondence (1990) (19)
Non-triviality of CM points in ring class field towers (2010) (18)
On The Asymptotic Behavior of Heegner Points (1999) (16)
On the parity of ranks of Selmer groups. III. (2007) (14)
Growth of Selmer groups of Hilbert modular forms over ring class fields (2008) (12)
Cyclotomic units in Zp-extensions (1995) (11)
Compatibility of arithmetic and algebraic local constants (2015) (10)
Assessment of vegetative phenological phases of European beech (Fagus sylvatica L.) in relation to effective temperature during period of 1992-2008 in Czechia. (2010) (9)
Compatibility of arithmetic and algebraic local constants (the case $\ell \neq p$) (2015) (7)
Compatibility of arithmetic and algebraic local constants, II: the tame abelian potentially Barsotti–Tate case (2018) (6)
Hidden Symmetries in the Theory of Complex Multiplication (2009) (6)
Semisimplicity of certain Galois representations occurring in étale cohomology of unitary shimura varieties (2019) (5)
Temporal and spatial variability in allergy-triggering phenological phases of hazel and alder in Czechia. (2009) (4)
Kolyvagin’s result on the vanishing of X(E/K)[p∞] and its consequences for anticyclotomic Iwasawa theory (2018) (4)
Higher Heisenberg Lie algebras and metaplectic representations (1999) (2)
Modular curves and Fermat's theorem (1994) (2)
Kolyvagin’s result on the vanishing of $\protect \Sha(E/K)[p^\infty ]$ and its consequences for anticyclotomic Iwasawa theory (2019) (2)
Erratum for: “On the parity of ranks of Selmer groups. III” [cf. Documenta Math. 12 (2007), 243–274] (2009) (1)
Phenological monitoring of fruit trees in the Czech republic (2010) (0)
Evaluation of selected wild plants flowering season 1991 - 2009 (1991 - 2000 & 2001 - 2009) (2009) (0)
L -functions and Galois Representations: Preface (2007) (0)
Kolyvagin's result on the vanishing of $\sha(E/K)[p^\infty]$ and its consequences for anticyclotomic Iwasawa theory. (2018) (0)
Values of L-functions and p-adic Cohomology (1994) (0)
THE HODGE DECOMPOSITION (2008) (0)
Phenology Atlas of Czechia in preparation - aim & content (2009) (0)
Correction to the paper “Kolyvagin’s result on the vanishing of Ш(E/K)[p ∞ ] and its consequences for anticyclotomic Iwasawa theory” (2021) (0)

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What Schools Are Affiliated With Jan Nekovář?

Jan Nekovář is affiliated with the following schools:

Jan Nekovář's Academic­Influence.com Rankings

Jan Nekovář's Degrees

Why Is Jan Nekovář Influential?

Jan Nekovář's Published Works

Published Works

Other Resources About Jan Nekovář

What Schools Are Affiliated With Jan Nekovář?

Jan Nekovář's AcademicInfluence.com Rankings