Ver?ffentlichungen

Ver?ffentlichungen MathSciNet

(with J. Sprang)?Eisenstein-Kronecker classes, integrality of critical values of Hecke L-functions and p-adic interpolation?02/2020, to appear in Ann. of Math.
(with D. Loeffler, S. Zerbes) Rankin-Eisenstein classes for modular forms, Amer. J. Math.?142, 2020, 79-138
(with D. Scarponi) The Maillot-R?ssler current and the polylogarithm on abelian schemes
ANT?13, 2019, 501-511
(with A. Beilinson, A. Levin) Topological polylogarithms and p-adic interpolation of L-values of totally real fields
Math. Ann.?371, 2018, 1449-1495
(with A. Huber) Polylogarithm for families of commutative group schemes
J. Algebraic Geom.?27, 2018, 449-495
(with D. Roessler) Higher analytic torsion, polylogarithms and norm compatible elements on abelian schemes
Geometry, Analysis and Probability, pages 99 - 126, Springer, 2017
Part of the Progress in Mathematics book series (PM, volume 310)
(with D. Loeffler, S. Zerbes) Rankin-Eisenstein classes and explicit reciprocity laws
Camb. J. Math.?5,?no.1, 1-122, 2017

On p-adic interpolation of motivic Eisenstein classes
Elliptic curves, modular forms and Iwasawa theory, 335-371, Springer Proc. Math. Stat.,?188?, Springer Cham, 2016

Eisenstein classes, elliptic Soulé elements and the $\ell$-adic elliptic polylogarithm
London Math. Soc. Lecture Note Ser.,?418,?Cambridge Univ. Press, 2015

The equivariant Tamagawa number conjecture and the Birch-Swinnerton-Dyer conjecture
IAS/Park City Math. Ser.,?18,?Amer. Math. Soc., Providence, RI 2011

(with K. Bannai)?p-adic Beilinson conjecture for ordinary Hecke motives associated to imaginary quadratic fields
RIMS K?ky?roku Bessatsu,?B25,?2011, Kyoto

(with A. Huber) A cohomological Tamagawa number formula
Nagoya Math. J.,?202,?2011, 45-75

(with J. Johnson-Leung) On the equivariant main conjecture for imaginary quadratic fields
J. Reine Angew. Math.,?653?2011, 75-114

(with A. Huber, N. Naumann) Some complements to the Lazard isomorphism
Compositio Mathematica?147,?2011, 235-262

(with A. Huber) A?p-adic analogue of the Borel regulator and the Bloch-Kato exponential map.
J. Inst. Math. Jussieu,?10,?2011, no. 1, 149-190

(with K. Bannai)?p-adic elliptic polylogarithm,?p-adic Eisenstein series and Katz measure
Amer. J. Math.,?132,?2010, no. 6, 1609-1654

A note on polylogarithms on curves and abelian schemes
Math. Z.,?262,?2009, no. 3, 527-537

Degeneration of Polylogarithms and Special Values of L-Functions for Totally Real Fields
Documenta Math. ,?13,?2008, 131-159

(with J. Hornbostel) On non-commutative twisting in étale and motivic cohomology.
Ann. Inst. Fourier (Grenoble),?56,?2006, no. 4, 1257-1279

The Bloch-Kato conjecture on special values of L-functions. A survey of known results
J. de Th. des Nombres de Bordeaux,?15,?2003, 179-198

(with A. Huber) Bloch-Kato conjecture and main conjecture of Iwasawa theory for Dirichlet characters
Duke Math. Jour.,?119,?2003, 393-464

(with A. Huber) Equivariant Bloch-Kato conjecture and non-abelian Iwasawa main conjecture,
Proceedings of the ICM, Vol. II, 2002, 149-162

The Tamagawa number conjecture for CM elliptic curves
Invent. Math.,?143,?2001, 571-627.

K-theory elements for the polylogarithm of abelian schemes
J. Reine Angew. Math.,?517,?1999, 103-116.

(with A. Huber) Degeneration of l-adic Eisenstein classes and of the elliptic polylog
Invent. math.,?135,?1999, 545-594

(with A. Huber) Dirichlet motives via modular curves
Ann. Sci. Ec. Norm. Sup.,?32,?1999, 313-345

Extensions of motives associated to K-theory elements for Hilbert modular forms.
J. Reine Angew. Math.,?503,?1998, 109-128

Higher regulators, Hilbert modular surfaces, and special values of L-functions
Duke Math. J.,?92,?1998, 61-127