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Institut für Experimentelle Mathematik
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Thea-Leymann-Str. 9
45127 Essen
45127 Essen
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WSC-O-3.54
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Universitätsprofessor/in, Institut für Experimentelle Mathematik
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Universitätsprofessor/in, Mathematik
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Gruppe der Professorinnen und Professoren, Fakultätsrat
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SoSe 2025
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WiSe 2024
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SoSe 2024
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WiSe 2023
Die folgenden Publikationen sind in der Online-Universitätsbibliographie der Universität Duisburg-Essen verzeichnet. Weitere Informationen finden Sie gegebenenfalls auch auf den persönlichen Webseiten der Person.
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Heegner points and Beilinson–Kato elements : A conjecture of Perrin-RiouIn: Advances in Mathematics, Jg. 398, 2022, 108172
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On exceptional zeros of Garrett–Hida p-adic L-functionsIn: Annales mathématiques du Québec, Jg. 46, 2022, Nr. 2, S. 303 – 324DOI (Open Access)
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Generalised Heegner cycles and the complex Abel–Jacobi mapIn: Mathematische Zeitschrift, Jg. 298, 2021, Nr. 1-2, S. 385 – 418
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Heegner Points and Exceptional Zeros of Garrett p-Adic L-FunctionsIn: Milan Journal of Mathematics (MJM), Jg. 89, 2021, Nr. 1, S. 241 – 261DOI (Open Access)
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Diagonal classes and the Bloch–Kato conjecture : Dedicated to Christopher Deninger on the occasion of his 60th birthdayIn: Münster Journal of Mathematics, Jg. 13, 2020, Nr. 2, S. 317 – 352
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Kubische Kurven : Von der Antike bis heuteIn: Unikate: Berichte aus Forschung und Lehre, 2019, Nr. 53: Mathematik: Herausforderung des Nichtlinearen, S. 9 – 18DOI, Online Volltext (Open Access)
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P-adic L-functions and the coniveau filtration on Chow groupsIn: Journal für die reine und angewandte Mathematik (Crelle's Journal), 2017, Nr. 731, S. 21 – 86
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Beilinson-Flach elements and Euler systems I : Syntomic regulators and $ p$-adic Rankin $ L$-seriesIn: Journal of Algebraic Geometry, Jg. 24, 2015, Nr. 2, S. 355 – 378DOI (Open Access)
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Beilinson-flach elements and Euler systems II : The Birch-Swinnerton-Dyer conjecture for Hasse-Weil-Artin L-seriesIn: Journal of Algebraic Geometry, Jg. 24, 2015, Nr. 3, S. 569 – 604DOI (Open Access)
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Chow-Heegner points on CM elliptic curves and values of p-adic L-functionsIn: International Mathematics Research Notices (IMRN), Jg. 2014, 2014, Nr. 3, S. 745 – 793
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Kato’s Euler system and rational points on elliptic curves I : A p-adic Beilinson formulaIn: Israel Journal of Mathematics, Jg. 199, 2014, Nr. 1, S. 163 – 188
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Generalized Heegner cycles and p-adic Rankin L-seriesIn: Duke Mathematical Journal (DMJ), Jg. 162, 2013, Nr. 6, S. 1033 – 1148
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p-adic Rankin L-series and rational points on CM elliptic curvesIn: Pacific Journal of Mathematics (PJM), Jg. 260, 2012, Nr. 2, S. 261 – 303
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The Rationality of Stark-Heegner Points over Genus Fields of Real Quadratic FieldsIn: Annals of mathematics, Jg. 170, 2009, Nr. 1, S. 343 – 370
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Hida families and rational points on elliptic curvesIn: Inventiones mathematicae, Jg. 168, 2007, Nr. 2, S. 371 – 431
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Iwasawa's Main Conjecture for Elliptic Curves over Anticyclotomic Zp-ExtensionsIn: Annals of mathematics, Jg. 162, 2005, Nr. 1, S. 1 – 64
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A Birch and Swinnerton-Dyer conjecture for the Mazur-Tate circle pairingIn: Duke Mathematical Journal (DMJ), Jg. 122, 2004, Nr. 2, S. 181 – 204
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Teitelbaum's exceptional zero conjecture in the anticyclotomic settingIn: American journal of mathematics, Jg. 124, 2002, Nr. 2, S. 411 – 449
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Euler Systems and Jochnowitz CongruencesIn: American journal of mathematics, Jg. 121, 1999, Nr. 2, S. 259 – 281
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p-adic periods, p-adic L-functions, and the p-adic uniformization of Shimura curvesIn: Duke Mathematical Journal (DMJ), Jg. 98, 1999, Nr. 2, S. 305 – 334
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Heegner points, p-adic L-functions, and the Cerednik-Drinfeld uniformizationIn: Inventiones mathematicae, Jg. 131, 1998, Nr. 3, S. 453 – 491
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Non-triviality of families of Heegner points and ranks of Selmer groups over anticyclotomic towersIn: Journal of the Ramanujan Mathematical Society, Jg. 13, 1998, Nr. 1, S. 15 – 24
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A Rigid Analytic Gross-Zagier Formula and Arithmetic ApplicationsIn: Annals of mathematics, Jg. 146, 1997, Nr. 1, S. 111 – 147
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Elliptic curves and special values of $L$-seriesIn: Collectanea Mathematica, Jg. 48, 1997, Nr. 1-2, S. 31 – 39
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Symposia mathematicaIn: Growth of Mordell-Weil groups in anticyclotomic towers, Jg. 37, 1997, S. 23 – 44
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Heegner points on Mumford–Tate curvesIn: Inventiones mathematicae, Jg. 126, 1996, Nr. 3, S. 413 – 456
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Derived P-Adic HeightsIn: American journal of mathematics, Jg. 117, 1995, Nr. 6, S. 1517 – 1554
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Selmer groups and Heegner points in anticyclotomic Zp-extensionsIn: Compositio mathematica, Jg. 99, 1995, Nr. 1, S. 153 – 182
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An annihilator for the \( p \)-Selmer group by means of Heegner pointsIn: Rendiconti Lincei: Matematica e Applicazioni, Jg. 9, 1994, Nr. 5, S. 129 – 140
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Derived heights and generalized Mazur-Tate regulatorsIn: Duke Mathematical Journal (DMJ), Jg. 76, 1994, Nr. 1, S. 75 – 111
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Kolyvagin's descent and Mordell-Weil groups over ring class fieldsIn: Journal für die reine und angewandte Mathematik, Jg. 1990, 1990, Nr. 412, S. 63 – 74
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Good reduction of elliptic curves defined overQ(2–√3)In: Archiv der Mathematik, Jg. 50, 1988, Nr. 1, S. 42 – 50
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Congruences between modular forms and the birch and swinnerton-dyer conjectureIn: Springer Proceedings in Mathematics and Statistics: Elliptic Curves, Modular Forms and Iwasawa Theory : In Honour of John H. Coates' 70th Birthday, Cambridge, UK, March 2015 / Loeffler, David; Zerbes, Sarah Livia. Berlin: Springer New York LLC, 2017, S. 1 – 31
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Families of automorphic forms on definite quaternion algebras and Teitelbaum's conjectureIn: Méthodes globales et géométriques / Berger, Laurent; Breuil, Christophe; Colmez, Pierre (Hrsg.). Paris: Société Mathématique de France, 2010, S. 29 – 64
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Stark-Heegner points and special values of L-seriesIn: L-functions and Galois representations / Burns, David (Hrsg.). Cambridge [u.a.]: Cambridge University Press, 2007, S. 1 – 23
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Periods and points attached to quadratic algebrasIn: Heegner points and Rankin L-series / Darmon, Henri; Zhang, Shouwu (Hrsg.). Cambridge, UK: Cambridge University Press, 2004, S. 323 – 367
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The p-adic L-functions of modular elliptic curvesIn: Mathematics unlimited - 2001 and beyond: with 11 tables / Engquist, Björn (Hrsg.). Berlin [u.a.]: Springer, 2001, S. 109 – 170