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Professor Minhyong Kim
- Professor of Number Theory
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Fellow of Merton College
Personal Web Page
eMail:
Minhyong [dot] Kim [-at-] maths [dot] ox [dot] ac [dot] uk
Contact Form
Phone Number(s):
Reception/Secretary: +44 1865 273525
Direct: 01865 273565
Office:
SGS6
Departmental Address:
Mathematical Institute
24-29 St Giles'
Oxford
OX1 3LB
England
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Research Interests:
Arithmetical Algebraic Geometry
Recent Publications (from MathSciNet):
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MR2726605 (2011m:11108) Balakrishnan, Jennifer S.; Kedlaya, Kiran S.; Kim, Minhyong Appendix and erratum to "Massey products for elliptic curves of rank
1'' [MR2629986].
J. Amer. Math. Soc. 24 (2011), no. 1, 281–291. (Reviewer: Thống Nguyễn-Quang-Đỗ), 11G05
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MR2629986 (2012b:11091) Kim, Minhyong Massey products for elliptic curves of rank 1.
J. Amer. Math. Soc. 23 (2010), no. 3, 725–747. (Reviewer: Thống Nguyễn-Quang-Đỗ), 11G05
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MR2740695 (2012c:11137) Coates, John; Kim, Minhyong Selmer varieties for curves with CM Jacobians.
Kyoto J. Math. 50 (2010), no. 4, 827–852. (Reviewer: Dipendra Prasad), 11G30 (11G15 11R23)
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MR2680431 (2011i:11089) Kim, Minhyong $p$p-adic $L$L-functions and Selmer varieties associated to elliptic
curves with complex multiplication.
Ann. of Math. (2) 172 (2010), no. 1, 751–759. (Reviewer: Francesc C. Castellà), 11G15 (11G05 11G40)
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MR2671216 (2011g:14055) Kim, Minhyong Fundamental groups and Diophantine geometry.
Cent. Eur. J. Math. 8 (2010), no. 4, 633–645. (Reviewer: Marco A. Garuti), 14F35 (11G25 11G35 14G25)
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MR2742172 (2011e:14001) Kim, M.; Sujatha, R.; Lafforgue, L.; Genestier, A.; Ngô, B. C. Autour des motifs---École d'été Franco-Asiatique de
Géométrie Algébrique et de Théorie des Nombres/Asian-French Summer
School on Algebraic Geometry and Number Theory. Volume I.
[On motives. Volume I] Lecture notes of the school held in Bures-sur-Yvette and at the
Université Paris-Sud XI, Orsay, July 17–29, 2006.
Edited by J.-B. Bost and J.-M. Fontaine.
Panoramas et Synthèses [Panoramas and Syntheses], 29. Société Mathématique de France, Paris, 2009. xii+236 pp. ISBN: 978-2-85629-292-1, 14-06
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MR2730655 (2011m:14009) Kim, Minhyong Classical motives and motivic $L$L-functions.
Autour des motifs---École d'été Franco-Asiatique de
Géométrie Algébrique et de Théorie des Nombres/Asian-French Summer
School on Algebraic Geometry and Number Theory. Volume I,
1–25, Panor. Synthèses, 29, Soc. Math. France, Paris, 2009. (Reviewer: Nikita Semenov), 14C15 (11G40 14G10 14G25)
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MR2512779 (2010k:14029) Kim, Minhyong The unipotent Albanese map and Selmer varieties for curves.
Publ. Res. Inst. Math. Sci. 45 (2009), no. 1, 89–133. (Reviewer: Ramdorai Sujatha), 14G05 (11G30 11G40 14F35)
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MR2349775 (2009a:11132) Kim, Minhyong; Tamagawa, Akio The $l$l-component of the unipotent Albanese map.
Math. Ann. 340 (2008), no. 1, 223–235. (Reviewer: Dipendra Prasad), 11G30 (11G25 11G55 14F30 14G20)
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MR2327304 (2008j:14043) Kim, Minhyong The non-abelian (or non-linear) method of Chabauty.
Noncommutative geometry and number theory,
179–185, Aspects Math., E37, Vieweg, Wiesbaden, 2006. (Reviewer: Ulrich Derenthal), 14G05 (11G30 14F35)
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MR2181717 (2006k:11119) Kim, Minhyong The motivic fundamental group of $\bold P^1\sbs\{0,1,\infty\}$\bold P^1\sbs\{0,1,\infty\} and
the theorem of Siegel.
Invent. Math. 161 (2005), no. 3, 629–656. (Reviewer: Tamás Szamuely), 11G30 (11G55 14F30 14F42)
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MR2150873 (2006d:14019) Kim, Minhyong; Hain, Richard M. The Hyodo-Kato theorem for rational homotopy types.
Math. Res. Lett. 12 (2005), no. 2-3, 155–169. (Reviewer: Elmar Grosse-Klönne), 14F30 (14F35 16E45)
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MR2081156 (2005g:14050) Kim, Minhyong; Hain, Richard M. A de Rham-Witt approach to crystalline rational homotopy theory.
Compos. Math. 140 (2004), no. 5, 1245–1276. (Reviewer: Dipendra Prasad), 14G40 (14F35)
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MR2001059 (2004f:14039) Kim, Minhyong Relating decision and search algorithms for rational points on curves
of higher genus.
Arch. Math. Logic 42 (2003), no. 6, 563–568. (Reviewer: Timothy D. Browning), 14G05 (03B25 14G25 68W30)
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MR1906065 (2004a:14008) Consani, Caterina; Kim, Minhyong The Picard-Lefschetz formula and a conjecture of Kato: the case of
Lefschetz fibrations.
Math. Res. Lett. 9 (2002), no. 5-6, 621–631. (Reviewer: Javier A. Fernández), 14C25 (14D06)
More publications
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