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CURRICULUM VITAE Dongho Byeon Born 1969 in Busan, South ...

CURRICULUM VITAE Dongho Byeon Born 1969 in Busan, South ...

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Publications1. On the cancellation problem of Zariski (with Hyun Kwang Kim)Bullet<strong>in</strong> of the Australian Mathematical Society 53 (1996) 499-500.2. Class number 1 criteria for real quadratic fields of Richaud-Degert type (withHyun Kwang Kim)Journal of Number Theory 57, (1996) 328-339.3. Class number one problem for pure cubic fields of Rudman-Stender typeProceed<strong>in</strong>gs of the Japan Academy 72, (1996) 166-167.4. Class number 2 criteria for real quadratic fields of Richaud-Degert type (withHyun Kwang Kim)Journal of Number Theory 62, (1997) 257-272.5. A note on class numbers of the simplest cubic fieldsJournal of Number Theory 65, (1997) 175-178.6. Quadratic twists of elliptic curves associated to the simplest cubic fieldsProceed<strong>in</strong>gs of the Japan Academy 73, (1997) 185-186.7. Special values of zeta functions of the simplest cubic fields and their applicationsProceed<strong>in</strong>gs of the Japan Academy 74, (1998) 13-15.8. A note on basic Iwsawa λ-<strong>in</strong>variants of imag<strong>in</strong>ary quadratic fields and thecongruence of modular formsActa Arithmetica 89, (1999) 295-299.9. Class numbers and Iwasawa λ-<strong>in</strong>variants of certa<strong>in</strong> totally real number fieldsJournal of Number Theory 79, (1999) 249-257.10. Class number 3 problem for the simplest cubic fieldsProceed<strong>in</strong>gs of the American Mathematical Society 128, (2000) 1319-1323.11. Indivisibility of class numbers and Iwasawa λ-<strong>in</strong>variants of real quadraticfieldsCompositio Mathematica 126, (2001) 249-256.12. A note on class number 1 criteria for totally real algebraic number fieldsActa Arithmetica 100 (2001) 291-295.13. On the f<strong>in</strong>iteness of certa<strong>in</strong> Rab<strong>in</strong>owitsch polynomials (with H. M. Stark)Journal of Number Theory 94, (2002) 177-180.2


14. A note on the existence of certa<strong>in</strong> <strong>in</strong>f<strong>in</strong>ite families of imag<strong>in</strong>ary qudaraticfieldsJournal of Number Theory 97, (2002) 165-170.15. Existence of certa<strong>in</strong> fundamental discrim<strong>in</strong>ants and class numbers of realquadratic fieldsJournal of Number Theory 98, (2003) 432-437.16. On the f<strong>in</strong>iteness of certa<strong>in</strong> Rab<strong>in</strong>owitsch polynomials II (with H. M. Stark)Journal of Number Theory 99, (2003) 219-221.17. Indivisibility of special values of Dedek<strong>in</strong>d zeta functions of real quadraticfieldsActa Arithmetica 100 (2003) 231-235.18. Real quadratic fields with class number divisible by 3 (with E. Koh)Manuscripta Mathematica 111, (2003) 261-263.19. Class numbers of quadratic fields Q( √ D) and Q( √ tD)Proceed<strong>in</strong>gs of the American Mathematical Society 132, (2004) 3137-3140.20. Ranks of quadratic twists of an elliptic curveActa Arithmetica 114, (2004) 391-396.21. Imag<strong>in</strong>ary quadratic fields whose Iwasawa λ-<strong>in</strong>variants is equal to 1Acta Arithmetica 120, (2005) 145-152.22. Imag<strong>in</strong>ary quadratic fields with noncyclic ideal class groupRamanujan Journal 11, (2006) 159-164.23. Real quadratic fields with class number divisible by 5 or 7Manuscripta Mathematica 120, (2006) 211-215.24. Moll<strong>in</strong>’s conjecture (with Jungyun Lee and Myoungil Kim)Acta Arithmetica, 126 (2007) 99-114.25. Class number 2 problem for certa<strong>in</strong> real quadratic fields of Richaud-Degerttype (with Jungyun Lee)Journal of Number Theory, 128, (2008) 865–883.26. Divisibility of class numbers of imag<strong>in</strong>ary quadratic fields whose discrim<strong>in</strong>anthas only two prime factors (with Sh<strong>in</strong>ae Lee)Proceed<strong>in</strong>gs of the Japan Academy 84, (2008) 8–103


27. Indivisibility of class numbers of imag<strong>in</strong>ary quadratic function fieldsActa Arithmetica, 132 (2008), No. 4, 373–37628. Rank-one quadratic twists of an <strong>in</strong>f<strong>in</strong>ite family of elliptic curves (with DaeyeolJeon and Chang Heon Kim)Journal für die Re<strong>in</strong>e und Angewandte Mathematik (Crelle’s Journal), 633(2009), 67–76.29. Quadratic fields with noncyclic 5 or 7-class groupsRamanujan Journal, 19 (2009), No. 1, 71–77.30. Elliptic curves of rank 1 satisfy<strong>in</strong>g the 3-part of the Birch and Sw<strong>in</strong>nerton-Dyer conjectureJournal of Number Theory, 130 (2010), 2707-2714.31. Rational torsion on optimal curves and rank-one quadratic twists (with DonggeonYhee)Journal of Number Theory, 131 (2011), 552-560.Membership <strong>in</strong> Professional Societies• Korean Mathematical Society• American Mathematical SocietyService to the Mathematical Community• Reviewer for Mathematical Reviews• Reviewer for Zentralblatt MATH• Referee for Acta Arithmetica, Compositio Mathematica, Glasgow MathematicalJournal, Journal of Korean Mathematical Society, Journal of NumberTheory, Manuscripta Mathematica, Mathematics and Computation, etc.• Referee for National Research Foundation of Korea 2009, 2010Grant• 03/01/2002-02/28/2003 RIM Research Grant• 03/01/2002-02/28/2003 SNU Research Grant4


• 09/01/2002-08/31/2003 KOSEF Research Grant• 09/01/2003-08/31/2005 KRF Research Grant (6 co-researchers)• 09/01/2003-08/31/2006 KOSEF Young Scientist Research Grant• 09/01/2005-08/31/2008 KRF Research Grant (6 co-researchers)• 11/01/2008-10/31/2009 KRF Research Grant• 2010 KOSEF Korea-Japan Number Theory Sem<strong>in</strong>ar• 05/01/2009-04/31/2011 KOSEF Research Grant• 09/01/2010-08/31/2013 NRF Senior Scientist Research Grant (3 co-researchers)Award• 2007 BK21 Mathematical Science Division SNU Excellent Teach<strong>in</strong>g Award• 2010 College of Natural Science SNU Excellent Research AwardThesis DirectedPh. D• Jungyun Lee, The class number problem of real quadratic fields of Richaud-Degert type, 2008 - Excellent Ph. D. Thesis AwardMaster• Jungyeon Lee, Quartic fields with class number divisible by g, 2003• Jaehuyn Cho, Divisibility of class numbers of quadratic fields with discrim<strong>in</strong>ants<strong>in</strong> some arithmetic progressions, 2004• Sangyoon Lee, Ankeny-Art<strong>in</strong>-Chowla conjecture and cont<strong>in</strong>ued fraction expansion,2006• Jaeyoung Park, Hyperelliptic curves and class numbers of quadratic fields,2006• Sh<strong>in</strong>ae Lee, Quadratic fields whose class number is divisible by n and whosediscrim<strong>in</strong>ant has two prime factors, 20065


• Nayoung Kim, Cyclic qu<strong>in</strong>tic fields with class numbers divisible by 3, 2009Current Ph.D. Student: Sangyoon Lee, Kwanghyun Kim, Donggen Yee, JaehoHan, Nayoung Kim, Jiae Kim, Taegyung KimCurrent M.A. Student: Gyeoul Han, Hyoj<strong>in</strong> KimInvited Talks1. July 1996, Cubic analogue of real quadratic fields of Richaud-Degert typeKorea-Japan Number Theory Sem<strong>in</strong>ar2. April 1997, Class number problem and Dedek<strong>in</strong>d zeta functionColoquium, Korea Advanced Institute for Science and Technology3. December 1997, On a criterion for the class number of totally real algebraicnumber field to be oneNumber Theory Conference, Korea Institute for Advanced Study4. July 1999, Class number 1 criteria for totally real number fieldsExplicit Number Theory, Mathematiches Forschungs<strong>in</strong>stitut Oberwolfach,Germany5. March 2000,Divisibility of class numbers of quadratic fields,Indivisibility of class numbers of imag<strong>in</strong>ary quadratic fields,Indivisibility of class numbers of quadratic fieldsNumber Theory Sem<strong>in</strong>ar, Seoul National University6. June 2000, Number Theory Sem<strong>in</strong>ar, Korea Advanced Institute for Scienceand Technology7. August 2000, Dvisibility properties of class numbersICMS Conference <strong>in</strong> Number Theory, Korea Advanced Institute for Scienceand Technology8. December 2000, Divisibility of class numbers and congruence of modularformsColloquium, Sogang University9. January 2001, Class numbers, Iwasawa <strong>in</strong>variants, and Modular formsSpecial Sem<strong>in</strong>ar, POSTECH6


10. July 2001, Indivisibility class numbers of real quadratic fieldsExplicit Number Theory, Mathematiches Forschungs<strong>in</strong>stitut Oberwolfach,Germany11. October 2001, Class Number ProblemColloquium, Seoul National University12. November 2001, Indivisibility class numbers of real quadratic fieldsInternational conference on arithmetic geometry, KIAS13. February 2002, Some Problems related to Class Numbers I, IIAlgebra Camp14. March 2002, Class Number ProblemColloquium, POSTECH15. January 2003, Class numbers of quadratic fields Q( √ D) and Q( √ tD)Number Theory Sem<strong>in</strong>ar, University of Wiscons<strong>in</strong>, Madison, USA16. July 2003, Ranks of twists of elliptic curvesExplicit Number Theory, Mathematiches Forschungs<strong>in</strong>stitut Oberwolfach,Germany17. May 2004, Class numbers and Elliptic curvesKorea-Japan Number Theory Sem<strong>in</strong>ar, Kyushu University, Japan18. July 2004, Quadratic fields with class numbers divisible by pNumber Theory Conference <strong>in</strong> honor of Harold Stark, University of M<strong>in</strong>nesota,USA19. January 2005, Class numbers, Iwasawa <strong>in</strong>variants and Modular FormsColloqium, Thohoku University, Japan20. July 2005, Class numbers, Elliptic curves and Hyperelliptic curvesExplicit Number Theory, Mathematiches Forschungs<strong>in</strong>stitut Oberwolfach,Germany21. Octover 2005, Quadratic fields whose Iwasawa <strong>in</strong>variant is equal to oneSNU and Hokaido Univ. Jo<strong>in</strong>t Symposium22. January 2006, Class numbers, Iwasawa <strong>in</strong>variants and Modular FormsKorea-Japan Number Theory Sem<strong>in</strong>ar, KAIST23. February 2006, Rank one quadratic twists of elliptic curvesSNU and RIMS Jo<strong>in</strong>t Symposium, Kyoto, Japan7


24. April 2006, Rank one quadratic twists of elliptic curvesNumber Theory Sem<strong>in</strong>ar, University of Wiscons<strong>in</strong>, Madison, USA25. June 2006, Rank one quadratic twists of elliptic curvesKIAS 10th Anniversary Number Theory Conference26. October 2006, Rank one quadratic twists of elliptic curvesNumber Theory Sem<strong>in</strong>ar, Johns Hopk<strong>in</strong>s University27. January 2007, Rank one quadratic twists of an <strong>in</strong>f<strong>in</strong>ite family of ellipticcurvesNumber Theory Sem<strong>in</strong>ar, University of Wiscons<strong>in</strong>, Madison28. March 28, 2008, Indivisibility of Class NumbersColloquium, Ewha Womans University29. April 6, 2008, Rank one quadratic twists of elliptic curvesInvited talk, Korean Mathematical Society30. May 9, 2008, Indivisibility of Class NumbersNumber Theory Sem<strong>in</strong>ar, KAIST31. June 24, 2008, Quadratic twists of elliptic curvesthe 20th Algebra Camp, Chunan32. November 13, 2008, Indivisibility of class numbers of imag<strong>in</strong>ary quadraticfunction fieldsKorea-Japan Number Theory Sem<strong>in</strong>ar, Tohoku University, Japan33. January 9, 2009, Rank one quadratic twists of an <strong>in</strong>f<strong>in</strong>ite family of ellipticcurvesPan-Asia Number Theory Conference, POSTECH, Korea34. August 22, 2009, Heegner po<strong>in</strong>ts on elliptic curvesEast Asia Number Theory Conference, Ts<strong>in</strong>ghua University, Beij<strong>in</strong>g, Ch<strong>in</strong>a8

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