number theorist names:K

1. Jerzy Kaczorowski
2. Habiba Kadiri
   • Une région explicite sans zéro pour les fonctions L de Dirichlet, PhD thesis, Habiba Kadiri, Université des sciences et technologie de Lille 2001
3. Takaaki Kagawa
4. Jürgen Kallies
5. Erich Kaltofen
6. Sheldon Kamienny
7. Daniel Kane
   • Daniel Kane awarded 2007 Morgan Prize
8. Masanobu Kaneko
   • The Conference on L-functions, Fukuoka, February 18-23 2006, Ed. Lin Weng, Masanobu Kaneko, World Scientific 2007
   • Automorphic forms and zeta functions: Proceedings of a Conference in Memory of Tsuneo Arakawa, Ed. Siegfried Böcherer, Tomoyoshi Ibukiyama, Masanobu Kaneko, Fumihiro Sato , World Scientific 2006
9. Shigeru Kanemitsu
   • Dreaming in Dreams, Proceedings of the 5th China-Japan Seminar, Higashi-Osaka, Japan, 27-31 August 2008, edited by Takashi Aoki, Shigeru Kanemitsu and Jianya Liu
   • Number Theory and Its Applications, Ed. S. Kanemitsu, K. Györy, Developments in Mathematics 2, Kluwer 1999
   • Number theoretic methods, Ed. Shigeru Kanemitsu, Chaohua Jia, Developments in Mathematics, Kluwer 2002
   • Zeta Functions, Topology and Quantum Physics, (Eds.) T. Aoki, S. Kanemitsu, M. Nakahara, Y. Ohno, Developments in Mathematics, 14, Springer 2005
10. Ernst Kani
    • Hurwitz spaces (Ernst Kani)
    • The Collected Papers of Hans Arnold Heilbronn, E. Kani, R.A. Smith, J.Wiley & Sons, New York, 1988.
11. Nathan Kaplan
12. Payman Kassaei
    • p-adic modular forms over Shimura curves over Q, PhD thesis, Payman Kassaei, MIT 1999
13. Imre Kátai
14. Kazuya Kato
    • Documenta Mathematica Extra Volume for Kazuya Kato's Fiftieth Birthday (2003)
15. Svetlana Katok
    • $p$-adic Analysis Compared with Real, Svetlana Katok, AMS Student Mathematical Library 37 2007
16. S. A. Katre
17. Nicholas Katz
    • The l-adic revolution in number theory, a video of a talk by Nick Katz at the IHES Colloquium in honour of Alexander Grothendieck, January 12, 2009
    • Lang-Trotter revisited, Nicholas M. Katz, Bull. Amer. Math. Soc. 46 (2009), 413-457
    • Moments, monodromy, and perversity: Diophantine perspective, Nicholas Katz, Annals of Mathematics Studies 159, 2005, PUP, review by Michael Larsen
    • Twisted L-Functions and Monodromy, N.M. Katz, Annals of Mathematics Studies 150, Princeton University Press, 2001
    • Random Matrices, Frobenius Eigenvalues and Monodromy, N.M. Katz, P. Sarnak, AMS Colloquium Publications Vol 45 1999
    • Exponential Sums and Differential Equations, N.M. Katz, Annals of Mathematics Studies 124, Princeton University Press 1990
    • Gauss Sums, Kloosterman Sums, and Monodromy Groups, N.M. Katz, Annals of Mathematics Studies 116, Princeton University Press 1988
    • Arithmetic moduli of elliptic curves, N.M. Katz, B. Mazur, Annals of Mathematics Studies 108, Princeton University Press 1985
18. Jon Keating
19. Kevin Keating
20. Kiran Kedlaya
    • p-adic Differential Equations, Kiran Kedlaya, Series: Cambridge Studies in Advanced Mathematics (No. 125) CUP, 2010
    • 18.785: Analytic Number Theory (MIT, Spring 2007, Kiran Kedlaya)
    • Conferences in Arithmetic Geometry (Kiran Kedlaya)
    • Math 254B (Number Theory), lecture notes on class field theory, abelian extensions of number fields etc (Kiran Kedlaya)
21. Wilfred Keller
    • Primes of the form k·2ⁿ+1 (Ray Ballinger and Wilfred Keller)
    • Primes of the form k·2ⁿ-1 (Wilfred Keller)
    • Fermat number factoring status (Wilfred Keller)
    • Hans Riesel's problem (Ray Ballinger and Wilfred Keller)
    • Sierpinski's problem (Ray Ballinger and Wilfred Keller)
22. Bernd Kellner
    • Über irreguläre Paare höherer Ordnungen, Diplomarbeit, Bernd Kellner, Göttingen, 2002
    • The Bernoulli Number Page (Bernd C. Kellner)
23. Zachary A. Kent
24. Marc Keßeböhmer
25. Lily Khadjavi
26. Chandrashekhar Khare
    • Going beyond Fermat's last theorem, Chandrashekhar Khare's work on a conjecture of Serre
27. Kamal Khuri-Makdisi
28. Haseo Ki
29. Masanari Kida
    • Modular Polynomials (Masanari Kida)
    • TECC (Tiny Elliptic Curve Calculator - Masanari Kida)
30. Omar Kihel
31. Timothy Kilbourn
    • Congruence properties of Fourier coefficients of modular forms, PhD thesis, Timothy Kilbourn, University of Illinois at Urbana-Champaign, 2007
32. Lloyd Kilford
    • Modular forms, a classical and computational introduction,Lloyd Kilford, World Scientific, Fall 2008
    • Slopes of overconvergent modular forms, PhD thesis, Lloyd Kilford, Imperial College of Science, Technology and Medicine, 2002
33. Byoung Du Kim
34. Henry Kim
    • Lectures on Automorphic $L$-functions, James W. Cogdell, Henry H. Kim, M. Ram Murty, Fields Institute Monographs, 20, 2004
35. Hyun-Kwang Kim
36. Minhyong Kim
37. Seon-Hong Kim
38. Ian Kiming
39. Iwao Kimura
40. Guido Kings
41. Yasuhiro Kishi
42. Hershy Kisilevsky
    • Number Theory, Ed. H. Kisilevsky, E. Goren, CRM Proceedings & Lecture Notes 36, AMS 2004
    • Elliptic Curves and Related Topics, H. Kisilevsky, R. Murty, CRM Proceedings and Lecture Notes 4, AMS 1994
43. Mark Kisin
44. Martin Klazar
45. Dmitry Kleinbock
46. Krzysztof Klosin
47. Jürgen Klüners
    • A Database for Number Fields (Jürgen Klüners and Gunter Malle)
48. Michael Knapp
    • Forms in many variables over p-adic fields, PhD thesis, Michael Knapp, University of Michigan, 2000
49. Andrew Knightly
    • Traces of Hecke Operators, Andrew Knightly, Charles Li, AMS Mathematical Surveys and Monographs 133, January 2007
    • Representations of unitary groups and associated Galois representations, PhD thesis, Andrew Knightly, UCLA 2000
50. Arnold Knopfmacher
51. Shin-ichi Kobayashi
52. Neal Koblitz
    • Random Curves: Journeys of a Mathematician, Neal Koblitz, Springer 2008
    • Algebraic Aspects of Cryptography , N. Koblitz, Springer 1998
    • P-adic Numbers, p-adic Analysis and Zeta-Functions, (2nd edn.) N. Koblitz, Graduate Text 54, Springer 1996.
    • A Course in Number Theory and Cryptography, N. Koblitz, Graduate Texts in Mathematics 114, 2nd Edition, Springer 1994
    • Introduction to Elliptic Curves and Modular Forms, N. Koblitz, Springer Graduate Text 97, 2nd Edition 1993
    • P-adic Analysis, A Short Course on Recent Work, N. Koblitz, LMS Lectures Notes 46, CUP 1980
53. Simon Kochen
54. David Kohel
    • Arithmetic, Geometry, Cryptography and Coding Theory 2009, Edited by: David Kohel and Robert Rolland, Contemporary Mathematics 521, September 2010
    • Endomorphism rings of elliptic curves over finite fields, PhD Thesis, David Kohel, Berkeley December 1996
55. Stefan Kohl
    • FactInt, Advanced Methods for Factoring Integers (Stefan Kohl)
56. Yasutoshi Kohmoto
57. Masao Koike
58. Grigori Kolesnik
    • Van der Corput's Method for Exponential Sums, S.W. Graham and G. Kolesnik, LMS Lecture Notes 126, CUP 1991
59. Mihail Kolountzakis
60. Victor Kolyvagin
61. Otto Körner
62. Manfred Kolster
63. Keiichi Komatsu
64. Takao Komatsu
    • Diophantine Analysis and Related Fields, DARF2007/2008, Ed. Takao Komatsu, AIP Conference Proceedings, Vol. 976, 2008
65. Takuya Konno
66. Aristides Kontogeorgis
67. Alex Kontorovich
68. Sergei Vladimirovich Konyagin
    • Character Sums with Exponential Functions and their Applications, S. Konyagin, I. Shparlinski, CUP 1999
      • Review of Character sums with Exponential Functions and their Applications, S. Konyagin, I. Shparlinski (Reviewer: W. Duke)
69. Dimitris Koukoulopoulos
70. Koo, Ja Kyung
71. Otto Körner
72. Jurag Kostra
73. Tadej Kotnik
74. Ella Kovalevskaya (email only)
75. Tünde Kovács
76. Emmanuel Kowalski
    • E. Kowalski’s blog
    • The Large Sieve and its Applications, Arithmetic Geometry, Random Walks and Discrete Groups, Emmanuel Kowalski, Cambridge Tracts in Mathematics (No. 175) CUP 2008
    • Un cours de théorie analytique des nombres, Emmanuel Kowalski, Cours Spécialisés-Collection SMF 13, 2004
    • Analytic Number Theory, Henryk Iwaniec, Emmanuel Kowalski, Colloquium Publications 53, AMS 2004
    • The rank of the jacobian of modular curves: analytic methods, PhD thesis, Emmanuel Kowalski, Rutgers University, 1998
77. Cor Kraaikamp
78. Kenneth Kramer
79. Christian Krattenthaler
    • HYP, Mathematica package for manipulation and identification of binomial and hypergeometric series and identities (Christian Krattenthaler)
    • HYPQ, Mathematica package for manipulation and identification of q-binomial and basic hypergeometric series and identities (Christian Krattenthaler)
    • Hypergéométrie et Fonction Zêta de Riemann, Christian Krattenthaler, Tanguy Rivoal, Memoirs of the American Mathematical Society 186, February 2007
80. Ekkehard Krätzel
    • Analytische Funktionen in der Zahlentheorie, E. Krätzel, Vieweg 2000
    • Lattice points, E. Krätzel, Kluwer 1988
81. Alain Kraus
    • Cours de cryptographie, notes by Alain Kraus
82. Aloys Krieg
    • Modular Forms on Half-Spaces of Quaternions, A. Krieg, Lecture Notes in Mathematics 1143, Springer 1985 (no longer listed by Springer)
    • Elliptische Funktionen und Modulformen, Max Koecher, Aloys Krieg, Springer Lehrbuch, 1998
83. Simon Kristensen
84. Gerald Kuba
85. Jonas Kubilius
    • Probabilistic Methods in the Theory of Numbers, J. Kubilius, 5th printing 1997, AMS
86. Radan Kucera
87. Stephen Kudla
    • Eisenstein Series and Applications, Wee Teck Gan, Stephen S. Kudla, Yuri Tschinkel (Eds.) Progress in Mathematics 258, Birkhäuser 2007
88. Manfred Kühleitner
89. Ulf Kühn
90. Ramanujachary Kumanduri
    • Number Theory with Computer Applications, R. Kumanduri and C. Romero, Prentice Hall 1997
91. Angel Kumchev
92. Klaus Künnemann
93. Masato Kurihara
94. Pär Kurlberg
95. Nobushige Kurokawa
96. Chris Kurth
97. Masato Kuwata

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