number theorist names:H

1. Philipp Habegger
2. Laurent Habsieger
3. Peter Hackman
   • Elementary Number Theory, by Peter Hackman (corrections and comments to the author at pehac@mai.liu.se; the author points out that the second half of the text has not been properly proofread)
4. C. Douglas Haessig
5. Tom Hagedorn
6. Heekyoung Hahn
7. Hahn, Sang Geun
8. Farshid Hajir
9. Lajos Hajdu
10. Tuomas Hakkarainen
    • On the Computation of the Class Numbers of Real Abelian Fields, PhD thesis, Tuomas Hakkarainen, Turku University, 2007
11. Heini Halberstam
    • Analytic Number Theory, Essays in Honour of Klaus Roth, Ed. William Chen, Timothy Gowers, Heini Halberstam, Wolfgang Schmidt, Robert Vaughan, CUP (to appear)
    • A Higher-Dimensional Sieve Method With Procedures for Computing Sieve Functions, Harold Diamond, Heini Halberstam, Will Galway, Cambridge Tracts in Mathematics 177 2008
    • Sieves in number theory, by George Greaves, Reviewer H. Halberstam, Bull. AMS. 40, 2003, 109-119
    • Sieve Methods, H. Halberstam, H.-E. Richert, Academic Press 1974 Review
12. Richard Hall
    • Sets of Multiples, R.R. Hall, Cambridge Tracts in Mathematics 118, CUP 1966
    • Divisors, R.R. Hall, Cambridge Tract 90, CUP 1988
13. Emmanuel Hallouin
14. Franz Halter-Koch
    • Non-Unique Factorizations: Algebraic, Combinatorial and Analytic Theory, Alfred Geroldinger and Franz Halter-Koch, Chapman & Hall/CRC 2006
    • Ideal Systems, An Introduction to Multiplicative Ideal Theory, Franz Halter-Koch, Vol 211, Pure and Applied Mathematics, Marcel Dekker 1998
    • Algebraic Number Theory and Diophantine Analysis, Proceedings of the International Conference, held in Graz, Austria, August 30-September 5, 1998 Editors: Franz Halter-Koch, Robert F. Tichy
15. Karin Halupczok
16. Spencer Hamblen
17. Safuat Hamdy
18. William Hammond
    • William Hammond's Fermat Archive
19. Jaroslav Hančl
20. Jonathan Hanke
    • An Exact Mass Formula for Quadratic Forms over Number Fields, PhD thesis, Jonathan Hanke, Princeton University 1999
21. Guillaume Hanrot
22. Wolfgang Happle
23. David Harbater
24. Gergely Harcos
    • New bounds for automorphic L-functions, PhD thesis, Gergely Harcos, Princeton University 2003
25. Kevin Hare
    • Pisot numbers and the spectra of real numbers, PhD Thesis, Kevin Hare, Simon Fraser University 2002
26. Glyn Harman
    • Prime-Detecting Sieves, Glyn Harman, Princeton University Press 2007
    • Metric Number Theory, G. Harman, OUP 1998
    • Sieve Methods, Exponential Sums and their Applications in Number Theory, Edited by G.R.H. Greaves, G. Harman, M.N. Huxley, LMS Lecture Note Series, 1997
27. Ajchara Harnchoowong
28. Michael Harris
    • Formes Automorphes (II): Le Cas Du Groupe GSp(4), Ed. Jacques Tilouine, Henri Carayol, Michael Harris and Marie-France Vigneras, Astérisque 302, 2005
    • Introduction to the Langlands program, reviewed by Michael Harris, Bulletin of the AMS, 41 (2004), 257-266
    • The Geometry and Cohomology of Some Simple Shimura Varieties, M. Harris, R. Taylor, Annals of Mathematics Studies 151, Princeton University Press, 2001
    • Lecture notes on the local Langlands correspondence (Michael Harris)
    • On the geometry and cohomology of some Shimura varieties, M. Harris, R. Taylor, Princeton University Press (to appear)
29. William Hart
    • FLINT, Fast Library for Number Theory (William Hart and David Harvey)
    • Evaluation of the Dedekind Eta Function, PhD thesis, William Hart, Macquarie University 2004
30. Urs Hartl
31. Mehdi Hassani
    • Approximation of Prime Number Distribution Functions and Inequalities Involving Primes, MSc. Thesis, Mehdi Hassani, Institute for Advanced Studies in Basic Sciences (IASBS), Zanjan, 2005 (Persian)
32. Shin Hattori
33. Pentti Haukkanen
34. Elmer Hayashi
35. David Hayes
    • Additive Number Theory of Polynomials over a Finite Field, D.R. Hayes and G.W. Effinger, OUP 1991
    • The Arithmetic of Function Fields, Proceedings of a Workshop at Ohio State University, June 17-26, 1991, Ed. D. Goss, D.R. Hayes, M. Rosen, de Gruyter 1992
36. Alan Haynes
37. Roger Heath-Brown
    • An Introduction to the Theory of Numbers, Sixth Edition, G.H. Hardy and E.M. Wright, Edited by Roger Heath-Brown and Joseph Silverman, Foreward by Andrew Wiles, OUP 2008
    • The Theory of the Riemann Zeta-Function, Second Edition, E.C. Titchmarsh, Second edition revised by D. R. Heath-Brown, OUP 1987
38. Dennis Hejhal
    • Some commentary on Atle Selberg's mathematics, Dennis Hejhal, Peter Sarnak
39. Ola Helenius
    • Kummer's Lemma and Picard Groups of Integer Group Rings, Licentiate thesis, Ola Helenius, Chalmers University 1999 (ps)
40. Harald Helfgott
    • Root numbers and the parity problem, Ph.D. thesis, Harald Helfgott, Princeton University, April 2003
41. Yves Hellegouarch
    • Invitation to the Mathematics of Fermat-Wiles, Y. Hellegouarch, Academic Press 2001
42. David Helm
    • Jacobians of Shimura curves and Jacquet-Langlands Correspondences, PhD thesis, David Helm< Uiversity of California at Berkeley, 2003
43. Michael Hendy
44. François Hennecart
45. Thierry Henocq
46. Doug Hensley
    • Continued fractions, Doug Hensley, World Scientific, 2005
47. Mark Herkommer
    • Goldbach Conjecture research (Mark Herkommer)
    • Number Theory: A Programmer's Guide, Mark Herkommer, McGraw-Hill, 1998
48. Florian Herzig
    The weight in a Serre-type conjecture for tame n-dimensional Galois representations, PhD thesis, Florian Herzig, Harvard University 2006
49. Florian Hess
50. Khodabakhsh Hessami Pilehrood
51. Tatiana Hessami Pilehrood
52. Clemens Heuberger
    • Thue equations (Clemens Heuberger)
53. Haruzo Hida
    • Hilbert Modular Forms and Iwasawa Theory, Haruzo Hida, OUP 2006
    • p-Adic Automorphic Forms on Shimura Varieties, H. Hida, Springer Monographs in Mathematics, 2004
    • Geometric Modular Forms and Elliptic Curves, Haruzo Hida, World Scientific, 2000
    • Modular Forms and Galois Cohomology, H. Hida, Cambridge Studies in Advanced Mathematics, CUP 2000
    • On the Search of Genuine p-adic Modular L-Functions for GL(n), H. Hida, Memoires de la Société Mathématique de France, 1998
    • Elementary Theory of L-functions and Eisenstein Series, H. Hida, LMS Lecture Notes 26, CUP 1993
54. Titus Hilberdink
55. A.J. Hildebrand
56. Jan Hilmar
    • Algorithm for determining the intersection points of two given algebraic plane curves with rational coefficients (Maple code by Jan Hilmar)
57. Marc Hindry
58. Jürgen Hinz
59. Noriko Hirata-Kohno
60. Mark van Hoeij
    • IntBasis, a maple package for computing with algebraic curves (Mark van Hoeij)
61. Jeff Hoffstein
    • An Introduction to Mathematical Cryptography, J. Hoffstein, J. Pipher, J.H. Silverman, Undergraduate Text, Springer, August 2008
    • Multiple Dirichlet Series, Automorphic Forms, and Analytic Number Theory, Ed. Solomon Friedberg, Daniel Bump, Dorian Goldfeld, Jeffrey Hoffstein, Proceedings of Symposia in Pure Mathematics 75, AMS, Dec 2006
62. Abigail Hoit
63. Joshua Holden
64. Judy Holdener
65. Roman Holowinsky
66. Christopher Hooley
    • Applications of sieve methods to the theory of numbers, Christopher Hooley, Cambridge Tracts in Mathematics 70, CUP 1976
67. Jeff Hooper
68. Ivan Horozov
69. Akinari Hoshi
70. Thomas Houtmann
71. Benjamin Howard
72. Fred Howard
73. Everett Howe
74. Susan Howson
    • Susan Howson wins 2002 Cambridge University Adams Prize
75. John Hsia
76. Ming-Deh Huang
77. Sen-Shan Huang
78. James Huard
    • The Collected Papers of Sarvadaman Chowla, (Vols 1-3), Ed. James Huard, Kenneth Williams, Centre de Recherches Mathématiques , Université de Montréal, 2000
79. Tim Huber
80. Annette Huber-Klawitter
81. Richard Hudson
82. Chris Hughes
    • On the characteristic polynomial of a random unitary matrix and the Riemann zeta function, PhD thesis, Christopher Hughes, University of Bristol 2001
83. Hui Xue
    • Central values of twisted L-functions, PhD thesis, Hui Xue, Columbia University, 2002
84. Joseph Hundley
    • Siegel zeros of Eisenstein series on GL(n), PhD thesis, Joseph Hundley, Columbia University, 2002
85. Werner Hürlimann
86. Kevin Hutchinson
87. Martin Huxley
    • Martin Huxley's summary of the New York conference
    • Sieve Methods, Exponential Sums and their Applications in Number Theory, Edited by G.R.H. Greaves, G. Harman, M.N. Huxley, LMS Lecture Note Series, 1997
    • Area, Lattice Points, and Exponential Sums, M.N. Huxley, LMS Monograph 13, OUP 1996 (with errata)
    • The Distribution of Prime Numbers, M.N. Huxley, OUP 1972

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Last modified 21st November 2009