number theorist names:H

1. Andrew Haas
2. Jaeho Haan
3. Philipp Habegger
   • Heights and multiplicative relations on algebraic varieties PhD thesis, Univ. Basel, 2007
4. Laurent Habsieger
5. Yoshitaka Hachimori
6. Peter Hackman
   • Elementary Number Theory, by Peter Hackman
7. Anna Haensch
8. C. Douglas Haessig
9. Tom Hagedorn
10. Heekyoung Hahn
11. Hahn, Sang Geun
12. Farshid Hajir
13. Lajos Hajdu
    • Explicit Arithmetic of Jacobians of Generalized Legendre Curves Over Global Function Fields, Lisa Berger, Chris Hall, Rene Pannekoek, Rachel Pries, Shahed Sharif, Alice Silverberg, Douglas Ulmer, Jennifer Park, Memoirs of the AMS 1295, AMS 2020
14. Chris Hall
15. Sean Hallgren
16. Emmanuel Hallouin
17. Immanuel Halupczok
18. Karin Halupczok
19. Spencer Hamblen
20. Samuel Hambleton
    • Cubic fields with geometry, Sam A. Hambleton and Hugh C. Williams, Springer 2018
21. Kyle Hambrook
22. Safuat Hamdy
23. Alia Hamieh
    • Special values of anticyclotomic l-functions, PhD thesis, Alia Hamieh, University of British Columbia 2013
24. William Hammond
    • William Hammond's Fermat Archive
25. Jaroslav Hančl
26. Jonathan Hanke
    • An Exact Mass Formula for Quadratic Forms over Number Fields, PhD thesis, Jonathan Hanke, Princeton University 1999
27. Guillaume Hanrot
28. Rajinder Jeet Hans-Gill
29. David Hansen
30. Brandon Hanson
31. Wolfgang Happle
32. Takashi Hara
33. Ryotaro Harada
34. David Harari
    • Galois Cohomology and Class Field Theory, David Harari, Springer Universitext, 2020
35. David Harbater
36. Gergely Harcos
    • Number Theory, Analysis, and Combinatorics, Proceedings of the Paul Turan Memorial Conference held August 22-26, 2011 in Budapes, Ed. J, Pintz, A. Biró, K. Győry, G. Harcos, M. Simonovits, J. Szabados, De Gruyter Proceedings in Mathematics, 2013
    • New bounds for automorphic L-functions, PhD thesis, Gergely Harcos, Princeton University 2003
37. Günter Harder
    • Eisenstein Cohomology for GL_N and the Special Values of Rankin-Selberg L-Functions, Anantharam Raghuram, Günter Harder, Annals of Mathematics Studies 203, Princeton University Press, 2019
    • The 1-2-3 of Modular Forms, Bruinier, J.H., van der Geer, G., Harder, G., Zagier, D., Springer Universitext 2008
38. Seth Hardy
39. Kevin Hare
    • Pisot numbers and the spectra of real numbers, PhD Thesis, Kevin Hare, Simon Fraser University 2002
40. 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
41. Ajchara Harnchoowong
42. Adam Harper
43. Joshua Harrington
44. Michael Harris
    • Shimura Varieties, Ed. Thomas Haines, Michael Harris, LMS Lecture Notes 457, 2020
    • The Perfectoid Concept: Test Case for an Absent Theory, 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)
    • Holomorphic Hilbert Modular Forms, Paul Garrett, Wadsworth-Brooks-Cole, 1990, Review, Michael Harris, Bull. Amer. Math. Soc. 25 (1991), 184-195, Errata to the review
45. Robert Harron
    • L-invariants of low symmetric powers of modular forms and Hida deformations, PhD thesis, Robert Harron, Princeton 2009
46. William Hart
    • ANTIC: Algebraic Number Theory In C (William Hart)
    • Evaluation of the Dedekind Eta Function, PhD thesis, William Hart, Macquarie University 2004
47. Urs Hartl
    • t-Motives: Hodge Structures, Transcendence and Other Motivic Aspects, Gebhard Böckle, David Goss, Urs Hartl, Matthew Papanikolasm European Mathematical Society 2020
48. David Harvey
    • Irregular primes to 163 million, Joe Buhler and David Harvey
    • Old and new algorithms for computing Bernoulli numbers (David Harvey)
    • Large-scale verification of Vandiver's conjecture (slides by David Harvey)
    • Algorithms for p-adic cohomology and p-adic heights, PhD thesis, David Harvey, Harvard University 2008
    • Hypellfrob is a C++ program/library for computing the zeta function of a hyperelliptic curve over GF(p), David Harvey
49. Elchin-Hasanalizade
50. Yuji Hasegawa
51. Ryūta Hashimoto
52. Maximilian Hasler
53. Mehdi Hassani
    • On the distribution of the values of arithmetical functions, PhD thesis, Mehdi Hassani, Institute for Advanced Studies in Basic Sciences, Zanjan, Iran & Université de Bordeaux, France, December 2010
54. Jeffrey Hatley
    • Obstruction criteria for modular deformation problems, PhD thesis, Jeffrey Hatley, University of Massachusetts Amherst, 2015
55. Shin Hattori
56. Pentti Haukkanen
57. Miriam Hausman
58. Elmer Hayashi
59. Shuichi Hayashida
60. Alan Haynes
    • Sums of Reciprocals of Fractional Parts and Multiplicative Diophantine Approximation, Victor Beresnevich, Alan Haynes, Sanju Velani, Memoirs of the American Mathematical Society, Volume 1276, 2020
61. Xiaoguang He
62. Roger Heath-Brown
    • Roger Heath-Brown: a Life in Mathematics, interviewed by Ben Green
    • Arithmetic and Geometry, Ed. Luis Dieulefait, D.R. Heath-Brown, Yu. V. Manin, B. Z. Moroz, Jean-Pierre Wintenberger, CUP 2015
    • Roger Heath-Brown (Wikipedia)
    • 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
63. Norbert Hegyvári
64. Volker Heiermann
65. Dennis Hejhal
    • Some commentary on Atle Selberg's mathematics, Dennis Hejhal, Peter Sarnak
66. Ola Helenius
    • Kummer's Lemma and Picard Groups of Integer Group Rings, Licentiate thesis, Ola Helenius, Chalmers University 1999 (ps)
67. Harald Helfgott
    • Mathematicians Outwit Hidden Number Conspiracy, Quanta magazine, January 3, 2022
    • Proof by Harald Helfgott of the weak Goldbach conjecture
    • Azar y aritmética, Harald Helfgott, Monografías del IMCA 51 2009
    • Root numbers and the parity problem, Ph.D. thesis, Harald Helfgott, Princeton University, April 2003
68. Peter Hellekalek
69. David Helm
    • Jacobians of Shimura curves and Jacquet-Langlands Correspondences, PhD thesis, David Helm, University of California at Berkeley, 2003
70. François Hennecart
71. Thierry Henocq
72. Doug Hensley
    • Continued fractions, Doug Hensley, World Scientific, 2005
73. Sebastián Herrero
74. Florian Herzig
    • The weight in a Serre-type conjecture for tame n-dimensional Galois representations, PhD thesis, Florian Herzig, Harvard University 2006
75. Florian Hess
    • Zur Divisorenklassengruppenberechnung in globalen Funktionenkörpern, PhD Thesis, Florian Hess, Technische Universität Berlin 1999
    • Zur Klassengruppenberechnung in algebraischen Zahlkörpern, Diploma Thesis, Florian Hess, Technische Universität Berlin 1996
76. Khodabakhsh Hessami Pilehrood
77. Tatiana Hessami Pilehrood
78. Clemens Heuberger
    • Thue equations (Clemens Heuberger)
79. Randell Heyman
    • Topics in divisibility: pairwise coprimality, the GCD of shifted sets and polynomial irreducibility, PhD thesis, Randell Heyman, University of NSW, 2015
80. Ghaith Hiary
81. Hachem Hichri
82. Haruzo Hida
    • Elementary Modular Iwasawa Theory, Haruzo Hida, World Scientific, Series on Number Theory and Its Applications: Volume 16, 2021
    • p-Adic Aspects of Modular Forms, Edited by Baskar Balasubramanyam, Haruzo Hida, A. Raghuram, Jacques Tilouine, World Scientific 2016
    • Elliptic Curves and Arithmetic Invariants, Haruzo Hida, Springer Monograph in Mathematics, Springer 2013
    • Geometric modular forms and elliptic curves, (second edition) Haruzo Hida, World Scientific, 2011, Review by Michael Berg
    • Hilbert Modular Forms and Iwasawa Theory, Haruzo Hida, OUP 2006
    • p-Adic Automorphic Forms on Shimura Varieties, H. Hida, Springer Monographs in Mathematics, 2004
    • 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, Review, Glenn Stevens, Bull. Amer. Math. Soc. 34 (1997), 67-71
83. Murahara Hideki
84. Titus Hilberdink
    • Four Faces of Number Theory, Kathrin Bringmann, Yann Bugeaud, Titus Hilberdink, Jürgen Sander, EMS Publishing House, 2015
85. A.J. Hildebrand
    • Divisors, Richard R. Hall, Gérald Tenenbaum, Cambridge Tract 90, CUP 2008, Review, Adolf Hildebrand Bull. Amer. Math. Soc. 22 (1990), 159-165
86. Richard Hill
87. Wade Hindes
88. Marc Hindry
    • Arithmetics, Marc Hindry, Universitext, Springer 2011
    • Diophantine Geometry, An Introduction, M. Hindry, J.H. Silverman, Graduate Text 201, Springer 2000
89. Jürgen Hinz
90. Noriko Hirata-Kohno
91. Minoru Hirose
92. Michael Hirschhorn
    • The Power of q, A Personal Journey, Michael Hirschorn, Springer 2017, Review by Allen Stenger
    • My contact with Ramanujan (Michael Hirschhorn)
93. Markus Hittmeir
94. Wei Ho
    • How many rational points does a random curve have?, Wei Ho, Bull. Amer. Math. Soc. 51 (2014), 27-52
95. Lê Thái Hoàng
96. Leonhard Hochfilzer
97. Mark van Hoeij
    • IntBasis, a maple package for computing with algebraic curves (Mark van Hoeij)
98. Martin Hofer
    • A short,subjective history of number theory from Fermat to the eTNC, Martin Hofer
99. Tommy Hofman
100. Jerome William Hoffman
101. Jeff Hoffstein
     • An Introduction to Mathematical Cryptography, J. Hoffstein, J. Pipher, J.H. Silverman, Undergraduate Text, Springer, August 2008, Errata
     • 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
     • On some applications of automorphic forms to number theory, Daniel Bump, Solomon Friedberg, Jeffrey Hoffstein, Bull. Amer. Math. Soc. 33 (1996), 157-175
102. Abigail Hoit
103. Joshua Holden
104. Judy Holdener
105. David Holmes
106. Andreas Holmstrom
107. Roman Holowinsky
     • Roman Holowinsky to receive the 2011 SASTRA Ramanujan Prize
108. Carina Letong Hong
109. Jeff Hooper
110. Azizul Hoque
     • Class Groups of Number Fields and Related Topics , Ed. Kalyan Chakraborty, Azizul Hoque and Prem Prakash Pandey, Springer, 2020
111. Fritz Hörmann
112. Ivan Horozov
113. Akinari Hoshi
114. Fei Hou
115. Robert Hough
116. Patrick Hough
117. Qin Hourong
118. Thomas Houtmann
119. Benjamin Howard
     • Intersections of Hirzebruch-Zagier Divisors and CM Cycles, Benjamin Howard, Tonghai Yang, Lecture Notes in Mathematics, Vol. 2041, Springer 2012
120. Everett Howe
     • Arithmetic Geometry: Computation and Applications, Ed. Yves Aubry, Everett Howe, Christophe Ritzenthaler, Contemporary Mathematics, Volume 722, AMS, 2019, MAA Review
121. John Hsia
122. Ming-Lun Hsieh
123. Catherine Hsu
124. Yong Hu
125. Guodong Hua
126. Bingrong Huang
127. Jingjing Huang
128. Yifeng Huang
129. Zhizhong Huang
130. James Huard
     • The Collected Papers of Sarvadaman Chowla, (Vols 1-3), Ed. James Huard, Kenneth Williams, Centre de Recherches Mathématiques , Université de Montréal, 2000
131. Annette Huber-Klawitter
132. Chris Hughes
     • On the characteristic polynomial of a random unitary matrix and the Riemann zeta function, PhD thesis, Christopher Hughes, University of Bristol 2001
133. Hui Xue
     • Central values of twisted L-functions, PhD thesis, Hui Xue, Columbia University, 2002
134. Thomas Hulse
135. Peter Humphries
136. Joseph Hundley
     • Automorphic Representations and L-Functions for the General Linear Group, Vol. 1, Dorian Goldfeld and Joseph Hundley, Cambridge Studies in Advanced Mathematics 129, 2011
     • Automorphic Representations and L-Functions for the General Linear Group, Vol. 2, Dorian Goldfeld and Joseph Hundley, Cambridge Studies in Advanced Mathematics 130, 2011
     • Siegel zeros of Eisenstein series on GL(n), PhD thesis, Joseph Hundley, Columbia University, 2002
137. Bao Viet Le Hung
138. Pin-Chi Hung
139. Werner Hürlimann
140. Mumtaz Hussain
141. Kevin Hutchinson
142. Benjamin Hutz
     • An Experimental Introduction to Number Theory, Benjamin Hutz, American Mathematical Society, Pure and Applied Undergraduate Texts, Volume 31, 2018
143. 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
144. Duc Khiem Huynh

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Last modified 20th December 2024