number theorist names:R

1. A. Raghuram
   • Some topics in Algebraic Groups: Representation theory of GL₂(D) where D is a division algebra over a non-Archimedean local field, PhD thesis, A. Raghuram, TIFR 1999
2. Wissam Raji
3. A.R. Rajwade
   • Squares, A.R. Rajwade, LMS Lecture Notes Series 171, CUP 1993
4. Csaba Rakaczki
5. K. Ramachandra
6. Niranjan Ramachandran
7. Ravi Ramakrishna
8. B. Ramakrishnan
9. Dinakar Ramakrishnan
   • Fourier Analysis on Number Fields, D. Ramakrishnan, R.J. Valenza, Graduate Text 186, Springer 1999
10. Olivier Ramaré
11. Francois Ramaroson
12. A.M.S. Ramasamy amsr02@sancharnet.in or amsramasamy@hotmail.com
13. Wayne Raskind
14. Arash Rastegar
15. Francis Rayner
16. Marusia Rebolledo-Dhuin
    • Module supersingulier et points rationnels des courbes modulaires, PhD thesis, Marusia Rebolledo, Paris VI, 2004
17. Don Redmond
    • Number Theory: an Introduction, D. Redmond, Pure and Applied Mathematics Series 201, Marcel Dekker 1996
18. Harry Reimann
    • The semi-simple zeta function of quaternionic Shimura varieties, H. Reimann, Lecture Notes in Mathematic 1657, Springer 1997 (no longer listed by Springer)
19. Abhijnan Rej
20. Gaël Rémond
21. Ren Xiumin
22. Wendell Ressler
23. Jonathan Reynolds
24. Eric Reyssat
25. John Rhodes
26. Bruce Reznick
27. Paulo Ribenboim email: mathstat@mast.QueensU.CA
    • The Collected Papers of Wilhelm Ljunggren, Ed. Paulo Ribenboim, Queen's papers in pure and applied mathematics 115, 2003
    • My Numbers, My Friends , P. Ribenboim, Monographs in Mathematics, Springer 2000
    • Classical Theory of Algebraic Numbers, P. Ribenboim, Universitext, Springer 1999
    • The Theory of Classical Valuations, P. Ribenboim, Springer 1999
    • Fermat's Last Theorem for Amateurs, P. Ribenboim, Springer 1999
    • The New Book of Prime Number Records, 3rd Edition, P. Ribenboim, Springer 1996
    • The Little Book of Bigger Primes, P. Ribenboim, Springer 2004
    • 13 Lectures on Fermat's Last Theorem, P. Ribenboim, Springer 1979
    • Algebraic Numbers, P. Ribenboim, Wiley 1972
    • L'Arithmétique des corps, P. Ribenboim, Hermann, Paris 1972
    • Catalan's Conjecture, Review of P. Ribenboim, Academic Press 1994, (Alan Baker) Bulletin Volume 32 Issue 1, January 1995, pages 110-112 (268K ps.gz)
28. Ken Ribet
    • Ribet-Stein notes on Serre's conjecture (pdf)
    • Arithmetic theory of elliptic curves, J. Coates, R. Greenberg, K. Ribet, K. Rubin, C. Viola (Ed), Springer Lecture Notes 1716, 1999
29. Emmanuel Riboulet-Deyris
30. John Rickert
31. Jörg Richstein
    • Computing the number of twin primes up to 10¹⁴ (Jörg Richstein)
    • Verifying Goldbach's Conjecture up to 4 x 10¹⁴ (Jörg Richstein)
    • Fermat Quotients q_p(a) that are divisible by p (Jörg Richstein)
32. Olav Richter
33. Guillaume Ricotta
    • Real zeros and size of Rankin-Selberg L-functions in the level aspect, PhD thesis, Guillaume Ricotta, Montpelier II, 2004
34. Donald Rideout
    • Pure Mathematics 3370 (Don Rideout)
35. Herman te Riele
36. Hans Riesel
    • Prime Numbers and Computer Methods for Factorization, H. Riesel, Progress in Mathematics 126, Birkhaüser 1994, ISBN 0-8176-3743-5
37. Anna Rio
38. Morten S. Risager
39. Jöel Rivat
40. Ronald Rivest
41. Tanguy Rivoal
    • Hypergéométrie et Fonction Zêta de Riemann, Christian Krattenthaler, Tanguy Rivoal, Memoirs of the American Mathematical Society 186, February 2007
    • Propriétés diophantiennes de la fonction zêta de Riemann aux entiers impairs, PhD, Tanguy Rivoal, Université de Caen, 2001
42. Neville Robbins
43. Alain Robert
    • A Course in p-adic Analysis, A. Robert, Graduate Text 198, Springer 2000
    • Introduction to modular forms, A. Robert, Queen's papers in pure and applied mathematics 45, 1976
    • Elliptic Curves: notes from postgraduate lectures given in Lausanne 1971/72, A. Robert, Springer Lecture Notes 326, 1973
44. Olivier Robert
45. Brooks Roberts
46. David Roberts
47. John Robertson
    • Podsypanin's paper on the length of the period of a quadratic irrational (John Robertson)
    • Linear Recurrences for Pell Equations (John Robertson)
    • A Fast Algorithm for Computing the Regulator of an Order of a Real Quadratic Field (John Robertson)
    • Computing in quadratic orders (John Robertson)
    • Solving the equation ax²+bxy+cx²+dx+ey+f=0 (John Robertson)
    • Solving the generalised Pell equation x²-dy²=N (John Robertson)
48. Leanne Robertson
49. Guy Robin
50. Sinai Robins
51. Margaret Robinson
    • Book Review of An introduction to the theory of local zeta functions, Jun-ichi Igusa (by Margaret Robinson)
52. Xavier-François Roblot
    • Algorithmes de factorisation dans les corps de nombres et applications de la conjecture de Stark à la construction des corps de classes de rayon, thesis by Xavier-François Roblot, Bordeaux 1997
53. Robby Robson
54. Damian Roessler
55. Jonathan Rogawski
56. Mathew Rogers
57. Nicholas Rogers
58. Jürgen Rolphs
59. Peter Roquette
    • Helmut Hasse und Emmy Noether, Die Korrespondenz 1925-1935, Commentary by Franz Lemmermeyer and Peter Roquette, Universitätsverlag Göttingen 2006
    • Collected papers of Peter Roquette, editors: Anthony V. Geramita and Paulo Ribenboim, Queens University 118, 2002
    • Manuscripts by Peter Roquette (Class Field Theory in characteristic p - its origin and development, In Memoriam Helmut Hasse, Exponential sums. The estimate of Hasse-Davenport-Weil, etc)
60. Harvey Rose
    • A Course in Number Theory, 2nd Edition, H.E. Rose, OUP 1995
61. Michael Rosen
    • Number Theory in Function Fields, M. Rosen, Graduate Text 210, Springer 2001
    • A Classical Introduction to Modern Number Theory, K. Ireland and M. Rosen, (Corrected Second Printing) Graduate Text 84, Springer 1993
    • 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
62. Jason Rosenhouse
63. Holly Rosson
64. Victor Rotger
    • Abelian varieties with quaternionic multiplication and their moduli, PhD thesis, Victor Rotger, Universitat de Barcelona, 2003
65. Andrzej Rotkiewicz
66. Anne de Roton
    • Généralisation du critère de Beurling-Nyman à la classe de Selberg, PhD. thesis, Anne de Roton, Université Bordeaux I, 2003
67. Jeremy Rouse
68. Amitabha Roy
69. Damien Roy
70. Emmanuel Royer
    • Sur les fonctions L de formes modulaires, Thése, Emmanuel Royer, Paris XI (Orsay) 2001
71. Min Ru
    • Nevanlinna Theory and its Relation to Diophantine Approximation, Min Ru, World Scientific, 2001
72. Karl Rubin
    • Kolyvagin Systems, B. Mazur, K. Rubin, Memoirs of the American Mathematical Society, 168, AMS 2004
    • p-adic L-functions and p-adic representations, by B. Perrin-Riou, Reviewer K. Rubin, Bull. AMS. 39, 2002, 557-562
    • Ranks of elliptic curves, K. Rubin, A. Silverberg, Bull. AMS. 39, 2002, 455-474
    • Arithmetic Algebraic Geometry, B. Conrad, K. Rubin (Editors), IAS/Park City Mathematics Series 9, AMS 2001
    • Arithmetic theory of elliptic curves, J. Coates, R. Greenberg, K. Ribet, K. Rubin, C. Viola (Ed), Springer Lecture Notes 1716, 1999
    • The Solving of Fermat's Last Theorem, Karl Rubin, Ohio State University Distinguished Lecture May 22, 1997
    • Elliptic curves and right triangles (slides by Karl Rubin)
    • Euler Systems, K. Rubin, Annals of Mathematics Studies, Princeton University Press 2000
73. Boris Rubinstein
74. Michael Oded Rubinstein
    • Classical Modular Polynomials (Michael Rubinstein)
    • L-functions calculator (Michael Rubinstein)
    • Evidence for a spectral interpretation of the zeros of L-functions, PhD thesis, Michael Oded Rubinstein, Princeton 1998
75. Hans-Georg Rück
76. Zeev Rudnick
    • Equidistribution in Number Theory, An Introduction, Proceedings of the NATO Advanced Study Institute on Equidistribution in Number Theory, Montreal, Canada, 11-22 July 2005, ed. Andrew Granville, Zeev Rudnick, NATO Science Series II: Mathematics, Physics and Chemistry 237, Springer 2007
77. Sebastián Martín Ruiz
78. Robert Rumely
79. Bernhard Runge
80. Wolfgang Ruppert
81. Jerzy Rutkowski
82. Imre Ruzsa
83. Nathan Ryan

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