number theorist names:M

1. Charles MacCluer
2. André Macedo
3. John Mack
4. Manfred Madritsch
5. Péter Maga
   • RSubconvexity and shifted convolution sums over number fields, PhD thesis, Péter Maga, Central European University 2013
6. Akos Magyar
7. Valéry Mahé
8. Kamalakshya Mahatab
9. Karl Mahlburg
   • Mathematician Untangles Legendary Problem (news item about partitions discovery by Karl Mahlburg)
10. Helmut Maier
    • Number Theory in Memory of Eduard Wirsing, Ed. Helmut Maier, Jörn Steuding, Rasa Steuding, Springer, 2023
11. Christian Maire
12. Vincent Maillot
13. Céline Maistret
14. Bibekananda Maji
15. Alexandre Maksoud
16. Gunter Malle
    • A Database for Number Fields (Jürgen Klüners and Gunter Malle)
17. Beth Malmskog
18. Behailu Mammo
19. Mark Manasse
20. Elisabetta Manduchi
21. Michelle Manes
22. Alexander Mangerel
    • Topics in Multiplicative and Probabilistic Number Theory, PhD thesis, Alexander Mangerel, University of Toronto 2018
23. Murugesan Manickman
24. Muhammad Manji
25. Jayanta Manoharmayum
26. Eugenijus Manstavicius
    • Analytic and Probabilistic Methods in Number Theory, Proceedings of the Third Intern. Conf. in Honour of J. Kubilius, Palanga, Lithuania, 24--28 September 2001, (eds. A. Dubickas, A. Laurincikas and E. Manstavicius)
    • Analytic and Probabilistic Methods in Number Theory, Volume 4, New Trends in Probability and Statistics, Edited by A. Laurincikas, E. Manstavicius and V. Stakenas, VSP Science 1997
    • Analytic and Probabilistic Methods in Number Theory, Volume 2, New Trends in Probability and Statistics, Edited by E. Manstavicius and F. Schweiger, VSP Science 1997
27. Guillermo Mantilla-Soler
28. Elena Mantovan
29. Guo Shuai Mao
30. Junzhe Mao
31. Zhengyu Mao
32. Gihan Marasingha
33. Antonio Miguel Oller Marcén
34. Raffaele Marcovecchio
35. Frantisek Marko
36. Louis Marmet
    • First occurrences of square-free gaps and an algorithm for their computation (Louis Marmet)
37. Oscar Marmon
38. Antoine Marnat
    • Teoria dos Números Transcendentes, Diego Marques, SBM 2013
39. Stefano Marseglia
40. David Marshall
    • Galois Groups and Greenberg's Conjecture, PhD thesis, David Marshall, University of Arizona, 2000
41. Simon Marshall
42. Roman Marszałek
    • Galois Module Structure of the Group of Units of Real Abelian Fields, Roman Marszałek, Studia I Monografie Nr 465, 2011
43. Greg Martin
    • Math 539, 2005, Lecture notes on analytic number theory by Greg Martin
44. Kimball Martin
    • Introduction to number theory (MATH 4803/5803), lecture notes by Kimball Martin
    • Number theory ii (MATH 6393), lecture notes on algebraic number theory by Kimball Martin
    • Modular forms (MATH 6393), lecture notes by Kimball Martin
    • Four-dimensional Galois repesentations of solvable type and automorphic forms, PhD thesis, Kimball Martin, Caltech 2004
45. Yves Martin
46. Jacques Martinet
    • Perfect Lattices in Euclidean Spaces, J. Martinet, Grundlehren der mathematischen Wissenschaften 327, Springer 2003
      • Review of J.Martinet's Perfect lattices in Euclidean spaces, by Gabriele Nebe
    • Perfect Lattices (Jacques Martinet and Christian Batut)
    • Réseaux euclidiens, designs sphériques et formes modulaires, Jacques Martinet, Monographie 37 de l'Enseignement Mathématique, Genève
    • History of the Journées Arithmétiques
47. Zuzana Masáková
48. Nicolas Mascot
49. Marc Masdeu
50. John Masley
51. Riad Masri
52. David Masser
    • Alan Baker 1939-2018, a memorial tribute by David Masser, AMS Notices, January 2019
    • Auxiliary Polynomials in Number Theory, David Masser, Cambridge Tracts in Mathematics 207, CUP 2016
    • Some Problems of Unlikely Intersections in Arithmetic and Geometry, Umberto Zannier, with appendices by David Masser, Princeton University Press 2012, Review by Joe Silverman
53. Henri Massias
54. Luca Mastella
55. Tapani Matala-Aho
56. Ahmed Matar
57. Guillermo Matera
58. Yuri Matiyasevich
    • Crop circles drawn by Riemann's zeta function and some other its nearby properties, Yuri Matiyasevich
    • Numerical observations on zeta and related functions, a project of Yuri Matiyasevich
    • Finite Euler products (Yuri Matiyasevich)
    • Eigenvalues and eigenvectors of some Hankel matrices related to the zeta and L-functions, a talk by Yuri Matiyasevich
    • Approximation of Riemann's zeta function by finite Dirichlet series: multiprecision numerical approach (preprint, Gleb Beliakov, Yuri Matiyasevich)
    • The Riemann hypothesis and eigenvalues of related Hankel matrices I (preprint, Yu. V. Matiyasevich)
    • Zeroes of Riemann's zeta function on the critical line with 20000 decimal digits accuracy, Yuri Matiyasevich and Gleb Beliakov
    • Calculation of Riemann's zeta function via interpolating determinants, preprint, Yuri Matiyasevich
    • Annotated slides of a talk by Yuri Matiyasevich on November 22, 2012, at Zeta functions, a conference at the Independent University of Moscow
    • New conjectures about zeroes of Riemann's zeta function, Yuri Matiyasevich
    • Alan Turing and Number Theory, Video by Yuri Matiyasevich, June 2012, Alan Turing Centenary Conference, Manchester
    • Hidden Life of Riemann's Zeta Function, Yuri Matiyasevich
    • An artless method for calculating approximate values of zeros of Riemann's zeta function, Yuri Matiyasevich
    • Hilbert's tenth problem page
    • Hilbert's tenth problem, Yuri Matiyasevich 1993
59. Kaisa Matomäki
    • The 2023 AMS Frank Nelson Cole Prize in Number Theory
    • Kaisa Matomäki Dreams of Primes, Quanta Magazine, July 20, 2017
    • Applications of Sieve Methods in Analytic Number Theory, PhD thesis, Kaisa Matomäki, Royal Holloway, University of London, 2009
60. Benjamin Matschke
    • Solving S-Unit, Mordell, Thue, Thue-Mahler and Generalized Ramanujan-Nagell Equations via the Shimura-Taniyama Conjecture, Rafael von Känel, Benjamin Matschke, Memoirs of the AMS, Vol 286, 2023
    • Data associated with a paper of Benjamin Matschke and Rafael Känel
61. Toshiki Matsusaka
62. Kohji Matsumoto
    • Algebraic and Analytic Aspects of Zeta Functions and L-functions, MSJ Memoirs, vol. 21, G. Bhowmik, K. Matsumoto and H. Tsumura (eds.), Mathematical Society of Japan, 2010
    • Analytic Number Theory, Ed. Chaohua Jia, Kohji Matsumoto, Kluwer 2002
63. Makoto Matsumoto
64. Kazuo Matsuno
65. Charles Matthews
66. Keith Matthews
    • CALC: A number theory calculator program (Keith Matthews)
    • BC number theory programs (Keith Matthews)
    • BCMath/PHP number theory programs (Keith Matthews)
67. Lilian Matthiesen
68. Eugene Mikhailovich Matveev
69. Christian Mauduit
    • Sum of Digits of Prime Numbers Is Evenly Distributed: New Mathematical Proof of Hypothesis (work of C. Mauduit and J. Rivat)
70. Kathrin Maurischat
71. Farley Mawyer
72. Daniel Mayer
    • How many fields share a common discriminant? (Daniel Mayer)
    • Cubic number Fields (Daniel C. Mayer)
73. Jacob Mayle
74. James Maynard
    • Primes in Arithmetic Progressions to Large Moduli I: Fixed Residue Classes, James Maynard, Memoirs of the AMS, Vol. 306, No. 1542, 2025
    • Primes in Arithmetic Progressions to Large Moduli II: Well-Factorable Estimates, James Maynard, Memoirs of the AMS, Vol. 306, No. 1543, 2025
    • Primes in Arithmetic Progressions to Large Moduli III: Uniform Residue Classes, James Maynard, Memoirs of the AMS, Vol. 306, No. 1544, 2025
    • Primes in arithmetic progressions and sieves, 2022 Crafoord Laureate lecture, James Maynard
    • James Maynard discusses his proof that infinitely many primes exist missing each base 10 digit - he uses 7 as his arbitrary example
    • Quanta magazine article on James Maynard
    • 2020 Frank Nelson Cole Prize in Number Theory (James Maynard)
    • James Maynard: Small gaps between primes (lecture held within the framework of the Hausdorff Trimester Program: Harmonic Analysis and Partial Differential Equations and the Workshop: Analytic Number Theory of the Hausdorff Center for Mathematics 17.07.2014)
75. Mike Mays
76. Gérard Maze
77. Eshita Mazumdar
78. Barry Mazur
    • Ogg's torsion conjecture: Fifty years later, Jennifer S. Balakrishnan and Barry Mazur, with an appendix by Netan Dogra, Bull. Amer. Math. Soc. 62 (2025), 235-268
    • The Chern Medal 2022: Barry Mazur
    • Afterword to the article Arithmetic on curves (Barry Mazur) BAMS 55, 353-358, 2018
    • Prime Numbers and the Riemann Hypothesis, Barry Mazur, William Stein, CUP 2016, MAA Review
    • What is Riemann's Hypothesis? (Barry Mazur and William Stein)
    • How can we construct abelian Galois extensions of basic number fields?, Barry Mazur, Bull. Amer. Math. Soc. 48 (2011), 155-209
    • Finding meaning in error terms, Barry Mazur, Bulletin of the AMS, 45 (2008), 185-228
    • Average ranks of elliptic curves: tension between data and conjecture, Baur Bektemirov, Barry Mazur, William Stein, Mark Watkins, Bull. American Math. Soc. posted February 15, 2007
    • Article by Barry Mazur on the Tate-Sato conjecture
    • About the cover: Diophantus's Arithmetica, Barry Mazur, Bull. AMS. 43 (2006), 399-401
    • What is a Motive?, Barry Mazur, AMS Notices, 1214-1217, 51 November 2004
    • Perturbations, deformations, and variations (and "near-misses") in geometry, physics, and number theory, Barry Mazur, Bull. Amer. Math. Soc. 41 (2004), 307-336
    • Kolyvagin Systems, B. Mazur, K. Rubin, Memoirs of the American Mathematical Society, 168, AMS 2004
    • Barry Mazur 60th Birthday Conference photo
    • Barry Mazur awarded a 2000 Steele Prize
    • Mathematics: Frontiers and Perspectives, Ed. V. Arnold, M. Atiyah, P. Lax, B. Mazur, AMS 2000
    • Questions about powers of numbers, Barry Mazur, Notices of the AMS, Feb 2000, Vol 47
    • Deformation of Galois Representations and Modular Forms, Lecture notes of Barry Mazur by Chuck Doran and Siman Wong, International Press, Harvard 1995
    • p-Adic Monodromy and the Birch and Swinnerton-Dyer Conjecture, G. Stevens, B. Mazur, Contemporary Mathematics 165, AMS 1994
    • On the passage from local to global in number theory, B. Mazur, Bull. Amer. Math. Soc. 29 (1993), 14-50
    • Arithmetic on curves, Barry Mazur, Bull. Amer. Math. Soc. 14 (1986), 207-259
    • Arithmetic moduli of elliptic curves, N.M. Katz, B. Mazur, Annals of Mathematics Studies 108, Princeton University Press 1985
79. William McCallum
    • Explicit Methods in Number Theory Rational Points and Diophantine Equations, Karim Belabas, Hendrik W. Lenstra Jr., Pierrick Gaudry, Michael Stoll, Mark Watkins, William McCallum & Bjorn Poonen, Frits Beukers, Samir Siksek, Panoramas et synthèses 36 (2012)
80. Dermot McCarthy
81. Gary McConnell
82. Jud McCranie
83. Leon McCulloh
84. Kevin McCurley
85. Wayne McDaniel
86. Kevin McGown
87. Gary McGuire
88. Richard McIntosh
89. James McKee
    • Around the unit circle, James McKee, Chris Smyth, Springer Universitext, 2021
    • Number Theory and Polynomials, Ed. James McKee, Chris Smyth, Series: London Mathematical Society Lecture Note Series 352, March 2008, CUP
90. David McKinnon
91. Jimmy McLaughlin
92. Cam McLeman
93. Christine McMeekin
94. Ken McMurdy
    • A splitting criterion for Galois representations associated to exceptional modular forms, PhD thesis, Ken McMurdy, Berkeley 2001
95. Nathan McNew
96. Caleb McWhorter
97. Jaban Meher
98. Mahya Mehrabdollahei
99. Jay Mehta
100. Patrick Meisner
101. Giuseppe Melfi
     • Giuseppe Melfi's Page on Practical Numbers
     • Some problems in elementary number theory and modular forms, Giuseppe Melfi, PhD Thesis, University of Pisa, 1997
102. Mentzelos Melistas
103. Ricardo Menares
     • Nombres d’intersection arithmétique et opérateurs de Hecke sur les courbes modulaires X₀(N), PhD thesis, Ricardo Menares, Université Paris Sud 11, 2008
104. Alfred Menezes
     • Handbook of Applied Cryptography, A.J. Menezes, P.C. van Oorschot, S.A. Vanstone , CRC Press 1998
     • Elliptic Curve Public Key Cryptosystems, A.J. Menezes, Kluwer 1993
     • Applications of Finite Fields, A.J. Menezes et al, Kluwer 1992
105. Xianchang Meng
106. Hartmut Menzer
     • Zahlentheorie und Zahlenspiele: Sieben ausgewählte Themenstellungen, Hartmut Menzer, Ingo Althöfer, De Gruyter, 2014
107. Lázló Mérai
108. Mircea Merca
109. Loic Merel
     • The arithmetic of elliptic curves and diophantine equations (Loic Merel)
110. Jori Merikoski
111. Michael Mertens
112. Jean-François Mestre
113. Romeo Meštrović
114. Tauno Metsänkylä
     • Catalan's Conjecture: Another old diophantine problem solved, Tauno Metsänkylä, Bull. AMS 41 (2004), 43-57
     • Number Theory, Proceedings of the Turku Symposium in memory of Kustaa Inkeri, (Ed. M. Jutila, T. Metsänkylä), de Gruyter 2001
     • On the p-divisibility of Fermat quotients, R. Ernvall and T. Metsänkylä, 1995
115. Tom Meurman
116. Diane Meuser
117. István Mező
118. Philippe Michel
119. Giacomo Micheli
120. Yoichi Mieda
121. Tsuyoshi Miezaki
122. Teddy Mignot
123. Maurice Mignotte
     • The Problem of Catalan, Yuri Bilu, Yann Bugeaud, Maurice Mignotte, Springer, 2014
124. Preda Mihăilescu
     • Preda Mihăilescu (Wikipedia article)
     • Contributions in Analytic and Algebraic Number Theory, Ed. Valentin Blomer, Preda Mihăilescu, Springer Proceedings in Mathematics 9, 2012
     • Primary units and Catalan's conjecture (Preda Mihăilescu)
125. Hiroshi Mikawa
126. Djordje Milićević
127. Micah Milinovich
128. Piermarco Milione
     • Shimura curves and their p-adic uniformizations, PhD thesis, Piermarco Milione, Universitat de Barcelona, Spain, 2016
129. John C. Miller
130. Robert L. Miller
     • Empirical evidence for the Birch and Swinnerton-Dyer conjecture, PhD thesis, Robert L. Miller, U. Washington, 2010
131. Stephen D. Miller
     • Math 574 - A Graduate course in automorphic forms and representations (Stephen D. Miller)
     • Database of Automorphic L-functions (Stephen D. Miller)
     • Cusp Forms on SL(3,Z)\SL(3,R)/SO(3,R), PhD, Stephen D. Miller, Princeton 2000
132. Steven J. Miller
     • An Invitation to Modern Number Theory, Steven J. Miller, Ramin Takloo-Bighash, Princeton University Press 2006
     • 1 and 2 Level Density Functions for Families of Elliptic Curves: Evidence for the Underlying Group Symmetries, PhD thesis, Steven J. Miller, Princeton University, 2002
133. Victor Miller
134. James Milne
     • The Riemann hypothesis over finite fields: from Weil to the present day, James Milne
     • Review of the Collected Works of John Tate (J.S. Milne)
     • Elliptic Curves 2^nd Edition, James S. Milne, World Scientific, 2020
     • Arithmetic Duality Theorems, James S. Milne, Booksurge Publishing 2006
     • Course Note: Algebraic number theory, Class field theory, Algebraic Geometry, Elliptic Curves, Modular functions and forms, Abelian varieties, Etale Cohomology
135. Djordjo Milovic
     • On the 16-rank of class groups of quadratic number fields, PhD thesis, Djordjo Milovic, Leiden University, 2016
     • Djordjo Milovic wins 2015 KWG award
136. Yoshio Mimura
137. Ján Mináč
     • Ján Mináč is awarded the 2025 Jeffery-Williams prize
     • Ján Mináč (Wikipedia page)
     • Mathematician seeks solutions in symmetry
     • Counting Galois U₄(F_p)-extensions using Massey products, a video by Ján Mináč
138. Zachary Miner
139. Gintautas Misevicius
140. Bhawesh Mishra
141. Piotr Miska
142. Raj Kumar Mistri
143. Vladimir Mitankin
144. Patrick Mitchell
145. Katsuya Miyake
     • Galois theory and modular forms, Ed. Ki-ichiro Hashimoto, Katsuya Miyake, Hiroaki Nakamura, Developments in Mathematics 11, Kluwer 2003
     • Galois-Teichmüller Theory and Arithmetic Geometry, Ed: Hiroaki Nakamura, Florian Pop, Leila Schneps, Akio Tamagawa, Advanced Studies in Pure Mathematics: Volume 63, World Scientific, 2012
146. Michitaka Miyauchi
147. Yuma Mizuno
148. Yasushi Mizusawa
149. Shinichi Mochizuki
     • Scientific American article on the work of Mochizuki
     • Foundations of P-Adic Teichmuller Theory, Shinichi Mochizuki, AMS/IP Studies in Advanced Mathematics 11, 1999
150. Colette Moeglin
     • Stabilisation de la formule des traces tordue, Volume 2, Colette Moeglin, Jean-Loup Waldspurger, Springer 2016
     • Spectral Decomposition and Eisenstein Series, C. Moeglin, J.-L. Waldspurger, CUP 1995
151. Marko Moisio
152. Chung Pang Mok
153. Bodo Möller
154. Santiago Molina Blanco
155. Richard Moloney
     • Divisibility Properties of Kloosterman Sums and Division Polynomials for Edwards Curves, PhD thesis, Richard Moloney, University College Dublin, 2011
156. Giuseppe Molteni
157. Maurizio Monge
158. Andreas Mono
159. Paul Monsky
160. Hugh Montgomery
     • Multiplicative Number Theory II: Primes and Sieves, Hugh L. Montgomery and Robert C. Vaughan, CUP 2025
     • Exploring the Riemann Zeta function, Hugh Montgomery, Ashkan Nikeghbali, and Michael Th. Rassias, editors, Springer 2017, MAA review
     • Early Fourier Analysis, Hugh Montgomery, Pure and Applied Undergraduate Texts 22, AMS 2014
     • Multiplicative Number Theory I, H.L. Montgomery, R.C. Vaughan, Cambridge Studies in Advanced Mathematics 97, CUP, September 2012, (MAA Review)
     • Ten Lectures on the Interface Between Analytic Number Theory and Harmonic Analysis, H.L. Montgomery, CBMS Regional Conference Series in Mathematics, AMS 1994
     • An Introduction to the Theory of Numbers, I. Niven, H.S. Zuckermann, H.L. Montgomery, (5th edition), Wiley 1991
     • Computational Laboratories in Number Theory (CLINT) (Hugh Montgomery)
     • Topics in Multiplicative Number Theory, Hugh L. Montgomery, Lecture Notes in Mathematics 227, Springer 1971
161. Peter Montgomery
162. Dustin Moody
163. Yong Suk Moon
164. Ben Moonen
     • Modular Forms on Schiermonnikoog, Ed. Bas Edixhoven, Gerard van der Geer, Ben Moonen, CUP 2008
     • Number Fields and Function Fields - Two Parallel Worlds, Ed. Gerard van der Geer, Ben Moonen, Progress in Mathematics, 239, Birkhäuser 2005
165. François Morain
     • Morain's Elliptic Curve Primality Proving (ECPP)
166. Jorge Morales
167. Pieter Moree
     • Dynamics: Topology and Numbers, Ed. Pieter Moree, Anke Pohl, L'ubomír Snoha, Tom Ward, Contempory Mathematics 744, AMS 2020
     • Dynamical Numbers: Interplay between Dynamical Systems and Number Theory, Ed. Sergiy Kolyada, Yuri Manin, Martin Möller, Pieter Moree, Thomas Ward, Contemporary Mathematics Vol. 532, AMS 2010
     • Nicolaas Govert de Bruijn, the enchanter of friable integers, a survey on the work in analytic number theory of N.G. de Bruijn, by Pieter Moree
     • Artin's Primitive Root Conjecture - A Survey, Pieter Moree
     • Some number-theoretical constants arising as products of rational functions of p over primes, (Steve Finch, Pieter Moree and Gerhard Niklasch)
     • On the psixyology of Diophantine equations, P. Moree, PhD thesis 1993, Leiden
168. Carlos Moreno
     • Sums of Squares of Integers, Carlos J. Moreno, Samuel S. Wagstaff, Jr., Discrete Mathematics and Its Applications 37, CRC Press 2005
     • Advanced Analytic Number Theory: L-Functions, Carlos Moreno, Mathematical Surveys and Monographs 115, 2005
       • Review by Stephen Gelbart of Advanced Analytic Number Theory: L-Functions, Carlos Moreno
     • Algebraic Curves Over Finite Fields: Error-Correcting Codes and Exponential Sums, C. Moreno, Cambridge Tract 97, CUP 1991, Review, J. W. P. Hirschfeld, Bull. Amer. Math. Soc. 27 (1992), 327-332
169. Laurent Moret-Bailly
170. Andrea Mori
171. Takayuki Morisawa
     • On Weber's class number problem, PhD thesis, Takayuki Morisawa , Waseda University, 2012
172. Atushi Moriwaki
     • The Mordell Conjecture: A Complete Proof from Diophantine Geometry, Hideaki Ikomai, Shu Kawaguchi, Atsushi Moriwaki, CUP 2022
173. Masanori Morishita
     • Knots and Primes, Masanori Morishita, Springer 2012
174. Yasuo Morita
175. Bhavin Moriya
176. Stefano Morra
177. Travis Morrison
178. Jackson Salvatore Morrow
179. Matthew Morrow
180. Eric Mortenson
181. Richard Patrick Morton
182. Élie Mosaki
183. Nikolay Moshchevitin
184. Gilbert Moss
185. Michael Mossinghoff
     • Lehmer's Problem (Michael Mossinghoff)
186. M. I. Mostafa
187. Anton Mosunov
188. Yoichi Motohashi
     • Essays in Classical Number Theory, Yoichi Motohashi, CUP 2025
     • Spectral Theory of the Riemann Zeta-Function, Y. Motohashi, Cambridge Tract 127, CUP 1997
     • Analytic Number Theory, Edited by Y. Motohashi, LMS Lecture Note Series 247, 1997
     • Lectures on Sieve Methods and Prime Number Theory, Y. Motohashi, Springer 1995, ISBN 3-540-12281-8
     • Lectures on Sieve Methods and Prime Number Theory, Y. Motohashi, Tata Lecture Notes 72, 1983
189. Ali Mouhib
190. Philippe Moustrou
191. Hossein Movasati
     • Modular and Automorphic Forms & Beyond, Hossein Movasati, World Scientific 2021
192. Akshat Mudgal
     • Arithmetic combinatorics on Vinogradov systems and related topics, PhD thesis, Akshat Mudgal, University of Bristol, 2021
193. Julia Mueller
     • The Genesis of the Langlands Program, Julia Mueller, Freydoon Shahidi, CUP 2022
194. Goran Muic
195. Anirban Mukhopadhyay
196. Mohammed Zuhair Mullath
     • Ramified lifts of Galois representations and dimension of ordinary deformation rings, PhD thesis, Mohammed Zuhair Mullath, UCLA, 2017
197. Gary Mullen
198. Helmut Müller
199. Peter Müller
200. Katharina Müller
201. Volker Müller
     • Ein Algorithmus zur Bestimmung der Punktanzahl elliptischer Kurven über endlichen Körpern der Charakteristik grösser drei, PhD, Volker Müller, University of Saarland 1995 (ps.gz 389K)
202. Tobias Mühlenbruch
     • Systems of automorphic forms and period functions, PhD Thesis, Tobias Mühlenbruch, University of Utrecht, 2003
     • The growth of Dirichlet series on vertical lines, Diplomarbeit, Tobias Mühlenbruch, RWTH Aachen, Germany, 1998
203. Jan Steffen Müller
204. Marc Munsch
205. Ritabrata Munshi
206. Yuya Murakami
207. Leo Murata
208. Nadir Murru
209. Kumar Murty
     • Number Theory Related to Modular Curves: Momose Memorial Volume, Ed. Joan-Carles Lario, V. Kumar Murty, Contemporary Mathematics 701 AMS 2018
     • The Mathematical Legacy of Srinivasa Ramanujan, M. Ram Murty, V. Kumar Murty, Springer 2013
     • Algebraic Curves and Cryptography, Edited by: V. Kumar Murty, Fields Institute Communications, 58, AMS 2010
     • Non-vanishing of L-Functions and Applications, M.R. Murty, V.K. Murty, Progress in Mathematics 157, Birkhaüser 1997
     • Number Theory, Ed. V.K. Murty, M. Waldschmidt, Contemporary Mathematics, 210 AMS 1997
210. Ram Murty
     • An introduction to the circle method, M. Ram Murty, Kaneenika Sinha, Student Mathematical Library, Vol. 104, AMS, 2023
     • Problems in the Theory of Modular Forms, M. Ram Murty, Michael Dewar, Hester Graves, Springer 2016
     • Problems in the Theory of Modular Forms, M. Ram Murty, Michael Dewar, Hester Graves, Hindustan Book Agency, 2015
     • Transcendental Numbers, Ram Murty, Purusottam Rath, Springer, 2014
     • The Mathematical Legacy of Srinivasa Ramanujan, M. Ram Murty, V. Kumar Murty, Springer 2013
     • Problems in Analytic Number Theory, M.R. Murty, Graduate Text in Mathematics 206, 2nd edition, Springer 2008
     • An Introduction to Sieve Methods and Their Applications, Alina Cojocaru, Ram Murty, LMS Student Texts 66, December 2005
       • Book Reviews: An introduction to sieve methods and their applications (Alina Carmen Cojocaru and M. Ram Murty); Opera de cribro (John Friedlander and Henryk Iwaniec)
     • Introduction to p-adic Analytic Number Theory, M. Ram Murty, AMS/IP Studies in Advanced Mathematics 27, AMS 2002
     • Problems in Algebraic Number Theory, J. Esmonde, M.R. Murty, Graduate Text 190, Springer 1999
     • Review of Elementary Methods in Number Theory, M. Nathanson (by M. Ram Murty)
     • Non-vanishing of L-Functions and Applications, M.R. Murty, V.K. Murty, Progress in Mathematics 157, Birkhaüser 1997
     • Selberg's conjectures and Artin $L$-functions, M. Ram Murty, Bull. Amer. Math. Soc. 31 (1994), 1-14
     • Elliptic Curves and Related Topics, R. Murty, H. Kisilevsky, CRM Proceedings and Lecture Notes 4, AMS 1994
     • Theta Functions, R. Murty, CRM Proceedings and Lecture Notes 1, AMS 1993
     • An Introduction to the Theory of the Riemann Zeta Function, S.J. Patterson, Cambridge Studies in Advanced Mathematics 14, CUP, ISBN 0-521-49905-4, Review, M. Ram Murty, Bull. Amer. Math. Soc. 20 (1989), 226-22
211. Simone Muselli
212. Joseph Muskat
213. Simon Myerson

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