number theorist names:C

1. Anna Cadoret
2. Jin-Yi Cai
3. Tianxin Cai
   • The Book of Numbers, MAA Review, Tianxin Cai, World Scientific 2016
4. Yuanqing Cai
5. Grant Cairns
6. Bryden Cais
   • Perfectoid Spaces: Lectures from the 2017 Arizona Winter School, Editors and authors, Bryden Cais, Bhargav Bhatt, Ana Caraiani, Kiran S. Kedlaya, Peter Scholze, Jared Weinstein, AMS Mathematical Surveys and Monographs 242, 2019
   • Compatibilities, correspondences, and integral structures in p-adic cohomology, PhD thesis, Bryden R. Cais, University of Michigan, 2007
   • Talks by Bryden Cais
7. Nenad Cakić
8. Chris Caldwell
   • The Prime Pages
   • Mersenne Primes: History, Theorems and Lists
9. Frank Calegari
   • Persiflage
   • A Torsion Jacquet-Langlands Correspondence, Frank Calegari, Akshay Venkatesh, Asterisque 409, AMS 2019
   • A first course in modular forms, Fred Diamond, Jerry Shurman, Reviewer Frank Calegari, Bull. AMS. 43 (2006), 415-421
10. Neil Calkin
11. Ismael Jiménez Calvo
    • Hall's conjecture (Ismael Jiménez Calvo)
12. Pablo Candela
13. Luca Candelori
14. Victoria Cantoral Farfán
15. Zhenfu Cao
16. Laura Capuano
17. Luca Caputo
18. Mihai Caragiu
    • Sequential Experiments with Primes, Mihai Caragiu, Springer, 2017
19. Ana Caraiani
    • Perfectoid Spaces: Lectures from the 2017 Arizona Winter School, Editors and authors, Bryden Cais, Bhargav Bhatt, Ana Caraiani, Kiran S. Kedlaya, Peter Scholze, Jared Weinstein, AMS Mathematical Surveys and Monographs 242, 2019
20. David Cardon
21. Emanuel Carneiro
22. Maria Carrizosa
    • Problème de Lehmer relatif pour les variétés abéliennes CM, PhD thesis, Maria Carrizosa, Paris VI, 2008
23. Daniel Caro
24. Robert Cass
25. Philippe Cassou-Noguès
    • Elliptic functions and rings of integers, Ph. Cassou-Noguès and M.J. Taylor, Progress in Mathematics 66, Birkhäuser 1987
26. Francesc Castella
27. Daniel Macias Castillo
    • On the values of derivatives of Dirichlet and Hasse-Weil L-functions, PhD thesis, Daniel Macias Castillo, Kings College, London, 2011
28. Francesco Cellarosi
29. Jean-Paul Cerri
    • Spectres euclidiens et inhomogènes des corps de nombres, PhD thesis, Jean-Paul Cerri, Université Nancy 1, 2005, available from Tel
30. Umberto Cerruti
31. Kęstutis Česnavičius
32. Florent Chabaud
    • PIPS: Polynomials over Galois Fields, A calculator program by Florent Chabaud
33. Jasbir Chahal
    • The Riemann Hypothesis for elliptic curves, Jasbir Chahal, Brian Osserman
    • Topics in number theory , J.S. Chahal, Plenum Press 1988
34. Ching-Li Chai
    • Complex Multiplication and Lifting Problems, Ching-Li Chai, Brian Conrad, Frans Oort, Mathematical Surveys and Monographs 195, January 2014, AMS
    • Algebraic Number Theory and Automorphic L-functions, lecture notes by Ching-Li Chai
35. Tuangrat Chaichana
36. Debopam Chakraborthy
37. Kalyan Chakraborty
    • Class Groups of Number Fields and Related Topics , Ed. Kalyan Chakraborty, Azizul Hoque and Prem Prakash Pandey, Springer, 2020
38. Antoine Chambert-Loir
    • A Field Guide to Algebra, Antoine Chambert-Loir, Undergraduate Text in Mathematics, Springer, November 2004
    • Thèse de Doctorat : Extensions vectorielles, périodes et hauteurs (décembre 1995), Antoine Chambert-Loir
39. Fernando Chamizo
    • Curso avanzado de Teoría de Números (Fernando Chamizo)
40. Hei-Chi Chan
    • An invitation to q-series: from Jacobi's triple product identity to Ramanujan's most beautiful identity, Hei-Chi Chan, World Scientific, 2011
41. Chan Heng Huat
    • Analytic Number Theory for Undergraduates, Heng Huat Chan, Monographs in Number Theory, Vol. 3, World Scientific, 2009
42. Song Heng Chan
43. Tsz Ho Chan
    • Pair Correlation and Distribution of Prime Numbers, PhD thesis, Tsz Ho Chan, University of Michigan, Ann Arbor, 2002
44. Wai Kiu Chan (email only)
    • Diophantine Methods, Lattices, and Arithmetic Theory of Quadratic Forms, Wai Kiu Chan, Lenny Fukshansky, Rainer Schulze-Pillot, Jeffrey D. Vaaler, Contemporary Mathematics 587 AMS 2013
    • Quadratic Forms-Algebra, Arithmetic, and Geometry, Ed. Ricardo Baeza, Wai Kiu Chan, Detlev W. Hoffmann, Rainer Schulze-Pillot, Contemporary Mathematics 493, AMS 2009
45. Vorrapan Chandee
46. Chieh-Yu Chang
47. Mei-Chu Chang
48. Sungkon Chang
49. Hugo Chapdelaine
50. Scott Chapman
51. Denis Xavier Charles
    • Sieve Methods, Masters Thesis, Denis Xavier Charles, SUNY Buffalo 2000 (pdf 501K)
    • Computing the Ramanujan Tau function (Denis Xavier Charles)
52. Pierre Charollois
    • Sommes de Dedekind et périodes de formes modulaires de Hilbert, PhD Thesis, Université Bordeaux 1, 2004, Pierre Charollois
53. Tapas Chatterjee
54. Dimitrios Chatzakos
    • Lattice point problems in the hyperbolic plane, PhD thesis, Dimitrios Chatzakos, University College London, 2016
    • Modular forms and elliptic curves, MSc thesis, Dimitrios Chatzakos, University of Athens 2012
55. Sneha Chaubey
56. M.P. Chaudhary
57. Mohamed Mahmoud Chems-Eddin
58. Evan Chen
59. Hao Chen
    • Computational aspects of modular parameterizations of elliptic curves, PhD thesis, Hao Chen, University of Washington, 2016
60. Imin Chen
61. Shi-Chao Chen
62. Chen Shuwen
    • Chen Shuwen's Equal Sums of Like Powers Page
63. William Chen
    • A Panorama of Discrepancy Theory, Eds. William Chen, Anand Srivastav, Giancarlo Travaglini, Lecture Notes in Mathematics 2107, Springer 2014
    • Analytic Number Theory, Essays in Honour of Klaus Roth, Ed. William Chen, Timothy Gowers, Heini Halberstam, Wolfgang Schmidt, Robert Vaughan, CUP 2009
    • Irregularities of Distribution, W. Chen, J. Beck, Cambridge Tract 89, CUP 1987
64. William Yun Chen
65. Yen-Mei Chen
66. Yonggao Chen
67. Gaëtan Chenevier
    • Familles p-adiques de formes automorphes et applications aux conjectures de Bloch-Kato , PhD thesis, Gaëtan Chenevier, Paris 7, 2003
68. Kell Hiu Fai Cheng
69. Qi Cheng
70. Wen-Chen Chi
71. Masataka Chida
72. Nancy Childress
    • Class Field Theory, Nancy Childress, Universitext, Springer 2009
    • Arithmetic Geometry, N. Childress, J. Jones, Contemporary Mathematics 174, AMS 1994
73. Lindsay Childs
    • Taming Wild Extensions: Hopf Algebras and Local Galois Module Theory, L.N. Childs, AMS Mathematical Surveys and Monographs, 80 (2000)
74. Ted Chinburg
    • Elliptic functions and rings of integers, Ph. Cassou-Noguès and M.J. Taylor, Progress in Mathematics 66, Birkhäuser 1987, Review by Ted Chinburg
75. Gautam Chinta
76. Karsten Chipeniuk
77. Liubomir Chiriac
78. Andrés Chirre
79. Peter Jaehyun Cho
80. Sungmun Cho
81. Kwok Kwong Stephen Choi
    • The Riemann Hypothesis: A Resource for the Afficionado and Virtuoso Alike, P. Borwein, S. Choi, B. Rooney, A. Weirathmueller (Eds.), CMS Books in Mathematics XIV, 2008, Springer
82. Suh Hyun Choi
83. YoungJu Choie
    • Holomorphic Automorphic Forms and Cohomology, Roelof Bruggeman, Youngju Choie, Nikolaos Diamantis, Memoirs of the American Mathematical Society, Volume 253, No. 1212, AMS, 2018
    • On Robin's criterion for the Riemann Hypothesis (YoungJu Choie, Nicholas Lichiardopol, Pieter Moree, Patrick Solé)
84. Przemyslaw Chojecki
    • p-adic local Langlands correspondence andgeometry, PhD thesis, Przemyslaw Chojecki, école Doctorale Paris Centre, date?
85. , PhD thesis, Przemyslaw Chojecki, école Doctorale Paris Centre,
86. Ajai Choudhry (see mention in book by George Szpiro
87. Gilles Christol
88. Vladimir Nikolaevich Chubarikov
89. David and Gregory Chudnovsky
    • Additive Number Theory, Ed. David Chudnovsky, Gregory Chudnovsky, Springer 2010
    • New York Number Theory Seminar 1991-1995, (Ed) D.V. Chudnovsky, G.V. Chudnovsky, H. Cohn, M.B. Nathanson, Springer 1996
    • Additive Number Theory: Inverse Problems and the Geometry of Sumsets, Melvyn B. Nathanson, Graduate Texts in Mathematics 165, Springer 1996
    • New York Number Theory Seminar 1989-1990, (Ed) D.V. Chudnovsky, G.V. Chudnovsky, H. Cohn, M.B. Nathanson, Springer 1991
    • Wikipedia article on the Chudnovsky brothers
90. Johann Cigler
91. Pieter Cijsouw
92. Javier Cilleruelo
93. Mirela Çiperiani
94. Mihai Cipu
95. Pete Clark
    • Math 4400/6400 - Number Theory (Pete Clark)
    • Rational points on Atkin-Lehner quotients of Shimura curves, Pete L. Clark, Harvard, 2003
96. John Coates
    • Lectures and videos by John Coates, David Loeffler and Sarah Zerbes, Romyar Sharifi, Christopher Skinner and Ralph Greenberg, Arizona Winter School 2018: Iwasawa Theory
    • The Bloch-Kato Conjecture for the Riemann Zeta Function, John Coates, A. Raghuram, R. Sujatha, CUP 2015
    • Interview with John Coates by Alan Macfarlane
    • Noncommutative Iwasawa Main Conjectures over Totally Real Fields, Ed. John Coates, Peter Schneider, Sujatha Ramdorai, Otmar Venjakob, Springer Proceedings in Mathematics & Statistics, Vol. 29, 2013
    • Galois Cohomology of Elliptic Curves: Second Edition, John Coates, R. Sujatha (publication of the Tata Institute of Fundamental Research)
    • Rademacher Lectures: 2009-2010, John Coates, (Iwasawa theory, Cyclotomic Iwasawa theory, The general Main Conjecture, The Tate-Shafarevich group and Iwasawa theory)
    • Cyclotomic Fields and Zeta Values, John Coates, Ramdorai Sujatha, Springer Monographs in Mathematics, 2006
    • John Coates (MacTutor biography)
    • Arithmetic theory of elliptic curves, J. Coates, R. Greenberg, K. Ribet, K. Rubin, C. Viola (Ed), Springer Lecture Notes 1716, 1999
    • Biography of Kurt Mahler 1903-1988, J.H. Coates, A.J. van der Poorten
    • Elliptic Curves, Modular Forms and Fermat's Last Theorem, (ed) J.H. Coates and S.T. Yau, International Press, Harvard 1995
    • L-Functions in Arithmetic, Ed. J.H. Coates, M.J. Taylor, LMS Lecture Notes 153, CUP 1991
97. Alessandro Cobbe
    • Steinitz classes of tamely ramified galois extensions of algebraic number fields, PhD thesis, Alessandro Cobbe, Scuola Normale Superiore Pisa, 2010
98. Cristian Cobelli
99. Todd Cochrane
100. Paolo Codeca
101. James Cogdell
     • Automorphic Representations, L-Functions and Applications: Progress and Prospects, Ed. James Cogdell etc. de Gruyter 2005
     • Lectures on Automorphic L-functions, James W. Cogdell, Henry H. Kim, M. Ram Murty, Fields Institute Monographs, 20, 2004
     • Notes on L-functions for GL(n) (James Cogdell)
102. Francis Coghlan
103. Graeme Cohen (email only)
104. Henri Cohen
     • Explicit Methods for Solving Diophantine Equations, Henri Cohen, Arizona winter School, Tuscon 2006
     • Sage Days 16: UPC Barcelona, Spain - Computational Number Theory, June 22-27, 2009 (transcripts and videos of talks including Experimental methods in number theory and analysis by Henri Cohen)
     • Number Theory Vol I: Tools and Diophantine Equations Vol II: Analytic and Modern Tools, Henri Cohen, Springer-Verlag - Graduate Texts in Mathematics 239 and 240, May 2007, Errata (pdf)
     • Handbook of Elliptic and Hyperelliptic Curve Cryptography, H. Cohen, G. Frey, R.M. Avanzi, C. Doche, T. Lange, K. Nguyen, F. Vercauteren, CRC Press, July 2005
     • A Course in Computational Algebraic Number Theory, (Corrected Third Printing), H. Cohen, Graduate Texts in Mathematics 138, Springer 1996, ISBN 3-540-55640-0 (Errata), Review, Hale Trotter, Bull. Amer. Math. Soc. 31 (1994), 312-318
     • Computational class field theory, A course given at the Middle East Technical University, Ankara, 1997 by Henri Cohen (dvi file)
     • Advanced topics in computational number theory, H. Cohen, Graduate Text 193, Springer, January 2000
     • Binary Cubic Forms and Cubic Number Fields
105. Paula Cohen (Paula Tretkoff)
     • Periods and Special Functions in Transcendence, Paula Tretkoff, World Scientific 2017
106. Stephen Cohen
107. Henry Cohn
     • Geometry of numbers, C.D. Olds, A. Lax, G. Davidoff, New Library Series 41, MAA 2000 (Review by Henry Cohn)
108. Alina Carmen Cojocaru
     • WIN--Women in Numbers: Research Directions in Number Theory, Ed. Alina-Carmen Cojocaru, Rachel Pries, Renate Scheidler, Fields Institute Communications 60, AMS March 2011
     • 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)
109. Mark Coleman
110. Jean-Louis Colliot-Thelene
     • Arithmetic Geometry, Lectures given at the C.I.M.E. Summer School held in Cetraro, Italy, September 10-15, 2007, Jean-Louis Colliot-Thélène, Peter Swinnerton-Dyer, Paul Vojta, Pietro Corvaja, Carlo Gasbarri (Eds.), Lecture Notes in Mathematics, Vol. 2009, 2010
111. Pierre Colmez
     • Representations p-adiques de Groupes p-adiques I: Representations Galoisiennes et (, Γ)-Modules, Edited by: Laurent Berger, Christophe Breuil, Pierre Colmez, Astérisque 319, 2008
112. Ian Connell
     • Elliptic curve handbook (Ian Connell)
113. Brian Conrad
     • Notes on the Oxford IUT workshop by Brian Conrad
     • Complex Multiplication and Lifting Problems, Ching-Li Chai, Brian Conrad, Frans Oort, Mathematical Surveys and Monographs 195, January 2014, AMS
     • Grothendieck Duality, B. Conrad, Lecture Notes in Mathematics 1750, 2002
     • Arithmetic Algebraic Geometry, B. Conrad, K. Rubin (Editors), IAS/Park City Mathematics Series 9, AMS 2001
114. Keith Conrad
     • Problems in number theory from the 2003 Arnold Ross summer program (Keith Conrad)
     • Expository notes on algebraic number theory, eg. Kummer's Lemma (Keith Conrad)
115. Marc Conrad
116. Brian Conrey
     • Review by Brian Conrey of Henryk Iwaniec's book Lectures on the Riemann Zeta Function, Bulletin of the Amer. math. Soc, January 2016
     • Ranks of Elliptic Curves and Random Matrix Theory, Brian Conrey, David Farmer, F. Mezzadri, Nina Snaith, LMS Lecture notes 341, CUP 2007
     • The Riemann Hypothesis, B. Conrey, Notices of the AMS, 341-353, March 2003
117. Katia Consani
     • Noncommutative Geometry and Number Theory: Where Arithmetic meets Geometry and Physics, Ed. Caterina Consani, Matilde Marcolli, Vieweg Aspects of Mathematics 37 2006
118. Andrea Conti
119. Scott Contini
     • FactorWorld (Scott Contini)
120. Gwynneth Coogan
121. Michael Coons
     • Documenta Mathematica, Extra Vol., Mahler Selecta (2019) eLibM, also see bottom of Michael Baake's page
     • Some aspects of analytic number theory: parity, transcendence, and multiplicative functions, Ph.D. Thesis, Michael Coons, Simon Fraser University University, 2009
122. Shaun Cooper
     • Ramanujan's Theta Functions, Shaun Cooper, Springer 2017, Review by Michael Berg
     • Development of Elliptic Functions According to Ramanujan, K. Venkatachaliengar (edited by Shaun Cooper) Monographs in Number Theory: Volume 6, World Scientific, 2011
123. Giovanni Coppola
124. Patrick Corn
     • Del Pezzo surfaces and the Brauer-Manin obstruction, PhD thesis, Patrick Corn, U.C. Berkeley 2005
     • Modular forms and Galois representations, Undergraduate thesis, Patrick Corn, Harvard 1998
125. Pietro Cornacchia
126. Gunther Cornelissen
127. Christophe Cornut
     • Reduction de Familles de points CM, Thesis, Christophe Cornut, IRMA Strasbourg I 2000
128. Leo Corry
129. Pietro Corvaja
     • Applications of Diophantine Approximation to Integral Points and Transcendence, Pietro Corvaja, Umberto Zannier, Cambridge Tract 212, 2018, Review by Michael Berg
     • Integral Points on Algebraic Varieties: An Introduction to Diophantine Geometry, Pietro Corvaja, Hindustan Book Agency, 2016
     • Arithmetic Geometry, Lectures given at the C.I.M.E. Summer School held in Cetraro, Italy, September 10-15, 2007, Jean-Louis Colliot-Thélène, Peter Swinnerton-Dyer, Paul Vojta, Pietro Corvaja, Carlo Gasbarri (Eds.), Lecture Notes in Mathematics, Vol. 2009, 2010
130. John Cosgrave
131. Edgar Costa
132. Patrick Costello
133. Renaud Coulangeon
134. Jean-Marc Couveignes
     • Computational Aspects of Modular Forms and Galois Representations: How One Can Compute in Polynomial Time the Value of Ramanujan's Tau at a Prime, Ed. Bas Edixhoven & Jean-Marc Couveignes, with Robin de Jong, Franz Merkl & Johan Bosman
135. David Covert
136. David Cox
     • Visualizing the Sieve of Eratosthenes, David N. Cox, AMS Notices, May 2008, 55
     • Galois Theory, David Cox, John Wiley & Sons, 2004
     • Primes of the Form x²+ny², David Cox, Wiley 1989
137. Nicholas Coxon
138. James Coykendall
139. William Craig
140. John Cremona
     • The L-Functions and Modular Forms Database, John E. Cremona, John W. Jones, Andrew V. Sutherland, and John Voight, AMS Notices October, 2021
     • MWRANK, a program for finding the rank of an elliptic curve over the rationals (John Cremona)
     • Algorithms for Modular Elliptic Curves, J.E. Cremona, CUP 1992
     • John Cremona's Elliptic Curve Data
     • Modular Curves and Abelian Varieties, Ed. John Cremona, Joan-Carles Lario, Jordi Quer, Ken Ribet, Birkhäuser 2005
141. Brendan Creutz
     • Explicit second p-descent on elliptic curves, PhD thesis, Brendan Creutz, Jacobs University, Bremen, 2010
142. Wolfgang Creyaufmüller
     • Wolfgang Creyaufmüller's page on aliquot sequences
143. Ernest Croot
144. János A. Csirik
     • The kernel of the Eisenstein ideal, PhD, János A. Csirik, Berkeley 1999
145. Michaela Cully-Hugill
146. Clifton Cunningham
147. Thomas Cusick
     • Stream Ciphers and Number Theory, T.W. Cusick, C. Ding, A. Renvall, Akademika, Norway
     • The Markhoff and Lagrange Spectra, T.W. Cusick, M.E. Flahive, CBMS Monograph 30, AMS 1989, Review, Jeffrey D. Vaaler, Bull. Amer. Math. Soc. 24 (1991), 419-424
148. Pamela Cutter

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