C People Number Theory

@Intermall

Top: Science: Math: Number_Theory: People: C:

• - Oklahoma State University. Analytic number theory, L-functions.
  
• - Franklin and Marshall College. Analytic number theory: Automorphic forms and automorphic integrals, Hecke correspondence, period functions, Dirichlet series, binary quadratic forms, continued fractions.
  
• - Brigham Young University. Contact information.
  
• - University of Nottingham. Number theory, elliptic curves. Tables and software.
  
• - Institute of Mathematics of the Romanian Academy. Analytic number theory. Publications.
  
• - Institut de Mathématiques de Jussieu, Université Paris 7 Denis Diderot. Arithmetic of elliptic curves; Complex multiplication, Heegner and CM points; Kolyvagin conjectures and congruences.
  
• - Simon Fraser University. Diophantine analysis.
  
• - University of Luton. Computational number theory, SIMATH.
  
• - National University of Singapore. Analytic number theory, basic hypergeometric series, elliptic functions, modular forms and modular equations, applications of modular equations, Ramanujan.
  
• - Princeton. Arithmetic geometry with techniques from analytic number theory. Preprints and other links.
  
• - University of Connecticut. Analytic and algebraic number theory. Research and expository papers.
  
• - SUNY Albany. Algebra and number theory, especially relative Galois module theory.
  
• - University of Cambridge. Interests in number theory, arithmetical algebraic geometry, and Iwasawa theory.
  
• - Simon Fraser University. elliptic curves, Galois representations, automorphic forms.
  
• - National Taiwan Normal University. Number theory, Arithmetic algebraic geometry.
  
• - Kalamazoo College. Publications.
  
• - "The Mountains of PI", a New Yorker article by Richard Preston.
  
• - University of Wisconsin. Elliptic curves and L-functions.
  
• - American Institute of Mathematics / Oklahoma State University / University of Bristol. Analytic number theory, especially the analytic theory of L-functions. Publications, L-function resources.
  
• - Eastern Kentucky University. Computational number theory including amicable numbers, Smith numbers, factorization, and primality testing. Quadratic forms over the rationals and quadratic number fields.
  
• - Brigham Young University, Provo, Utah. Contains curriculum vitae with a list of publications and conferences attented.
  
• - Texas A+M University. Number theory and geometry, classical and non-commutative.
  
• - University of Pennsylvania. Arithmetic algebraic geometry.
  
• - Pohang University of Science and Technology. Arithmetic of modular forms. List of publications, Korean/English.
  
• - University of Tennessee at Martin. Number theory, especially primality conditions. Prime pages, links and other resources.
  
• - Massey University. Special functions, number theory, combinatorics.
  
• - University of Wisconsin, Madison. Contains curriculum vitae and recent research papers in postscript and pdf format.
  
• - University of California at Berkeley. Arithmetic of modular forms. Preprints and lecture notes.
  
• - University of Pennsylvania. Number theory, arithmetic geometry.
  
• - McGill University. Arithmetic of elliptic curves. Links to APECS software and Elliptic Curve Handbook.
  
• - Mathematics professor at the University Bordeaux I, France. Modular forms and computational number theory. Publications, software.
  
• - University of Wisconsin-Madison. Computational number theory.
  
• - Researcher at LaTrobe University, Australia, with over two dozen research papers in number theory.
  
• - Associate professor at Clemson University, with interests in combinatorial and probabilistic methods, particularly in number theory.
  
• - State University of New York at Buffalo. Cryptography, number theory, Diophantine approximation.
  
• - St. Patrick's College, Dublin. Computational number theory, primes and factoring.
  
• - University of West Bohemia. Analytic number theory. English/Czech.
  
• - University of Manchester. Diophantine equations, elliptic curves.
  
• - Georgia Institute of Technology. Combinatorial number theory.
  
• - Harish-Chandra Research Institute. Contact information.
  
• - Brown University. Number theory, automorphic forms, L-functions.
  
• - Swarthmore College. List of links to selected papers, lectures, and professional mathematics organizations.
  
• - UMIST. Analytic number theory with special interest in the "geometric" distribution of ideals in number fields.
  
• - University of Michigan. Contact and teaching information.
  
• - University of Texas. Arithmetic algebraic geometry, algebraic K-theory.
  
• - Automorphic forms, the representation theory of Coxeter groups and reductive groups over non-Archimedian local fields.
  
• - University of Pisa. Algebraic number theory: ideal class groups for cyclotomic fields, and K-theory of the rings of integers of an abelian number field.
  
• - University of Toronto. Arithmetic geometry, number theory, non-commutative geometry.
  
• - University of Groningen. Arithmetic geometry.
  
• - Macquarie University. The theory of irregularities of point distribution.
  
• - University of Utrecht. Arithmetical algebraic geometry, in particular global function fields (moduli-problems, automorphic forms); non-archimedean uniformization, group actions in positive characteristic; diophantine sets.
  
• - University of Wisconsin-Platteville. Algebraic number theory and algebra.
  
• - Bordeaux I University. Euclidean lattices and related areas (quadratic forms , number theory).
  
• - Brigham Young University. Contact information.
  
• - Harvard University. Includes publications, work in progress, and mathematical links.
  
• - University of Glasgow. Number theory, algebea, combinatorics.
  
• - Kansas State University. Exponential sums.
  
• - University of Exeter. Number theory, algebra, combinatorics and problem solving. Papers, lecture notes and survey articles.
  
• - University of Wales Swansea. K-theory, Bernoulli numbers, Stirling numbers.
  
• - Case Western Reserve University. Analytic number theory: distribution of primes and pair correlation of zeros of the Riemann zeta function; elementary and combinatorial number theory.