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J People Number Theory
J People Number Theory
  @Intermall |
Standard Listings
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- University of Tel Aviv, Israel. Field arithmetic. Contains articles, notes, and course information in postscript format.
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- University of Illinois at Urbana-Champaign. epresentation theory of finite groups, algebraic number theory, Brauer groups, ring theory, algebraic coding theory. Selected publications, teaching material.
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- University of Manitoba. Computational aspects of quadratic orders. Papers and thesis.
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- University of Debrecen, Department of Algebra and Number Theory. Publications, thesis.
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- University of Rochester. Algebraic number theory, modular forms, p-adic modular forms.
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- University of York. Geometry of numbers, distribution of values of forms.
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- University of Waterloo. Analytic number theory. Publications.
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- University of Nottingham. Modular hyperelliptic curves, Q-curves, modular Abelian varieties. Tables of modular curves.
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- Imperial College, London. Modular forms, Manin constant. Preprints.
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- University of Sheffield. Algebraic number theory and algebraic geometry; in particular, the theory of modular forms and Galois representations. Publications, teaching materials.
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- Arizona State University. Algebraic number theory: Iwasawa theory, the arithmetic of elliptic curves, Galois theory; questions in computational number theory. Tables of number fields of small degree. "Discovering number theory" course materia
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- University of Minnesota. Automorphic Forms, Representation Theory, Number Theory.
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- Texas State University - San Marcos. Combinatorial number theory: the problem of thin bases for finite groups, Sidon sequences. Publications, teaching information.
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- Clemson University. Fourier coefficients of modular forms and arithmetic applications. Publications, resources.
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- University of Turku. Analytic number theory. Publications.
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- Unicersity of California, Santa Barbara. Algebraic, Elementary and Computational Number Theory. Teaching information, resources.
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- C.S.I.C., Madrid. Computational number theory. Papers, tables on Hall's conjecture.
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