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         Algebraic Number Theory:     more books (102)
  1. Algebraic Number Theory and Representations (Proceedings of the Steklov Institute of Mathematics Number 80 (1965)) by D. K. Faddeev, 1968
  2. A Brief Introduction to Algebraic Number Theory by Jasbir S. Chahal, 2006
  3. Algebraic Number Field: Field extension, Field (mathematics), Algebraic number theory, Rational number, Vector space, Dirichlet's unit theorem, Modulus ... number theory), Chebotarev's density theorem
  4. Algebraic Number Theory: Webster's Timeline History, 1843 - 2006 by Icon Group International, 2009-05-01
  5. Classical Theory of Algebraic Numbers (Universitext) by Paulo Ribenboim, 2010-11-02
  6. The Theory of Algebraic Numbers. First Edition. by Harry Pollard, 1950
  7. Algebraic Theory of Numbers by Hermann Weyl, 1959
  8. The Theory of Algebraic Numbers. Number 9. the Carus Mathematical Monographs by Pollard Harry, 1950-01-01
  9. Foundations of the Theory of Algebraic Numbers (Volume 2) The General Theory by Harris Hancock, 1964
  10. Foundations of the Theory of Algebraic Numbers Volume I by Harris Hancock, 1931
  11. Theory of Algebraic Numbers by Harry Pollard, 1965
  12. THE CARUS MATHEMATICAL MONOGRAPHS NUMBER NINE: THE THEORY OF ALGEBRAIC NUMBERS. by Harry. Pollard, 1950

81. Jerome William Hoffman
Lecture notes by Jerome Huffman (TeX,DVI,PDF).Category Science Math number theory algebraic......Jerome William Hoffman. Last Updated August 16, 2002 Rank Professorof Mathematics Degree Ph.D. Harvard University, 1977 (advisor
http://www.math.lsu.edu/~hoffman/
Jerome William Hoffman
Last Updated : August 16, 2002 Rank : Professor of Mathematics Degree : Ph.D.- Harvard University , 1977 (advisor Heisuke Hironaka ) A.B.- Princeton University Office : 374 Lockett Hall Address: Department of Mathematics LSU Baton Rouge , LA Phone : Fax : E-mail : hoffman@math.lsu.edu
Teaching
Spring 2000 Math 7290 Fall 2002 Math 4031-2
Research
Interests Publications Grants
Relevant Links

82. Number Theory And Algebraic Geometry Research Group
number theory and algebraic Geometry Research Group. Members, research interest, seminars.Category Science Math number theory Research Groups...... PO Box 653, Be'erSheva 84105, ISRAEL. number theory and algebraic GeometryResearch Group. algebraic Geometry and number theory Seminar.
http://www.math.bgu.ac.il/~efrat/resgroup.html
BEN GURION UNIVERSITY OF THE NEGEV
DEPARTMENT OF MATHEMATICS
P.O. Box 653, Be'er-Sheva 84105, ISRAEL
Number Theory and Algebraic Geometry Research Group
Eitan Bachmat
PhD: MIT 1994
Main Research Interests: Arakelov theory, Hilbert modular varieties
E-mail: ebachmat@cs.bgu.ac.il Daniel Berend
PhD: The Hebrew University of Jerusalem 1982
Main Research Interests (in Number Theory): Distribution modulo 1 (especially density modulo 1), Diophantine approximations, some classes of Diophantine equations
E-mail: berend@black.bgu.ac.il Amnon Besser
PhD: Tel Aviv University 1993
Main Research Interests: Number theory, Arithmetic geometry, p-adic integration, p-adic cohomology, Shimura varieties, Automorphic forms, Algebraic cycles, Algebraic K-theory.
E-mail: bessera@math.bgu.ac.il Ido Efrat
PhD: Tel-Aviv University 1990 Main Research Interests: Galois theory, Field Arithmetic, Structure of Canonical Galois groups, Valuation theory E-mail: efrat@math.bgu.ac.il Sa'ar Hersonsky PhD: University of Illinois at Chicago 1994 Main Research Interests: Hyperbolic manifolds E-mail: saarh@math.bgu.ac.il

83. Number Theory

http://www.ma.utexas.edu/users/voloch/numberthy.html
Number Theory at the Mathematics Dept. of the University of Texas
Permanent faculty in Number Theory, and their fields of interest.
  • Frank Gerth gerth@math.utexas.edu ): Algebraic number theory, including class numbers, class groups, discriminants, class field theory, density theorems, Iwasawa theory.
  • John Tate tate@math.utexas.edu ): Algebraic Number Theory (local and global fields), Class Field Theory, Galois cohomology, Galois representations, L-functions and their special values, modular forms, elliptic curves and abelian varieties.
  • Jeffrey Vaaler vaaler@math.utexas.edu ): Analytic number theory, Diophantine approximation and the geometry of numbers in local and global fields, Diophantine inequalities, polynomials, effective measures of irrationality and transcendence, applications of Fourier analysis in number theory, inequalities and extremal problems.
  • villegas@math.utexas.edu ): Special values of L-functions (Birch-Swinnerton-Dyer and Bloch-Beilinson conjectures), arithmetic of elliptic curves, modular forms, Mahler measure of polynomials.
  • Felipe Voloch voloch@math.utexas.edu

84. The USC Number Theory Home Page
number theory Group. Members, research interests, courses, links.Category Science Math number theory Research Groups...... Michael Filaseta Research Interests number theory, including Analytic, ClassicalAlgebraic, Combinatorial, Computational, Elementary, and Transcedence topics.
http://www.math.sc.edu/~filaseta/numthry.html

  • Number Theorists On Our Faculty
  • Graduate Course Descriptions (in Number Theory)
  • More About Our Department And University
  • Some Other Links Of Interest ... Michael Filaseta Research Interests: Number Theory, including Analytic, Classical Algebraic, Combinatorial, Computational, Elementary, and Transcedence topics. I have particular interests in results associated with lattice points close to (or on) a curve or surface, the distribution of special sequences of integers in short intervals, applications of Pade approximations to Number Theory, the irreducibility of polynomials over the rationals, and computations with sparse or lacunary polynomials. Richard Hudson Research Interests: elementary number theory, analytic prime number theory, quadratic forms, class number formulae, forms of higher order, quadratic and higher power residues, comparative prime number theory, Gauss and Jacobi sums, computer results in number theory. Kate Hurley Research Interests: My research concerns modularity properties of VOAs. One can associate a q-graded function called a graded trace or one-point correlation function to a given VOA, and in some cases these functions are modular forms. I have worked on determining which modular forms are realized as graded traces. An additional recent interest of mine is inverse Galois theory. Charles Nicol (Retired but still collaborating in research) Research Interests: aspects of Computational and Elementary Number Theory, including work on cyclotomic polynomials, Euler's phi function, and problems related to digits in integer sequences.

85. Number Theory
number theory. Notes home garrett@math.umn.edu See alsothe automorphic forms, Lfunctions, and representations stuff
http://www.math.umn.edu/~garrett/m/number_theory/
Number Theory
Notes home garrett@math.umn.edu See also the [ automorphic forms, L-functions, and representations stuff

86. Encyclopædia Britannica
number theory Encyclopædia Britannica Article. MLA style number theory. Encyclopædia Britannica 2003 Encyclopædia Britannica Premium Service.
http://www.britannica.com/eb/article?eu=117296

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