Solving Diophantine Problems Modulo Every Prime

F. Gauthier

Séminaire de théorie des nombres de Grenoble (1971-1972)

  • Volume: 1, page 9-19

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Gauthier, F.. "Solving Diophantine Problems Modulo Every Prime." Séminaire de théorie des nombres de Grenoble 1 (1971-1972): 9-19. <http://eudml.org/doc/275230>.

@article{Gauthier1971-1972,
author = {Gauthier, F.},
journal = {Séminaire de théorie des nombres de Grenoble},
language = {fre},
pages = {9-19},
publisher = {Institut des Mathématiques Pures - Université Scientifique et Médicale de Grenoble},
title = {Solving Diophantine Problems Modulo Every Prime},
url = {http://eudml.org/doc/275230},
volume = {1},
year = {1971-1972},
}

TY - JOUR
AU - Gauthier, F.
TI - Solving Diophantine Problems Modulo Every Prime
JO - Séminaire de théorie des nombres de Grenoble
PY - 1971-1972
PB - Institut des Mathématiques Pures - Université Scientifique et Médicale de Grenoble
VL - 1
SP - 9
EP - 19
LA - fre
UR - http://eudml.org/doc/275230
ER -

References

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  1. [1] - J. Ax - Solving diophantine problems modulo every prime (Ann. of Math. vol. 85, 1967, p. 161-171). Zbl0239.10032MR209224
  2. [2] - J.R. Joly - Théorème d'Artin-Tchebotareff (Séminaire de Théorie des Nombres, Grenoble, 20.1.71). 
  3. [3] - S. Lang et A. Weil - Number of points of varietes in finite fields. (Amer. J. Math.76, 1954, p. 819-827). Zbl0058.27202MR65218
  4. [4] - S. Lang - Introduction to Algebraic Geometry. Zbl0247.14001
  5. [5] - J.P. Serre - Cours d'Arithmétique. Zbl0225.12002
  6. [6] - G. Shimura and Y. Taniyama - Complex multiplication of abelian varietes and its applications to Number Theory. Zbl0112.03502
  7. [7] - G. Shimura - Reduction of algebraic varietes with respect to a discrete valuation of the basic field (Amer. J. Math.77, 1955, p. 134-176). Zbl0065.36701MR66687
  8. [8] - B.L. Van der Waerden - Einführung in die Algebraische Geometrie. Zbl0061.32303JFM65.1393.01
  9. [9] - B.L. Van der Waerden - Modern Algebra (vol. II). Zbl0033.10102

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