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Original Articles

SOME DIOPHANTINE EQUATIONS OVER AND WITH APPLICATIONS TO OF A FIELD

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Pages 353-367 | Received 01 Jul 2000, Published online: 01 Feb 2007

REFERENCES

  • Browkin , J. 1982 . Elements of Small Order in Algebraic K-theory, Lecture Notes in Math. 996 1 – 6 . Berlin-Heidelberg-New York : Springer-Verlag .
  • Cross , J.T. 1993 . In the Gaussian Integers, . Mathematics Magazine , 66 : 105 – 108 .
  • Dickson , L.E. 1952 . History of the Theory of Numbers, Vol. II, Diophantine Analysis 638 – 639 . New York : Chelsea Publishing Company .
  • Hilbert , D. 1998 . The Theory of Algebraic Number Fields Berlin-Heidelberg-New York : Springer-Verlag .
  • Qin , H. 1994 . Elements of Finite Order in of Fields . Chinese Science Bulletin , 39 : 449 – 451 .
  • Qin , H. 1999 . “ The Subgroups of Finite Order in ” . In Algebraic K-theory and its Applications Edited by: Bass , H. , Kuku , A.O. and Pedrini , C. Singapore : World Scientific .
  • Qin , H. 1997 . The Sum of Two Squares in a Quadratic Field . Communication in Algebra , 25 : 177 – 184 .
  • Sándor , Szabó . 1999 . The Diophantine Equation . Indian J. Pure Appl. Math. , 30 : 857 – 861 .
  • Suslin , A.A. 1987 . Torsion in of Fields . K-theory , 1 : 529
  • Tate , J. 1976 . Relations between and Galois Cohomology . Invent. Math. , 36 : 257 – 274 .
  • Xu, K.; Qin, H. Some Elements of Finite Order in (to appear)
  • Xu, K.; Qin, H. Neither nor is a Subgroup of (to appear)

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