000			01146 a2200193 4500
008			230531b |||||||| |||| 00| 0 eng d
020			_a9780821804292 (HB)
041			_aeng
080			_a512.7 _bJAN
100			_aJanusz, Gerald.J
245			_aAlgebraic Number Fields _bSecond Edition
260			_bAcademic Press _c1996 _aNew York
300			_ax, 276p
505			_aSubrings of fields Complete fields Decomposition groups and the Artin map Analytic methods Class field theory Application of the general theory to quadratic fields Appendix A. Normal basis theorem and Hilbert's theorem 90 Appendix B. Modules over principal ideal domains Appendix C.Representation of permutation groups and Gauss Sums
520			_aThis book contains an exposition of the main theorems of the class field theory of algebraic number fields. Familiarity with elementary Galois theory is presupposed. The text uses the structure theorem for finitely generated modules over a principal ideal domain, and the direct approach to the subject by convergence subgroups of the ideal group
650			_aAlgebraic fields
690			_aMathematics
942			_cBK _01
999			_c52366 _d52366