000 00322nam a2200133Ia 4500
999 _c184408
_d184408
020 _a0387904247
020 _a9783540904243
040 _cCUS
082 _a512.74
_bSER/L
100 _aSerre,Jean-Pierre
245 0 _aLocal fields/
_cJean-Pierre Serre
260 _aNew York :
_bSpringer,
_c1995.
300 _aviii,241p. :
_c24cm.
440 _aGraduate texts in mathematics,67.
504 _aContains bibliography.
505 _aOne Local Fields (Basic Facts).- I Discrete Valuation Rings and Dedekind Domains.- II Completion.- Two Ramification.- III Discriminant and Different.- IV Ramification Groups.- V The Norm.- VI Artin Representation.- Three Group Cohomology.- VII Basic Facts.- VIII Cohomology of Finite Groups.- IX Theorems of Tate and Nakayama.- X Galois Cohomology.- XI Class Formations.- Four Local Class Field Theory.- XII Brauer Group of a Local Field.- XIII Local Class Field Theory.- XIV Local Symbols and Existence Theorem.- XV Ramification.-
650 _aLocal fields (Algebra)
650 _aHomology theory.
942 _cWB16