000			01957nam a2200385 i 4500
008			900501s1990 nyu b 001 0 eng
010			_a90009848
020			_a038797329X
020			_a9780387973296
020			_a354097329X
020			_a9783540973294
035			_a(OCoLC)21560442 _z(OCoLC)60029564
040			_aDLC _beng _cDLC _dFPU _dBTCTA _dLVB _dYDXCP _dUKV3G _dBAKER _dOCLCG _dGBVCP _dHEBIS _dOCLCQ _dTULIB _dBDX _dOCLCO _dOCLCF _dISU _dBAUN _erda
049			_aBAUN_MERKEZ
050	0	4	_aQA241 _b.I667 1990
082	0	0	_220
100	1		_aIreland, Kenneth F
245	1	2	_aA classical introduction to modern number theory / _cKenneth Ireland, Michael Rosen
250			_a2nd ed
264		1	_aNew York : _bSpringer-Verlag, _c[1990]
264		4	_c©1990
300			_axiv, 389 pages ; _c24 cm
336			_atext _btxt _2rdacontent
337			_aunmediated _bn _2rdamedia
338			_avolume _bnc _2rdacarrier
490	1		_aGraduate texts in mathematics ; _v84
504			_aIncludes bibliographical references (pages 375-384) and index
505	0	0	_tPreface to the second edition _t-- Preface _t-- Unique fractorization _t-- Applications of unique fractorization _t-- Congruence _t-- Structure uf U (Z/nZ) _t-- Quadratic reciprocity _t-- Quadratic Gauss sums _t-- Finite fields _t-- Gauss and Jacobi sums _t-- Cubic and biquadratic reciprocity _t-- Equations over finite fields _t-- Zeta function _t-- Algebraic number theory _t-- Quadratic and cyclotomic fields _t-- Stickelberger relation and the Eisenstein reciprocity law _t-- Bernoulli numbers _t-- Dirichlet L-functions _t-- Diophantine equations _t-- Eliptic curves _t-- Mordell-Weil theorem _t-- New progress in arithmetic geometry _t-- Selected hints for the exercises _t-- Bibliography _t-- Index
650		0	_aNumber theory
700	1		_aRosen, Michael I. _q(Michael Ira), _d1938-
830		0	_919347 _aGraduate texts in mathematics ; _v84
900			_a19967
900			_bSatın
942			_2lcc _cKT
999			_c16858 _d16858