000			01997nam a2200349 i 4500
008			990728t20042000enka b 001 0 eng
020			_a1852332069 _q(pbk. : alk. paper)
020			_a9781852332068 _q(pbk. : alk. paper)
035			_a(OCoLC)42009392 _z(OCoLC)42875745
040			_aDLC _beng _cDLC _dUKM _dLVB _dBAKER _dNLGGC _dBTCTA _dYDXCP _dSTF _dOCLCG _dIG# _dHEBIS _dDEBBG _dOCL _dZWZ _dZR1 _dBDX _dMHA _dOCLCO _dOCLCF _dOCLCQ _dUtOrBLW _dBAUN
049			_aBAUN_MERKEZ
050	0	4	_aQA247 _b.C637 2004
082	0	0	_221
100	1		_aCohn, P. M. _q(Paul Moritz)
245	1	0	_aIntroduction to ring theory / _cP.M. Cohn
264		1	_aLondon ; _aNew York : _bSpringer, _c2004.
264		4	_c©2000
300			_ax, 229 pages : _billustrations ; _c24 cm
336			_atext _btxt _2rdacontent
337			_aunmediated _bn _2rdamedia
338			_avolume _bnc _2rdacarrier
490	1		_aSpringer undergraduate mathematics series
504			_aIncludes bibliographical references (pages 223-224) and index
505	0	0	_tBasics _t-- Linear algebras and artinian rings _t-- Noetherian rings _t-- Ring constructions _t-- General rings
520	1		_a"Most parts of algebra have undergone great changes and advances this century, perhaps none more so than ring theory. In this volume, Paul Cohn provides a clear and structured introduction to the subject." "After a chapter on the definition of rings and modules there are brief accounts of Artinian rings, commutative Noetherian rings and ring constructions, such as the direct product, tensor product and rings of fractions, followed by a description of free rings. The reader is assumed to have a basic understanding of set theory, group theory and vector spaces. Over two hundred carefully selected exercises are included, most with outline solutions."--Jacket
650		0	_aRings (Algebra)
650		4	_aAnneaux (Algèbre)
830		0	_9108423 _aSpringer undergraduate mathematics series
900			_a19511
900			_bSatın
942			_2lcc _cKT
999			_c16700 _d16700