000			02076cam a2200241 a 4500
001			vtls000000899
003			VRT
005			20250102224903.0
008			081021s1994 nyua |b 001 0 eng d
020			_a0824791592 (v. 2 : acidfree paper)
039		9	_a202301231306 _bshakra _c201402040048 _dVLOAD _c201010020825 _dmalmash _c200811290934 _dmalmash _y200810211136 _zvenkatrajand
050	0	0	_aQA162 _b.S66 1994
100	1		_aSpindler, Karlheinz, _d1960- _9945
245	1	0	_aAbstract algebra with applications : _bin two volumes / _cKarlheinz Spindler.
260			_aNew York : _bM. Dekker, _cc1994.
300			_a2 v. : _bill. ; _c26 cm.
504			_aIncludes bibliographical references and indexes.
505			_aRings And Fields Introduction: The Art of Doing Arithmetic Rings and Ring Homomorphisms Integral Domains and Fields Polynomial and Power Series Rings Ideals and Quotient Rings Ideals in Commutative Rings Factorization in Integral Domains Factorization in Polynomial and Power Series Rings Number-Theoretical Applications of Unique Factorization Modules Noetherian Rings Field Extensions Splitting Fields and Normal Extensions Separability of Field Extensions Field Theory and Integral Ring Extensions Affine Algebras Ring Theory and Algebraic Geometry Localization Factorization of Ideals Introduction to Galois Theory: Solving Polynomial Equations The Galois Group of a Field Extension Algebraic Galois Extensions The Galois Group of a Polynomial Roots of Unity and Cyclotomic Polynomials Pure Equations and Cyclic Extensions Solvable Equations and Radical Extensions Epilogue: The Idea of Lie Theory as a Galois Theory for Differential Equations Bibliography
520			_aThis is a comprehensive presentation of abstract algebra and an in-depth treatment of the applications of algebraic techniques and the relationship of algebra to other disciplines, such as number theory, combinatorics, geometry, topology, differential equations, and Markov chains.
650		0	_aAlgebra, Abstract. _9946
650		0	_av. 2. Rings and fields. _949045
942			_2lcc _n0 _cBK
999			_c23135 _d23135