000			00357nam a2200133Ia 4500
999			_c184400 _d184400
020			_a0226511839
040			_cCUS
082			_a514.2 _bMAY/C
100			_aMay,J. Peter
245		2	_aA concise course in algebraic topology/ _cJ. Peter May
260			_aNew Delhi : _bUniversity Of Chicago Press, _c1999.
300			_aix,243p. : _bill. ; _c23cm.
440			_aChicago lectures in mathematics.
505			_a1.The fundamental groups and some of its application 2.Categorial language 3.Covering spaces 4.Graphs 5.Compactly generated spaces 6.Cofibrations 7.Fibrations 8.Based cofiber and fiber sequences 9.Higher homotopy groups 10.CW complexes 11.The homotopy excision and suspension theorem 12.A little homological algebra 13.Axiomatic and cellular homology theory 14.Derivation of properties from the axioms 15.The Hurewicz 16.Singular homology theory 17.Some more homological algebra 18.Axiomatic and cellular cohomology theory 19.Derivation of properties from the axioms 20.The Poincare dualitytheorem 21.The index of manifolds 22.Homology,cohomology 23.Characteristic classes of vector bundles 24.An introduction to K-theory 25.An introduction to cobordism
650			_aAlgebraic topology.
942			_cWB16