000			01491nam a22002537a 4500
003			LDD
005			20240626094815.0
008			240626b |||||||| |||| 00| 0 eng d
020			_a9781944660437
040			_cIGNOU Library
041			_aEnglish
082			_a515.14 M612L
100			_aMiller, Haynes _eauthor _919985
245			_aLectures on Algebraic Topology / _cHaynes Miller
260			_aSingapore : _bWorld Scientific, _c2023.
300			_axi, 392p
504			_a1. Singular Homology 2. Computational Methods 3. Cohomology and Duality 4. Basic Homotopy Theory 5. The Homotopy Theory of CW Complexes 6. Vector Bundles and Principal Bundles 7. Spectral Sequences and Serre Classes 8. Characteristic Classes, Steenrod Operations, and Cobordism
520			_aAlgebraic Topology and basic homotopy theory form a fundamental building block for much of modern mathematics. These lecture notes represent a culmination of many years of leading a two-semester course in this subject at MIT. The style is engaging and student-friendly, but precise. Every lecture is accompanied by exercises. It begins slowly in order to gather up students with a variety of backgrounds, but gains pace as the course progresses, and by the end the student has a command of all the basic techniques of classical homotopy theory.
650			_aGeneral topology _919986
650			_aModern algebra _919987
650			_aAlgebraic topology _919988
650			_aMathematics _919989
942			_2ddc _cMP
999			_c199598 _d199598