000			01394 a2200253 4500
008			240830b1997 |||||||| |||| 00| 0 eng d
020			_a9780387949055 (HB)
041			_aeng
080			_a513.83 _bBRE
100			_aBredon, Glen.E
245			_aSheaf Theory
250			_a2nd
260			_bSpringer _c1997 _aNew York
300			_axi, 502p.
490			_aGraduate Texts in Mathematics _v170
505			_aI. Sheaves and presheaves II. Sheaf cohomology III. Comparison with other cohomology theories IV. Application of spectral sequences V. Borel-Moore homology VI. Cosheaves and cech homology A. Spectral sequences B. Solutions to selected exerciese
520			_aThis book emphasizes the role of sheaves in defining and comparing various cohomology theories, particularly in algebraic topology. Key innovations in the book include the introduction and use of the concept of “tautness” of a subspace, proof that sheaf-theoretic cohomology satisfies the homotopy property for general topological spaces, and the incorporation of relative cohomology into sheaf theory. While the book focuses on algebraic topology, it also touches on applications in other mathematical fields, though it does not delve deeply into algebraic geometry.
650			_aTopology
650			_aAlgebra
690			_aMathematics
700			_aAxler, S
700			_aGehring
942			_cBK
999			_c60557 _d60557