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Cohomology of braid spaces. (English) Zbl 0272.55012


MSC:

55N25 Homology with local coefficients, equivariant cohomology
55S99 Operations and obstructions in algebraic topology

References:

[1] E. Artin, Theory of braids, Ann. of Math. (2) 48 (1947), 101 – 126. · Zbl 0030.17703 · doi:10.2307/1969218
[2] Henri Cartan and Samuel Eilenberg, Homological algebra, Princeton University Press, Princeton, N. J., 1956. · Zbl 0075.24305
[3] Edward Fadell and Lee Neuwirth, Configuration spaces, Math. Scand. 10 (1962), 111-118. · Zbl 0136.44104 · doi:10.7146/math.scand.a-10517
[4] R. Fox and L. Neuwirth, The braid groups, Math. Scand. 10 (1962), 119 – 126. · Zbl 0117.41101 · doi:10.7146/math.scand.a-10518
[5] S. Mac Lane, Homology, Die Grundlehren der math. Wissenschaften, Band 114, Academic Press, New York; Springer-Verlag, Berlin, 1963. MR 28 #122.
[6] J. Peter May, A general algebraic approach to Steenrod operations, The Steenrod Algebra and its Applications (Proc. Conf. to Celebrate N. E. Steenrod’s Sixtieth Birthday, Battelle Memorial Inst., Columbus, Ohio, 1970), Lecture Notes in Mathematics, Vol. 168, Springer, Berlin, 1970, pp. 153 – 231. · Zbl 0242.55023
[7] J. M. Boardman and R. M. Vogt, Homotopy invariant algebraic structures on topological spaces, Lecture Notes in Mathematics, Vol. 347, Springer-Verlag, Berlin-New York, 1973. J. P. May, The geometry of iterated loop spaces, Springer-Verlag, Berlin-New York, 1972. Lectures Notes in Mathematics, Vol. 271. · Zbl 0285.55012
[8] Richard G. Swan, The \?-period of a finite group, Illinois J. Math. 4 (1960), 341 – 346. · Zbl 0095.02002

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