Vector bundles. Vol.1. Foundations and Stiefel-Whitney classes

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Vector Bundles--Vol 1

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Volume 1: Foundations and Stiefel-Whitney Applied mathematics and computation. Bishop and Richard J. Crittenden, Geometry of Manifolds Steven A. Borevich and I. Lax and Ralph S. Blumenthal and R. Mordell, Diophantine Equations J. Donoghue, Jr. Butzer and Rolf J. Larsen and Paul J. Sagle and Ralph E. Janusz, Algebraic Number Fields Vol.

Adams, Sobolev Spaces Vol. Benedetto, Spectral Synthesis Vol. Wilder, The Heat Equation Vol. Cohen , Thomas J. Lada , and J. MR [10] F.

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Mahowald , and R. Milgram , The stable decomposition for the double loop space of a sphere , Algebraic and geometric topology Proc. Pure Math. MR [12] F. Cohen and L. Taylor , On the representation theory associated to the cohomology of configuration spaces , Algebraic topology Oaxtepec, Contemp. Charles Conley Memorial Issue, 73— Hung , The mod 2 equivariant cohomology algebras of configuration spaces , Pacific J. MR [21] R.

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Karasev, Regular embeddings of manifolds and topology of configuration spaces , Preprint, ver. Kochman , Homology of the classical groups over the Dyer-Lashof algebra , Trans. James Milgram , The classifying spaces for surgery and cobordism of manifolds , Annals of Mathematics Studies, vol. MR [25] John W. Milnor and James D. Annals of Mathematics Studies, No. MR [26] Howard Osborn , Vector bundles.

MR [27] Fridolin Roth , On the category of Euclidean configuration spaces and associated fibrations , Groups, homotopy and configuration spaces, Geom. Dedicata , 1—

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