mod 2 cohomology structure of certain fibre spaces
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mod 2 cohomology structure of certain fibre spaces by William S. Massey

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Written in English

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The Physical Object ID Numbers Statement by W.S. Massey and F.P. Peterson. Series Memoirs of the American Mathematical Society -- .no.74 Contributions Peterson, F. P., American Mathematical Society. Pagination 74p. Number of Pages 74 Open Library OL13864894M

Sec. Application of the theory of λ-modules to fibre spaces 34 37; Sec. Application to 2-staqe Postnikov systems with stable k-invariants 35 38; Sec. The Functor Ω 42 45; Sec. The Structure of the algebra R and the module M() in the case of a stable 2-staqe Postnikov System 44 47; Sec.   The Paperback of the The $Mod 2$ Cohomology Structure of Certain Fibre Spaces by W. S. Massey, F. P. Peterson | at Barnes & Noble. FREE Shipping on B&N Outlet Membership Educators Gift Cards Stores & Events HelpPages: Life and career. Peterson was born in Aurora, Illinois, on Aug , the older of two father died when he was young, and he was raised by his mother and uncle. He attended Northwestern University, graduating in , and earned his Ph.D. in from Princeton University under the supervision of Norman Steenrod. After postdoctoral studies at . W. S. Massey and F. P. Peterson, The mod 2 cohomology structure of certain fibre spaces. Mem. Amer. Math. Soc. No. 74 (). Google ScholarCited by: 6.
The ${\rm mod}\ 2$ cohomology structure of certain fibre spaces - W. S. Massey and F. P. Peterson MEMO/ Two papers on similarity of certain Volterra integral operators - . Tensor structure on kC-mod and cohomology. we prove the Hochschild cohomology rings of a certain type of finite category algebras are finite generated. . The aim of this paper is to prove in full generality that a 1-connected mod p H-space with noetherian mod p cohomology is, up to p-completion, the . In this section, we recall results on the mod 2 cohomology of the free loop space L B SO n. Let X be a space with the homotopy type of a connected CW complex and suppose that it has a base point ⁎. If the mod 2 cohomology of the space X is a polynomial algebra, the mod 2 cohomology of the free loop space L X is by: 1.