# Odd primary infinite families in stable homotopy theory (Memoirs of the American Mathematical Society 242) download epub

#### by **Ralph L Cohen**

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Odd primary infinite families in stable homotopy theory.

Odd primary infinite families in stable homotopy theory. View full volume PDF. View other years and numbers: Table of Contents. I. Odd primary Brown-Gitler spectra.

Memoirs of the American Mathematical Society 1981; 92 pp; MSC: Primary 55. .Author(s) (Product display): Ralph L. Cohen. Book Series Name: Memoirs of the American Mathematical Society.

Memoirs of the American Mathematical Society 1981; 92 pp; MSC: Primary 55; Electronic ISBN: 978-1-4704-0649-3 Product Code: MEMO/30/242. Odd Primary Infinite Families in Stable Homotopy Theory. Go . current document Publication list for all documents. Publication Month and Year: 2013-03-17.

ODD PRIMARY INFINITE FAMILIES 19 Kn ^Eq+l 2p(k+l)-l Vls2p(k+l)-l +],2p(k+l)-l is zero- ^ 4) eq+l: Lq+l,2p(k+l)-2, Eq+l2p . Your purchase supports the AMS' mission, programs, and services for the mathematical community.

ODD PRIMARY INFINITE FAMILIES 19 Kn ^Eq+l 2p(k+l)-l Vls2p(k+l)-l +],2p(k+l)-l is zero- ^ 4) eq+l: Lq+l,2p(k+l)-2, Eq+l2p(k+l)-l is zero- So ^ 3 4 9 lifts t0 a CQO map g': K - . E2D(k+l)-l ^ ^or ^ + ^ now ^ ° ^ o w s ^rom (6) f°r 9- THEOREM . : (d2 V (P PROOF: This follows from properties (3) and (5) of Theorem . Odd Primary Infinite Families in Stable Homotopy Theory resources.

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Split ring spectra and second periodicity families in stable homotopy of spheres. The root invariant in homotopy theory. 31)Toda, . -primary components of homotopy groups: compositions and toric construc-tions. of Kyoto 32 (1959), 297–332.

Split ring spectra and second periodicity families in stable homotopy of spheres. Topology, Vol. 29, Issue. 32, Issue. 32)Toda, . xtended p-th powers of complexes and applications to homotopy theory. In: Carlsson . Miller . Ravenel D. (eds) Algebraic Topology. Lecture Notes in Mathematics, vol 1370. and Goerss . Secondary cohomology operations that detects homotopy classes. Topology 23(1984) 177–194.

In mathematics, stable homotopy theory is that part of homotopy theory (and thus algebraic topology) concerned with all structure and phenomena that remain after sufficiently many applications of the suspension functor. A founding result was the Freudenthal suspension theorem, which states that given any pointed space. the homotopy groups. stabilize for. sufficiently large. In particular, the homotopy groups of spheres.

**Author:**Ralph L Cohen

**ISBN:**082182242X

**Category:**Science & Math

**Subcategory:**Mathematics

**Language:**English

**Publisher:**American Mathematical Society; 1st edition (1981)

**Pages:**92 pages