Victor Snaith
University of Western Ontario
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Mathematical Proceedings of the Cambridge Philosophical Society | 1981
Victor Snaith
In this note I will give new, simplified proofs of some of the results announced in (18) and proved in ((19), I, § 4, II, §§ 2, 9).These results mostly date from 1975/6 at which time they were proved using my crude stable decomposition of ω n σ n X (20) and differential-geometric techniques with the Becker-Gottlieb transfer. Since then more systematic approaches have been developed towards the stable decompositions ((4); (5); (6); (10); (12)) and towards the transfer ((7), I and II; (8)). Actually, the system-atization of the stable decompositions was already latent in (15) if only I had realized it!
Topology | 1988
John Klippenstein; Victor Snaith
To SETTLE the question of the existence or non-existence of a framed manifold having a nontrivial Kervaire invariant (or Arf invariant) is one of the main long-standing problems in algebraic topology. The Kervaire invariant is a Z/Zvalued invariant which may be formulated in many contexts. Originally it occurred as an invariant in framed surgery theory and for this approach the reader may consult Cl23 for example. It is reformulated in [7] in terms of the Adams spectral sequence for the stable homotopy of spheres. In particular the only open cases were reduced to determining whether ht E Exts ‘*+‘(Z/2,2/2) is an infinite cycle, producing a non-trivial element 8, in the 2’[+’ 2 stem of the stable homotopy of spheres. More recently the Kahn-Priddy theorem [8] and the algebraic Kahn-Priddy theorem [lo] have been used to convert it to a problem in the stable homotopy of infinite dimensional real projective space [WP”. The Kahn-Priddy theorem gives a stable map T: [WF’aSO which is a split surjection of stable homotopy groups (localized at the prime 2)
Memoirs of the American Mathematical Society | 2000
Jeff Hooper; Victor Snaith; Minh van Tran
Introduction Class-groups of group-rings The evaluation of
Mathematical Proceedings of the Cambridge Philosophical Society | 1977
Victor Snaith
[X]
Mathematical Proceedings of the Cambridge Philosophical Society | 1987
Janet Aisbett; Victor Snaith
Quaternion fields over
Inventiones Mathematicae | 1982
W. G. Dwyer; Eric M. Friedlander; Victor Snaith; R. W. Thomason
\mathbf{Q}_2
Journal of The London Mathematical Society-second Series | 1979
Haynes R. Miller; Victor Snaith
The invariant in Cases A, B and C The evaluation of
Archive | 1992
Emilio Lluis-Puebla; Jean-Louis Loday; Henri Gillet; Christophe Soulé; Victor Snaith
[M]
Archive | 1984
Victor Snaith
The conjecture in Cases A, B and C Epilogue Bibliography Index.
Archive | 1979
Stanley O. Kochman; Victor Snaith
In this paper every space will be 2-local, for example BO will mean the 2-localization of the space usually denoted BO .