Determination of the 2-primary components of the 32-stem homotopy groups of \(S^n\)
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Publication:2398336
DOI10.1007/S40590-016-0154-2zbMath1376.55012OpenAlexW2548925689MaRDI QIDQ2398336
Juno Mukai, Toshiyuki Miyauchi
Publication date: 15 August 2017
Published in: Boletín de la Sociedad Matemática Mexicana. Third Series (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s40590-016-0154-2
Homotopy groups of spheres (55Q40) Hopf invariants (55Q25) Whitehead products and generalizations (55Q15)
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Cites Work
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- Gottlieb groups of spheres
- Stable homotopy groups of spheres. A computer-assisted approach
- A new infinite family in \(_2\pi^s_1\)
- Lifting to mod 2 Moore spaces
- A note on the Hopf homomorphism of a Toda bracket and its application
- The \((n+20)\)-th homotopy groups of \(n\)-spheres
- On the generalized Hopf homomorphism and the higher composition. I, II: \(\pi_{n+i}(S^n)\) for \(i = 21\) and \(22\)
- Determination of the 2-primary components of the 32-stem homotopy groups of \(S^n\)
- On the stable homotopy of a \(Z_2\)-Moore space
- Some differentials in the Adams spectral sequence. II
- SOME CLASSICAL AND MATRIX TODA BRACKETS IN THE 13- AND 15-STEMS
- On the Desuspension of Whitehead Products
- Compositional Methods in Homotopy Groups of Spheres. (AM-49)
- DETERMINATION OF 2-COMPONENTS OF THE 23 AND 24-STEMS IN HOMOTOPY GROUPS OF SPHERES
- HOPF INVARIANTS IN METASTABLE HOMOTOPY GROUPS OF SPHERES
- A Categorical Approach to Matrix Toda Brackets
- The 2-components of the 31-stem homotopy groups of the 9 and 10-spheres
- Note on a Formula Due To Toda
- Determination of the order of the P-image by Toda brackets
- STABLE HOMOTOPY OF SOME ELEMENTARY COMPLEXES
- On Join Operations in Homotopy Groups
- Vector fields on spheres
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