Homotopy type of gauge groups of SU(3)-bundles over S\(^{6}\)
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Publication:876530
DOI10.1016/j.topol.2005.04.018zbMath1120.55006OpenAlexW2032238998MaRDI QIDQ876530
Publication date: 18 April 2007
Published in: Topology and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.topol.2005.04.018
Classification of homotopy type (55P15) Differential topology (57R99) Applications of global analysis to structures on manifolds (57R57) Fiber bundles in algebraic topology (55R10)
Related Items (14)
The homotopy type of a once-suspended 6-manifold and its applications ⋮ Homotopy types of \(\mathrm{Spin}^{\mathrm{c}} (n)\)-gauge groups over \(S^4\) ⋮ The homotopy types of \(PSp(n)\)-gauge groups over \(S^{2m}\) ⋮ Samelson products in Sp(2) ⋮ Homotopy groups of the spaces of self-maps of Lie groups ⋮ Homotopy types of gauge groups of \(\mathrm{PU}(p)\)-bundles over spheres ⋮ Spherical T-duality and the spherical Fourier-Mukai transform ⋮ Infiniteness ofA∞-types of gauge groups ⋮ Homotopy type of gauge groups of quaternionic line bundles over spheres ⋮ The homotopy types of \(\mathrm{SU}(n)\)-gauge groups over \(S^6\) ⋮ The homotopy types of \(SU(4)\)-gauge groups over \(S^8\) ⋮ Homotopy of gauge groups over high-dimensional manifolds ⋮ Homotopy pullback of \(A_n\)-spaces and its applications to \(A_n\)-types of gauge groups ⋮ A formula on Stirling numbers of the second kind and its application to the unstable \(K\)-theory of stunted complex projective spaces
Cites Work
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- A survey of homotopy theory
- Counting Homotopy Types of Gauge Groups
- A note on the homotopy type of certain gauge groups
- The Yang-Mills equations over Riemann surfaces
- THE HOMOTOPY GROUPS π2n+i(U(n)) FOR i=3, 4 AND 5.
- The evaluation map and E H P sequences
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