On the homotopy types of Sp(n) gauge groups
Author:
Publisher
Mathematical Sciences Publishers
Subject
Geometry and Topology
Link
https://msp.org/agt/2019/19-1/agt-v19-n1-p13-s.pdf
Reference26 articles.
1. The Yang-Mills equations over Riemann surfaces
2. Groupes de Lie et Puissances Reduites de Steenrod
3. Counting Homotopy Types of Gauge Groups
4. The homotopy types of Sp (3)-gauge groups
5. Exceptional Isogenies and the Classifying Spaces of Simple Lie Groups
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1. The suspension of a 4-manifold and its applications;Israel Journal of Mathematics;2024-09-03
2. Homotopy types of gauge groups over Riemann surfaces;Algebraic & Geometric Topology;2023-07-25
3. Homotopy types of $${{\textrm{Spin}}}^{{\textrm{c}}}(n)$$-gauge groups over $$S^4$$;European Journal of Mathematics;2023-06-19
4. The homotopy types of $Sp(n)$-gauge groups over $\mathbb{C}P^2$;Homology, Homotopy and Applications;2023
5. Homotopy of gauge groups over non-simply-connected five-dimensional manifolds;Science China Mathematics;2019-11-04
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