Tseleung So

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20162026

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Showing 2018 · math.ATShow all

3 papers · 2 filters

math.AT2018

The homotopy types of $S p (2)$ -gauge groups over closed, simply-connected four-manifolds

Tseleung So, Stephen Theriault

We determine the number of distinct fibre homotopy types for the gauge groups of principal $S p (2)$ -bundles over a closed, simply-connected four-manifold.

math.AT2018

Homotopy types of $S U (n)$ -gauge groups over non-spin 4-manifolds

Tseleung So

Let $M$ be an orientable, simply-connected, closed, non-spin 4-manifold and let $G_{k} (M)$ be the gauge group of the principal $G$ -bundle over $M$ with second Chern class $…

math.AT2018

Odd primary homotopy types of the gauge groups of exceptional Lie groups

Sho Hasui, Daisuke Kishimoto, Tseleung So +1

The $p$ -local homotopy types of gauge groups of principal $G$ -bundles over $S^{4}$ are classified when $G$ is a compact connected exceptional Lie group without $p$ -torsion in homolog…

The homotopy types of Sp(2)-gauge groups over closed, simply-connected four-manifolds

Homotopy types of SU(n)-gauge groups over non-spin 4-manifolds

Odd primary homotopy types of the gauge groups of exceptional Lie groups

The homotopy types of $S p (2)$ -gauge groups over closed, simply-connected four-manifolds

Homotopy types of $S U (n)$ -gauge groups over non-spin 4-manifolds