Mitsunobu Tsutaya

activity

20112025

A_{n}

-equivalence types of gauge groups

7 citations · 39 across the 19 of their papers we have counts for

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math.AT2011★ 7 cited

Finiteness of $A_{n}$ -equivalence types of gauge groups

Mitsunobu Tsutaya

Let $B$ be a finite CW complex and $G$ a compact connected Lie group. We show that the number of gauge groups of principal $G$ -bundles over $B$ is finite up to $A_{n}$ -equivalence fo…

math.AT2011★ 3 cited

A note on homotopy types of connected components of Map(S^4,BSU(2))

Mitsunobu Tsutaya

Connected components of $\Map(S^4,B\SU(2))$ are the classifying spaces of gauge groups of principal $\SU(2)$-bundles over $S^{4}$ . Tsukuda [Tsu01] has investigated the homotopy types…

Finiteness of An​-equivalence types of gauge groups

A note on homotopy types of connected components of Map(S^4,BSU(2))

Finiteness of $A_{n}$ -equivalence types of gauge groups