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20052020
most citedEquivariant maps between sphere bundles over tori and KO-degree

11 citations · 30 across the 5 of their papers we have counts for

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math.GT2018★ 1 cited

Spin structures and the divisibility of Euler classes

Yukio Kametani

In this short article we give a geometric meaning of the divisibility of -theoretical Euler classes for given two spin modules. We are motivated by Furuta's 10/8-inequality for…

math.GT2005★ 11 cited

Equivariant maps between sphere bundles over tori and KO-degree

M. Furuta, Y. Kametani

We show a non-existence result for some class of equivariant maps between sphere bundles over tori. The notion of equivariant KO-degree is used in the proof. As an application to S…