S. Hasui

most citedClassification of toric manifolds over an

n

-cube with one vertex cut

2 citations · 2 across the 1 of their papers we have counts for

collaborators

3 papers

math.AT2024

Homotopy commutativity in quasitoric manifolds

Sho Hasui, Daisuke Kishimoto, Yichen Tong +1

We prove that the loop space of a quasitoric manifold is homotopy commutative if and only if the underlying polytope is a product of $3$ -simplices $(Δ^{3})^{n}$ and the characteristic…

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…

math.AT2017★ 2 cited

Classification of toric manifolds over an $n$ -cube with one vertex cut

Sho Hasui, Hideya Kuwata, Mikiya Masuda +1

We say that a complete nonsingular toric variety (called a toric manifold in this paper) is over $P$ if its quotient by the compact torus is homeomorphic to $P$ as a manifold with…

Homotopy commutativity in quasitoric manifolds

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

Classification of toric manifolds over an n-cube with one vertex cut

Classification of toric manifolds over an $n$ -cube with one vertex cut