18 citations · 52 across the 37 of their papers we have counts for
4 papers · 1 filter
Complete gradient Einstein-type Sasakian manifolds with
Shun Maeta
Catino, Mastrolia, Monticelli, and Rigoli have launched an ambitious program to study known geometric solitons from a unified perspective, which they term Einstein-type manifolds.…
Classification of biharmonic Riemannian submersions from manifolds with constant sectional curvature
Shun Maeta, Miho Shito
In 2011, Wang and Ou (Math. Z. {\bf 269}:917-925, 2011) showed that any biharmonic Riemannian submersion from a 3-dimensional Riemannian manifold with constant sectional curvature…
Complete quasi-Yamabe gradient solitons with bounded scalar curvature
Shun Maeta
In this paper, we classify complete, nontrivial shrinking and steady quasi-Yamabe gradient solitons whose scalar curvature is bounded below by the soliton constant. We also classif…
Classification of gradient Einstein-type Kähler manifolds with
Shun Maeta
Thanks to the ambitious project initiated by Catino, Mastrolia, Monticelli and Rigoli, which aims to provide a unified viewpoint for various geometric solitons, many classes, inclu…