E. Loiudice

activity

20162024

most citedCanonical fibrations of contact metric

(κ, μ)

-spaces

4 citations · 4 across the 7 of their papers we have counts for

collaborators

Showing 2020 · math.DGShow all

2 papers · 2 filters

math.DG2020

How to construct all metric $f$ - $K$ -contact manifolds

Oliver Goertsches, Eugenia Loiudice

We show that any compact metric $f$ - $K$ -contact, respectively $S$ -manifold is obtained from a compact $K$ -contact, respectively Sasakian manifold by an iteration of constructions o…

math.DG2020

Metric $f$ -contact manifolds satisfying the $(κ, μ)$ -nullity condition

Alfonso Carriazo, Luis M. Fernández, Eugenia Loiudice

We prove that if the $f$ -sectional curvature at any point $p$ of a $(2 n + s)$ -dimensional $f$ - $(κ, μ)$ manifold with $n > 1$ is independent of the $f$ -section at $p$ , then it is constan…

How to construct all metric f-K-contact manifolds

Metric f-contact manifolds satisfying the (κ,μ)-nullity condition

How to construct all metric $f$ - $K$ -contact manifolds

Metric $f$ -contact manifolds satisfying the $(κ, μ)$ -nullity condition