A. Fino

activity

19982023

most citedSpecial Hermitian metrics on compact solvmanifolds

48 citations · 336 across the 69 of their papers we have counts for

collaborators

Showing 2018Show all

4 papers · 1 filter

math.DG2018★ 1 cited

On $G_{2}$ -structures, special metrics and related flows

Marisa Fernández, Anna Fino, Alberto Raffero

We review results about $G_{2}$ -structures in relation to the existence of special metrics, such as Einstein metrics and Ricci solitons, and the evolution under the Laplacian flow on…

math.DG2018

Dolbeault cohomology of complex nilmanifolds foliated in toroidal groups

Anna Fino, Sönke Rollenske, Jean Ruppenthal

It is conjectured that the Dolbeault cohomology of a complex nilmanifold $X$ is computed by left-invariant forms. We prove this under the assumption that $X$ is suitably foliated i…

math.DG2018★ 6 cited

A compact $G_{2}$ -calibrated manifold with first Betti number $b_{1} = 1$

Marisa Fernández, Anna Fino, Alexei Kovalev +1

We construct a compact formal 7-manifold with a closed $G_{2}$ -structure and with first Betti number $b_{1} = 1$ , which does not admit any torsion-free $G_{2}$ -structure, that is, it does…

math.DG2018★ 10 cited

A class of eternal solutions to the G $_{2}$ -Laplacian flow

Anna Fino, Alberto Raffero

We explicitly describe the solution of the G $_{2}$ -Laplacian flow starting from an extremally Ricci-pinched closed G $_{2}$ -structure on a compact 7-manifold and we investigate its prop…

On G2​-structures, special metrics and related flows

Dolbeault cohomology of complex nilmanifolds foliated in toroidal groups

A compact G2​-calibrated manifold with first Betti number b1​=1

A class of eternal solutions to the G2​-Laplacian flow

On $G_{2}$ -structures, special metrics and related flows

A compact $G_{2}$ -calibrated manifold with first Betti number $b_{1} = 1$

A class of eternal solutions to the G $_{2}$ -Laplacian flow