A. Tomassini

activity

20232026

(d + d^{c})

-harmonic forms and

(d + d^{Λ})

-harmonic forms on almost Hermitian manifolds and complex surfaces

3 citations · 4 across the 13 of their papers we have counts for

collaborators

Showing 2023Show all

2 papers · 1 filter

math.DG2023

On the Kodaira-Spencer's problem on almost Hermitian $4$ -manifolds

L. Sillari, A. Tomassini

In 1954, Hirzebruch reported a problem posed by Kodaira and Spencer: on compact almost complex manifolds, is the dimension $h_{\partial ˉ}^{p, q}$ of the kernel of the Dolbeault…

math.DG2023★ 3 cited

On the spaces of $(d + d^{c})$ -harmonic forms and $(d + d^{Λ})$ -harmonic forms on almost Hermitian manifolds and complex surfaces

Lorenzo Sillari, Adriano Tomassini

We study the spaces of $(d + d^{c})$ -harmonic forms and $(d + d^{Λ})$ -harmonic forms, the natural generalization of the spaces of Bott-Chern harmonic forms, resp. symplectic harmonic f…

On the Kodaira-Spencer's problem on almost Hermitian 4-manifolds

On the spaces of (d+dc)-harmonic forms and (d+dΛ)-harmonic forms on almost Hermitian manifolds and complex surfaces

On the Kodaira-Spencer's problem on almost Hermitian $4$ -manifolds

On the spaces of $(d + d^{c})$ -harmonic forms and $(d + d^{Λ})$ -harmonic forms on almost Hermitian manifolds and complex surfaces