E. Buzano

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20122019

most citedRegularity of class of differential operators

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

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math.DG2014

The Calabi-Yau equation on the Kodaira-Thurston manifold, viewed as an S^1-bundle over a 3-torus

Ernesto Buzano, Anna Fino, Luigi Vezzoni

We prove that the Calabi-Yau equation on the Kodaira-Thurston manifold has a unique solution for every $S^{1}$ -invariant initial datum.

math.DG2012★ 1 cited

The Calabi-Yau equation for $T^{2}$ -bundles over $T^{2}$ : the non-Lagrangian case

Ernesto Buzano, Anna Fino, Luigi Vezzoni

In the spirit of [10,2], we study the Calabi-Yau equation on $T^{2}$ -bundles over $T^{2}$ endowed with an invariant non-Lagrangian almost-Kähler structure showing that for $T^…

The Calabi-Yau equation on the Kodaira-Thurston manifold, viewed as an S^1-bundle over a 3-torus

The Calabi-Yau equation for T2-bundles over T2: the non-Lagrangian case

The Calabi-Yau equation for $T^{2}$ -bundles over $T^{2}$ : the non-Lagrangian case