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20102022
most citedExtension of L^2, di-bar-closed, forms

1 citations · 1 across the 9 of their papers we have counts for

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math.CV2021

Testing families of analytic discs in the unit ball

Luca Baracco, Stefano Pinton

Let be three non collinear points such that their mutual joining complex lines do not intersect the unit ball and such that the line through…

math.CV2021

Higher order gradients of monogenic functions

Luca Baracco, Stefano Pinton

Given a monogenic function on the quaternionic algebra , the Clifford algebra or the octonionic algebra we prove that is su…

math.CV2018

An extension theorem for regular functions of two quaternionic variables

Luca Baracco, Martino Fassina, Stefano Pinton

For functions of two quaternionic variables that are regular in the sense of Fueter, we establish a result similar in spirit to the Hanges and Trèves theorem. Namely, we show that…

math.CV2018

On the Ekeland-Hofer symplectic capacities of the real bidisc

Luca Baracco, Martino Fassina, Stefano Pinton

In with the standard symplectic structure we consider the bidisc constructed as the product of two open real discs of radius . We compute explicit…

math.CV20151 cited

Extension of L^2, di-bar-closed, forms

Luca Baracco, Stefano Pinton, Giuseppe Zampieri

We prove extension of a di-bar-closed, smooth, form from the intersection of a pseudoconvex domain with a complex hyperplane to the whole domain. The extension form is di-bar-close…

math.CV2012

Complex Manifolds In -Convex Boundaries

Stefano Pinton, Giuseppe Zampieri

We consider a smooth boundary bΩwhich is q-convex in the sense that its Levi-form has positive trace on every complex q-plane. We prove that bΩis tangent of infinite order to the c…