Giovanni Canarecci

activity

20192026

most citedInsight in the Rumin Cohomology and Orientability Properties of the Heisenberg Group

1 citations · 3 across the 5 of their papers we have counts for

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math.DG2026

A note on the Slicing of $(k + 1)$ -Currents in the Heisenberg Group $H^{n}$ in the case $k = n$

Colleen Ackermann, Giovanni Canarecci

This paper aims to expand on the open case $k = n$ regarding Proposition 3.6[1] and hopefully foster curiosity for its resolution.

math.DG2020★ 1 cited

Sub-Riemannian Currents and Slicing of Currents in the Heisenberg group $H^{n}$

Giovanni Canarecci

This paper aims to define and study currents and slices of currents in the Heisenberg group $H^{n}$ . Currents, depending on their integration properties and on those of thei…

math.DG2019★ 1 cited

Insight in the Rumin Cohomology and Orientability Properties of the Heisenberg Group

Giovanni Canarecci

The purpose of this study is to analyse two related topics: the Rumin cohomology and the $H$ -orientability in the Heisenberg group $H^{n}$ . In the first three chapt…

math.DG2019★ 1 cited

Notion of $H$ -orientability for surfaces in the Heisenberg group $H^{n}$

Giovanni Canarecci

This paper aims to define and study a notion of orientability in the Heisenberg sense ( $H$ -orientability) for the Heisenberg group $H^{n}$ . In particular, we define…

A note on the Slicing of (k+1)-Currents in the Heisenberg Group Hn in the case k=n

Sub-Riemannian Currents and Slicing of Currents in the Heisenberg group Hn

Insight in the Rumin Cohomology and Orientability Properties of the Heisenberg Group

Notion of H-orientability for surfaces in the Heisenberg group Hn

A note on the Slicing of $(k + 1)$ -Currents in the Heisenberg Group $H^{n}$ in the case $k = n$

Sub-Riemannian Currents and Slicing of Currents in the Heisenberg group $H^{n}$

Notion of $H$ -orientability for surfaces in the Heisenberg group $H^{n}$