Tiffany Covolo

most cited

Z_{2}^{n}

-Supergeometry I: Manifolds and Morphisms

10 citations · 28 across the 4 of their papers we have counts for

collaborators

4 papers

math.DG2016★ 6 cited

The Frobenius theorem for $Z_{2}^{n}$ -supermanifolds

Tiffany Covolo, Stephen Kwok, Norbert Poncin

We continue the development of $Z_{2}^{n}$ -supergeometry, a natural generalization of classical ( $Z_{2}$ -graded) supergeometry, by proving the Frobenius theorem for int…

math.DG2016★ 8 cited

Differential calculus on $Z_{2}^{n}$ -supermanifolds

Tiffany Covolo, Stephen Kwok, Norbert Poncin

The concept of $\Zn$-supermanifold has been recently proposed as a natural generalization of classical ($\Zs$-graded) supergeometry, allowing for more complicated commutativity con…

math.DG2014★ 4 cited

$Z_{2}^{n}$ -Supergeometry II: Batchelor-Gawedzki Theorem

Tiffany Covolo, Janusz Grabowski, Norbert Poncin

Quite a number of $Z_{2}^{n}$ -gradings, $n \geq 2$ , appear in Physics and in Mathematics. The corresponding sign rules are given by the `scalar product' of the involved $\mathb…

math.DG2014★ 10 cited

$Z_{2}^{n}$ -Supergeometry I: Manifolds and Morphisms

Tiffany Covolo, Janusz Grabowski, Norbert Poncin

In Physics and in Mathematics $Z_{2}^{n}$ -gradings, $n \geq 2$ , do appear quite frequently. The corresponding sign rules are determined by the `scalar product' of the involved…

The Frobenius theorem for Z2n​-supermanifolds

Differential calculus on Z2n​-supermanifolds

Z2n​-Supergeometry II: Batchelor-Gawedzki Theorem

Z2n​-Supergeometry I: Manifolds and Morphisms

The Frobenius theorem for $Z_{2}^{n}$ -supermanifolds

Differential calculus on $Z_{2}^{n}$ -supermanifolds

$Z_{2}^{n}$ -Supergeometry II: Batchelor-Gawedzki Theorem

$Z_{2}^{n}$ -Supergeometry I: Manifolds and Morphisms