Besma Ben Ali

most cited

L^{p}

Boundedness of Riesz transform related to Schrödinger operators on a manifold

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

collaborators

3 papers

math.CA2009

Maximal Inequalities and Riesz Transform Estimates on $L^{p}$ Spaces for Magnetic Schrodinger Operators II

Besma Ben Ali

The paper concerns the magnetic Schrödinger operator on $R^{n}$ . We prove some $L^{p}$ estimates on the Riesz transforms and we establish some related maximal inequalities. The conditi…

math.CA2009★ 4 cited

Maximal Inequalities and Riesz Transform Estimates on $L^{p}$ Spaces for Magnetic Schrodinger Operators I

Besma Ben Ali

The paper concerns the magnetic Schrödinger operator on $R^{n}$ . Under certain conditions, given in terms of the reverse Hölder inequality on the magnetic field and the electric pote…

math.DG2008★ 9 cited

$L^{p}$ Boundedness of Riesz transform related to Schrödinger operators on a manifold

Nadine Badr, Besma Ben Ali

We establish various $L^{p}$ estimates for the Schrödinger operator $- Δ + V$ on Riemannian manifolds satisfying the doubling property and a Poincaré inequality, where $Δ$ is the Lapl…

Maximal Inequalities and Riesz Transform Estimates on Lp Spaces for Magnetic Schrodinger Operators II

Maximal Inequalities and Riesz Transform Estimates on Lp Spaces for Magnetic Schrodinger Operators I

Lp Boundedness of Riesz transform related to Schrödinger operators on a manifold

Maximal Inequalities and Riesz Transform Estimates on $L^{p}$ Spaces for Magnetic Schrodinger Operators II

Maximal Inequalities and Riesz Transform Estimates on $L^{p}$ Spaces for Magnetic Schrodinger Operators I

$L^{p}$ Boundedness of Riesz transform related to Schrödinger operators on a manifold