Catarina C. Carvalho

collaborators

2 papers

math.DG2024

SchrÃ¶dinger operators with non-integer power-law potentials and Lie-Rinehart algebras

Ivan Beschastnyi, Catarina Carvalho, Victor Nistor +1

We study SchrÃ¶dinger operators $H := - I^ + V$ with potentials $V$ that have power-law growth (not necessarily polynomial) at 0 and at $\infty$ using methods of Lie theory (Lie-Rineh…

math.OA2024

$M$ -Local type conditions for the $C^{*}$ -crossed product and local trajectories

The local trajectories method establishes invertibility in algebras $\mathcal{B}= \alg(\mathcal{A}, U_G)$, for a unital $C^{*}$ -algebra $A$ with a non-trivial center, and a…

SchrÃ¶dinger operators with non-integer power-law potentials and Lie-Rinehart algebras

M-Local type conditions for the C∗-crossed product and local trajectories

$M$ -Local type conditions for the $C^{*}$ -crossed product and local trajectories