C. Stelzer

most citedBoundary triples and Weyl functions for Dirac operators with singular interactions

2 citations · 2 across the 2 of their papers we have counts for

collaborators

2 papers

math.SP2023

Approximation of Dirac operators with $δ$ -shell potentials in the norm resolvent sense, I. Qualitative results

Jussi Behrndt, Markus Holzmann, Christian Stelzer

In this paper the approximation of Dirac operators with general $δ$ -shell potentials supported on $C^{2}$ -curves in $R^{2}$ or $C^{2}$ -surfaces in $R^{3}$ , which may be b…

math.SP2022★ 2 cited

Boundary triples and Weyl functions for Dirac operators with singular interactions

Jussi Behrndt, Markus Holzmann, Christian Stelzer +1

In this article we develop a systematic approach to treat Dirac operators $A_{η, τ, λ}$ with singular electrostatic, Lorentz scalar, and anomalous magnetic interactions of strength…

Approximation of Dirac operators with δ-shell potentials in the norm resolvent sense, I. Qualitative results

Boundary triples and Weyl functions for Dirac operators with singular interactions

Approximation of Dirac operators with $δ$ -shell potentials in the norm resolvent sense, I. Qualitative results