activity
20102022
most citedAn abstract inverse problem for boundary triples with an application to the Friedrichs Model

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

collaborators

5 papers

math.SP2022

The spectral form of the functional model for maximally dissipative operators: A Lagrange identity approach

B. Malcolm Brown, Marco Marletta, Sergey Naboko +1

The spectral and scattering properties of non-selfadjoint problems pose a mathematical challenge. Apart from exceptional cases, the well-developed methods used to examine the spect…

math.SP2022

Spectral analysis and domain truncation methods for Maxwell's equations

Sabine Boegli, Francesco Ferraresso, Marco Marletta +1

We analyse how the spectrum of the anisotropic Maxwell system with bounded conductivity on a Lipschitz domain is approximated by domain truncation. First we prove a new non-convex…

math.AP20141 cited

Uniqueness for an inverse problem in electromagnetism with partial data

Malcolm Brown, Marco Marletta, Juan Manuel Reyes

A uniqueness result for the recovery of the electric and magnetic coefficients in the time-harmonic Maxwell equations from local boundary measurements is proven. No special geometr…

math.SP20144 cited

An abstract inverse problem for boundary triples with an application to the Friedrichs Model

B. M. Brown, M. Marletta, S. N. Naboko +1

We discuss the detectable subspaces of an operator. We analyse the relation between the M-function (the abstract Dirichlet to Neumann map) and the resolvent bordered by projections…

math.SP2010

On a class of non-self-adjoint periodic boundary value problems with discrete real spectrum

Lyonell Boulton, Michael Levitin, Marco Marletta

In [arXiv:0801.0172] we examined a family of periodic Sturm-Liouville problems with boundary and interior singularities which are highly non-self-adjoint but have only real eigenva…