We simulate the electrical response of multiple disjoint biological three-dimensional cells
undergoing an electropermeabilization process. Instead of solving the boundary value …

We present Nyström discretizations of multitrace/singletrace formulations and non-
overlap** Domain Decomposition Methods (DDM) for the solution of Helmholtz …

We present a spectral Galerkin numerical scheme for solving Helmholtz and Laplace
problems with Dirichlet boundary conditions on a finite collection of open arcs in two …

We consider the time-harmonic electromagnetic transmission problem for the unit sphere.
Appealing to a vector spherical harmonics analysis, we prove the first stability result of the …

We simulate the electrical response of multiple disjoint biological 3D cells in the
electropermeabilization process. Instead of solving the boundary value problem in the …

We present a fast Galerkin spectral method to solve logarithmic singular equations on
segments. The proposed method uses weighted first-kind Chebyshev polynomials …

We introduce longitudinal and transverse static surface modes and use them to solve the
scattering problem from penetrable objects with arbitrary shapes. The longitudinal static …

During the last decades, enormous progress has been achieved in biomedical applications
thanks to the ability to model and computationally simulate complex underlying phenomena …

We provide a novel ready-to-precondition boundary integral formulation to solve Helmholtz
scattering problems by heterogenous penetrable objects in two dimensions exhibiting high …

We present a novel computational scheme to solve acoustic wave transmission problems
over two-dimensional composite scatterers, ie penetrable obstacles possessing junctions or …