In this paper we present a convergence analysis for the Nyström method proposed in J
Comput Phys 169 (1): 80–110, 2001 for the solution of the combined boundary integral …

In this paper we present and test a full discretization of all elements of the Calderón Calculus
(layer potentials and integral operators) for the Helmholtz equation in smooth closed curves …

In this paper we present a full discretization of the layer potentials and boundary integral
operators for the elastic wave equation on a parametrizable smooth closed curve in the …

In this paper, we present a fully discretized Calder\'{o} n Calculus for the two dimensional
Helmholtz equation. This full discretization can be understood as highly non-conforming …

In this paper we survey computational techniques based on boundary integral formulations
for the simulation of thermal waves. Time-harmonic solutions to diffusion problems appear in …

In this paper we use a boundary integral method with single layer potentials to solve a class
of Helmholtz transmission problems in the plane. We propose and analyze a novel and very …

This paper is devoted to the solution of the Dirichlet problem for the Laplace and Helmholtz
equation in the complement of a smooth open curve in the plane. The solution is looked for …

Helmholtz decompositions of the elastic fields open up new avenues for the solution of
linear elastic scattering problems via boundary integral equations (BIE)(Dong et …

In this work, we study the numerical solution of the Dirichlet problem for the Stokes equation
by overlapping boundary and finite elements. The domain where we state our problem is the …

In this work we consider the numerical solution of the Laplace's equation in a domain with
holes by means of the overlapping of finite and boundary elements. The essence of the …