The application of the Natural Element Method (NEM) to boundary value problems in two‐
dimensional small displacement elastostatics is presented. The discrete model of the …

The calculation of integrals is an important task in many fields of scientific computation,
ranging from computational statistics to finite element methods. When trying to solve …

The generalized labeled multi-Bernoulli (GLMB) is a family of tractable models that
alleviates the limitations of the Poisson family in dynamic Bayesian inference of point …

In applications, for instance in optics and astrophysics, there is a need for high-accuracy
integration formulae for functions on the sphere. To construct better formulae than previously …

We present a model for representing stationary multivariate time-series input processes with
marginal distributions from the Johnson translation system and an autocorrelation structure …

We discuss here the algorithms of TwoD, a Matlab program for approximating integrals over
generalized rectangles and sectors. Capabilities of the language are exploited to make …

One of the advantages of partition‐of‐unity FEMs, like the extended FEM, is the ability of
modeling discontinuities independent of the mesh structure. The enrichment of the element …

We have implemented in Matlab a Gauss-like cubature formula over arbitrary bivariate
domains with a piecewise regular boundary, which is tracked by splines of maximum degree …

Accurate geometrical models of the head are necessary for solving the forward and inverse
problems of magneto-and electro-encephalography (MEG/EEG). Boundary element …

We present a boundary‐element method (BEM) implementation for accurately solving
problems in biomolecular electrostatics using the linearized Poisson–Boltzmann equation …