2026

In their recent paper “Numerical analysis for the Stokes problem with non-homogeneous Dirichlet boundary condition,” Thomas Apel, Katharina Lorenz, and Johannes Pfefferer study the Stokes problem with low-regularity Dirichlet boundary data in possibly non-convex domains and develop numerical methods for its solution. New Preprint on the numerical analysis for the Stokes problem

In their recent paper “Numerical analysis for the Stokes problem with non-homogeneous Dirichlet boundary condition,” Thomas Apel, Katharina Lorenz, and Johannes Pfefferer study the Stokes problem with low-regularity Dirichlet boundary data in possibly non-convex domains and develop numerical methods for its solution.

In their new paper “A variationally consistent beam-to-beam point coupling formulation for geometrically exact beam theories”, Ivo Steinbrecher, Nora Hagmeyer, Christoph Meier, and Alexander Popp present a formulation-independent approach for coupling beam cross-sections within the framework of geometrically exact beam theory. New preprint on beam-to-beam coupling in geometrically exact beam theories

In their new paper “A variationally consistent beam-to-beam point coupling formulation for geometrically exact beam theories”, Ivo Steinbrecher, Nora Hagmeyer, Christoph Meier, and Alexander Popp present a formulation-independent approach for coupling beam cross-sections within the framework of geometrically exact beam theory.