Lecture Notes in Pure and Applied Mathematics

Coupling Mortar Finite Element and Boundary Element Methods for 2D Navier-Stokes Equations; Courant Element: Before and After; Iterative Methods for Solving Stiff Elliptic Problems; Straight and Curved Finite Elements of Class C1 and Some Applications to Thin Shell Problems; Exact Controllability to Solve the Helmholtz Equation with Absorbing Boundary Conditions; Cubic Version of FEM in Elliptic Problems with Interfaces and Singularities; Least Squares Mixed Finite Elements; Turbulence Modelling in Finite Element Industrial Applications; Necessary and Sufficient Conditions for the Numerical Approximation of a Partial Differential Equation Depending on a Small Parameter; Efficient Solution Methods for Compressible Flow Computations; Parallel Finite Volume Algorithms for Solving the Time-Domain Maxwell Equations on Nonstructured Meshes; Coupling Between Nonlinear Maxwell and Heat Equations for an Induction Heating Problem: Modelling and Numerical Methods; Solving the 3D Harmonic Maxwell Equations with Finite Elements, Lagrange Multipliers, and Iterative Methods; Some Applications of the Hierarchic High Order MITC Finite Elements for Reissner-Mindlin Plates; Domain Decomposition for Immiscible Displacement in Single Porosity Systems; An Error Estimator for Nonconforming Approximations of a Nonlinear Problem; Some Observations on Raviart-Thomas Mixed Finite Elements in p Extension for Parabolic Problems; Mixed Finite Element Methods in Fluid Structure Systems; A Black-Box Solver for the Solution of General Nonlinear Functional Equations by Mixed FEM; A Remark on the Asymptotic Behaviour of Parabolic Variational Inequalities and Their Finite Element Approximation by the Courant Element; Domain Decomposition vs. Adaptivity; Material Optimization of Composites. Part Contents.