+
+In this thesis, the dual weighted residual a posteriori error
+estimator is studied for error estimation in arbitrary (linear)
+functionals. The main focus is the construction of optimal meshes for
+the solution of elliptic differential equations.
+The quality of the meshes is measured by the effort to gain a suitable
+solution of the differential equation and by the effort to generate
+the mesh.
+The dual weighted error estimator is used for hierarchical
+mesh refinemant. One chapter discusses the application of the
+error estimator for optimal anisotropic meshes.
+
+
+
+ T. Richter
+
+ Funktionalorientierte Gitteroptimierung bei der Finite-Elemente
+ Approximation elliptischer Differentialgleichungen
+
+ Thesis, University of Heidelberg, 2001 (in German)
+ (Abstract,
+ Postscript)