<p></p> <ol> <li>Introduction. </li> <li>Matrix Algebra. </li> <li>Direct Approach. </li> <li>Strong and Weak Formulations - One-dimensional Heat Flow. </li> <li>Gradient - Gauss' Divergence Theorem - Green Theorem. </li> <li>Strong and Weak Forms - Two-and Three-Dimensional Heat Flow. </li> <li>Choice of Approximating Functions for the FE-method - Scalar Problems. </li> <li>Choice of Weight Function - Weighted Residual Methods. </li> <li>FE-formulation of One-Dimensional Heat Flow. </li> <li>FE-formulation of Two-and-Three Dimensional Heat Flow. </li> <li>Guidelines for Element Meshes and Global Nodal Numbering. </li> <li>Stresses and Strains. </li> <li>Linear Elasticity. </li> <li>FE-formulation of Torsion and Non-circular Shafts. </li> <li>Approximating Functions for the FE-method - Vector Problems. </li> <li>FE-formulation of Three-and-Two Dimensional Elasticity. </li> <li>FE-formulation of Beams. </li> <li>FE-formulation of Plates. </li> <li>Isoparametric Finite Elements. </li> <li>Numerical Integration.</li> </ol> <p></p>