Solving Direct and Inverse Heat Conduction Problems

T0030082 Heat Conduction Fundamentals Fourier Law Mass and Energy Balance Equations The Reduction of Transient Heat Conduction Equations and Boundary Conditions Substituting Heat Conduction Equation by Two Equations System Variable Change Exercises, Solving Heat Conduction Problems Heat Transfer Fundamentals Two Dimensional Steady State Heat Conduction. Analytical Solutions Analytical Approximation Methods. Integral heat Balance Method Two Dimensional Steady State Heat Conduction. Graphical Method Two Dimensional Steady State Problems. The Shape Coefficient Solving Steady State Heat Conduction Problems by Means of Numerical Methods Finite Element Balance Method and Boundary Element Method Transient Heat Exchange Between a Body with Lumped Thermal Capacity and Its Surroundings Transient Heat Conduction in Half Space Transient Heat Conduction in Simple Shape Elements Superposition Method in One Dimensional Transient Heat Conduction Problems Transient Heat Conduction in a Semi Infinite Body. The Inverse Problem Inverse Transient Heat Conduction Problems Multidimensional Problems. The Superposition Method Approximate Analytical Methods for Solving Transient Heat Conduction Problems Finite Difference Method Solving Transient Heat Conduction Problems by Means of Finite Element Method (FEM) Numerical Analytical Methods Solving Inverse Heat Conduction Problems by Means of Numerical Methods Heat Sources Melting and Solidification (Freezing) Appendix - A: Basic Mathematical Functions Appendix - B: Thermo Physical Properties of Solids Appendix - C: Fin Efficiency Diagrams (for Chap.6, Part 2) Appendix - D: Shape Coefficients for Isothermal Surfaces with Different Geometry (for Chap. 10, Part 2) Appendix - E: Subprogram for Solving Linear algebraic Equations System Using Gauss Elimination Method (for Chap. 6, Part 2) Appendix - F: Subprogram for Solving a Linear Algebraic Equations System by Means of Over Relaxation Method Appendix - G: Subprogram for Solving an Ordinary Differential Equations System of 1st Order Using Runge Kutta Method 0f 4th Order (for Chap.11, Part 2) Appendix - H: Determining Inverse Laplace Transform (or Chap.19, Part 2)