"Finite Element Methods Applications" ed. by Mahboub Baccouch

This book provides several applications of the finite element method (FEM) for solving real-world problems. This book describes the development of FEM and discusses and illustrates its specific applications.

FEM is a widely used technique for numerical simulations in many areas of physics and engineering. It has gained increased popularity over recent years for the solution of complex engineering and science problems. FEM is now a powerful and popular numerical method for solving differential equations, with flexibility in dealing with complex geometric domains and various boundary conditions. The method has a wide range of applications in various branches of engineering such as mechanical engineering, thermal and fluid flows, electromagnetics, business management, and many others.

Contents
1. A Brief Summary of the Finite Element Method for Differential Equations
2. Fluid Structure Interaction Study of Stenosed Carotid Artery Considering the Effects of Blood Pressure and Altered Gravity
3. The Finite Element Method Applied to the Magnetostatic and Magnetodynamic Problems
4. A Combination of Finite Difference and Finite Element Methods for Temperature and Stress Predictions of Early-Age Concrete Members
5. Convective Heat and Mass Transfer of Two Fluids in a Vertical Channel
6. A Dynamic Finite Element Cellular Model and Its Application on Cell Migration
7. Nuclear Reactor Thermal Expansion Reactivity Effect Determination Using Finite Element Analysis Coupled with Monte Carlo Neutron Transport Analysis
8. Finite Element Analysis and Its Applications in Dentistry
9. Rolling Resistance Estimation for PCR Tyre Design Using the Finite Element Method
10. Finite Element Analysis in Nanotechnology Research
11. Finite Element Method for Ship Composite-Based on Aluminum
12. A MATLAB-Based Symbolic Approach for the Quick Developing of Nonlinear Solid Mechanics Finite Elements
13. A Posteriori Error Analysis in Finite Element Approximation for Fully Discrete Semilinear Parabolic Problems
14. Finite Element Magnetic Method for Magnetorheological Based Actuators


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