Widely popular among the engineering community, the finite element method (FEM) is a numerical technique used to perform finite element analysis of any given physical phenomenon. It has simple, compact, and results-oriented features that are appealing to engineers.
Here are six advantages of this technique:
- Modeling. FEM allows for easier modeling of complex geometrical and irregular shapes. Because the designer is able to model both the interior and exterior, he or she can determine how critical factors might affect the entire structure and why failures might occur.
- Adaptability. FEM can be adapted to varying requirements for accuracy, which can reduce the need for physical prototypes in the design process. Creating multiple iterations of initial prototypes is usually a very expensive and time intensive process. Instead of spending weeks on hard prototyping, the designer can model different designs and materials in hours via software.
- Accuracy. While modeling a complex physical deformity by hand can be impractical, a computer using FEM can solve the problem with a high degree of accuracy.
- Time-dependent simulation. FEM is highly useful for certain time-dependent simulations, such as crash simulations, in which deformations in one area depend on deformation in another area.
- Boundaries. With FEM, designers can use boundary conditions to define to which conditions the model needs to respond. Boundary conditions can include point forces, distributed forces, thermal effects (such as temperature changes or applied heat energy), and positional constraints.
- Visualization. FEM makes it easy to produce detailed visualizations of a problem, which allows engineers to intuitively identify weak points in a design. They can then use this information to create a new design.
Coming soon from IEEE, Finite Element Method Courses will provide a comprehensive and up-to-date account of FEM in photonics devices, with an emphasis on practical, problem-solving applications and real-world examples. Your engineers will gain an understanding of how mathematical concepts translate to computer code finite element-based methods. Connect with an IEEE Content Specialist today to learn how to get access to this program for your organization.
Harish, Ajay. (21 Mar 2019). Finite Element Method – FEM and FEA Explained. SimScale.
Sjodin, Bjorn. (18 Apr 2016). What is the Difference Between FEM, FDM, and FVM? Machine Design.