11 results for "finite element"

Finite element, also known as finite element analysis (FEA), is a testing method of using computers to help predict how well products will work as designed. Finite element analysis puts certain forces against a product, like high heat, extreme vibration, flow of liquids, and other physical effects, to capture the data points on how a certain product reacts to these forces. It also tests the points where a product wears out, breaks, or changes in the way that it was designed to work.‎

It is valuable to learn finite element analysis if you're interested in numerical coding in mathematics and engineering, as this numerical computer process is used by engineers to help simulate elements of our weather conditions (wind, rain, snow, cold). You may learn that engineers working in finite element areas use a mathematics technique called finite element method (FEM) to run virtual experiments to optimize their designs. This process represents the core of mechanical engineering, and it's used frequently in developing simulation software in a number of automated processes.‎

Many of the top jobs in finite element roles are in positions like structural analysis engineer, mechanical engineer, and finite element analysis engineer. You may seek out junior engineer roles in the modeling of mechanical applications in aerospace and civil engineering, for instance. Large technology companies and civil engineering firms may have openings for new engineers with a background in finite element analysis. Interesting finite element applications are happening in industry areas involving thermomechanical issues, biomedical engineering, and electromagnetics.‎

Taking online courses may help you learn key numerical coding components of finite element analysis. This could include a basic understanding of the finite element method as it applies to a wide range of engineering issues, physics problems, and other scientific queries. You may learn how finite element analysis connects aspects of software coding in an open-source environment to other applications in mathematics, science, engineering, and physics. Subsequently, your understanding of numerical algorithms used in stability, computational complexity, convergence, and approximation may grow to a higher level.‎