The Applied Element Method (AEM) is a computational technique used to analyze the behavior of complex mechanical systems and large-scale structures. It is a modified version of the finite element method (FEM), which is adapted to create more efficient and accurate models. AEM is suitable for analyzing linear and nonlinear behavior, dynamics, and vibrations with a large number of highly variable parameters. It can be used for both static and dynamic analysis and can incorporate several material properties and boundary conditions. One of the key aspects of AEM is its ability to handle large deformations and rotations. This is achieved by using a set of basis functions that are defined over each element, allowing for a more accurate representation of the system's behavior. Additionally, AEM can handle contact and impact problems, making it useful for analyzing systems that involve collisions or other interactions. Another important aspect of AEM is its ability to handle complex geometries. Unlike traditional FEM, AEM does not require a mesh to be generated before analysis. Instead, it uses a set of basis functions that are defined over each element, allowing for a more accurate representation of the system's behavior. This makes AEM particularly useful for analyzing systems with irregular or complex geometries. AEM is also highly customizable, allowing for the incorporation of various material models and boundary conditions. This makes it useful for analyzing a wide range of systems, including those with nonlinear material behavior, complex loading conditions, and multiple contact interfaces. Overall, the Applied Element Method is a powerful computational technique that is used by engineers and designers to analyze the behavior of complex mechanical systems and large-scale structures. Its ability to handle large deformations, complex geometries, and a wide range of material models and boundary conditions makes it a valuable tool for a wide range of applications.
computational technique, finite element analysis, linear behavior, nonlinear behavior, dynamics, vibrations, large deformations, rotations, contact problems, complex geometries, material models, boundary conditions, irregular geometries, customizable
The Applied Element Method (AEM) is an innovative approach to designing structures and components by using computational simulations and analysis to reduce the time and cost of production. This process uses a finite element analysis (FEA) to assess various design elements and parameters, such as stress, stiffness, strength, and dynamic behavior. AEM utilizes a combination of design, optimization, and analysis tools to identify the best solution and then produces an optimized design based on the results. The process also allows for the incorporation of materials and components to be used in the design. This approach is beneficial to designers since it allows them to quickly create, optimize, and prototype structural components with minimal cost and effort. Additionally, AEM can help engineers to quickly identify and resolve any potential design flaws or weaknesses before the product is released to the public.
Mesh-free, Abaqus, Numerical, Stress-strain.
The Applied Element Method (AEM) is a computational technique used by engineers and designers to analyze the behavior of large scale structures and complex mechanical systems. It is based on finite element analysis, but is adapted to create more efficient and accurate models. AEM is suitable for analyzing linear and non-linear behavior, dynamics, and vibrations with a large number of highly variable parameters. It can be used for both static and dynamic analysis, and can incorporate several material properties and boundary conditions. By utilizing this method, designers can create better and more accurate models that can be used to predict the behavior of their structures and systems.
AEM, Finite Element Analysis, Stress Analysis, Structural Analysis, Dynamics Analysis.
CITATION : "Lauren Moore. 'Applied Element Method.' Design+Encyclopedia. https://design-encyclopedia.com/?E=189430 (Accessed on May 20, 2024)"
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