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ETH LibraryNumerical Implementation of an Anisotropic FiniteDeformation Plasticity Model Master Thesis Author(s): Mettler, Linus Ken Publication date: 2012 Permanent link: https://doi.org/10.3929/ethza009774144
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Numerical implementation of an refers to the practical application of numerical methods and algorithms to solve mathematical problems and models, often involving computations on computers.
Typically, entities or individuals involved in projects or research that utilize numerical methods in their work may be required to file a numerical implementation report, depending on institutional or regulatory guidelines.
To fill out a numerical implementation, one generally needs to provide details such as the problem being solved, the numerical methods used, implementation specifics, and results obtained. Clear documentation and adherence to guidelines are essential.
The purpose of numerical implementation is to convert theoretical numerical algorithms into practical applications that can compute solutions accurately, efficiently, and model real-world phenomena.
Information that must be reported typically includes the mathematical model, chosen numerical methods, algorithmic steps, input parameters, output results, and any assumptions or limitations encountered during the implementation.
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