Natural element method
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The Natural Element Method (NEM) [1][2] is a meshfree method to solve partial differential equation, where the elements don't have a predefined shape like the Finite Element Method, but depend on the geometry.
A Voronoi diagram partitioning the space is used to create each of these elements.
Laplace interpolation functions are then used to model the unknown function within each element.
References
- ^ Sukumar, N.; Moran, B.; Belytschko, T. (21 June 1998). "The natural element method in solid mechanics". International Journal for Numerical Methods in Engineering. 43 (5): 839–887. doi:10.1002/(SICI)1097-0207(19981115)43:53.0.CO;2-R. Retrieved 21 June 2019 – via Wiley Online Library.
- ^ https://onlinelibrary.wiley.com/doi/abs/10.1002/nme.1016
| This article, Natural element method, has recently been created via the Articles for creation process. Please check to see if the reviewer has accidentally left this template after accepting the draft and take appropriate action as necessary.
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