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- W315532787 abstract "The p-Laplacian operator, or the p-Laplace operator, is a quasilinear elliptic partial differential operator of 2nd order. The p-Laplacian equation is a generalization of the PDE of Laplace Equation and in this paper, we present a way of its solution using Finite Elements. Our method of Finite Elements leads to an Optimization Problem that can be solved by an appropriate combination of Genetic Algorithms and Nelder- Mead. Our method is illustrated by a numerical example. Other methods for the solution of other equations that contain the p-Laplacian operator are also discussed." @default.
- W315532787 created "2016-06-24" @default.
- W315532787 creator A5036029555 @default.
- W315532787 date "2009-06-26" @default.
- W315532787 modified "2023-09-23" @default.
- W315532787 title "Genetic algorithms with Nelder-Mead optimization for the finite elements methods applied on non-linear problems in fluid mechanics" @default.
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