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In numerical solution of differential equations, WENO (weighted essentially non-oscillatory) methods are classes of high-resolution schemes. WENO are used in the numerical solution of hyperbolic partial differential equations. These methods were developed from
ENO methods ENO (essentially non-oscillatory) methods are classes of high-resolution schemes in numerical solution of differential equations. History The first ENO scheme was developed by Harten, Engquist, Osher and Chakravarthy in 1987. In 1994, the first ...
(essentially non-oscillatory). The first WENO scheme was developed by Liu,
Osher Osher may refer to: * Osher (name) * Osher Lifelong Learning Institutes * Osher Center for Integrative Medicine {{disambig ...
and Chan in 1994. In 1996, Guang-Sh and
Chi-Wang Shu Chi-Wang Shu (Chinese: 舒其望, born 1 January 1957) is the Theodore B. Stowell University Professor of Applied Mathematics at Brown University. He is known for his research in the fields of computational fluid dynamics, numerical solutions of ...
developed a new WENO scheme called WENO-JS. Nowadays, there are many WENO methods.


See also

* High-resolution scheme *
ENO methods ENO (essentially non-oscillatory) methods are classes of high-resolution schemes in numerical solution of differential equations. History The first ENO scheme was developed by Harten, Engquist, Osher and Chakravarthy in 1987. In 1994, the first ...


References


Further reading

* * {{Numerical PDE Numerical differential equations Computational fluid dynamics