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In mathematics, the '''Calogero–Degasperis–Fokas equation''' is the nonlinear [[partial differential equation]]


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:<math>\displaystyle u_{xxx}-\frac{1}{8}u_x^3 + u_x\left(Ae^u+Be^{-u}\right)=0.</math>
 
This equation was named after [[F. Calogero]], [[A. Degasperis]], and [[A. Fokas]].
 
==See also ==
*[[Boomeron equation]]
*[[Zoomeron equation]]
 
==External links==
* {{mathworld|urlname=Calogero-Degasperis-FokasEquation|title=Calogero–Degasperis–Fokas Equation}}
 
{{DEFAULTSORT:Calogero-Degasperis-Fokas equation}}
[[Category:Partial differential equations]]

Revision as of 02:24, 20 December 2013

In mathematics, the Calogero–Degasperis–Fokas equation is the nonlinear partial differential equation

This equation was named after F. Calogero, A. Degasperis, and A. Fokas.

See also

External links

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