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- Korteweg–de_Vries_equation abstract "In mathematics, the Korteweg–de Vries equation (KdV equation for short) is a mathematical model of waves on shallow water surfaces. It is particularly notable as the prototypical example of an exactly solvable model, that is, a non-linear partial differential equation whose solutions can be exactly and precisely specified. KdV can be solved by means of the inverse scattering transform. The mathematical theory behind the KdV equation is rich and interesting, and, in the broad sense, is a topic of active mathematical research. The KdV equation was first introduced by Boussinesq (1877, footnote on page 360) and rediscovered by Diederik Korteweg and Gustav de Vries (1895).".
- Korteweg–de_Vries_equation thumbnail Cnoidal_wave_m=0.9.svg?width=300.
- Korteweg–de_Vries_equation wikiPageID "344116".
- Korteweg–de_Vries_equation wikiPageRevisionID "601432849".
- Korteweg–de_Vries_equation author1Link "Diederik Korteweg".
- Korteweg–de_Vries_equation author2Link "Gustav de Vries".
- Korteweg–de_Vries_equation authorlink "Joseph Valentin Boussinesq".
- Korteweg–de_Vries_equation first "Diederik".
- Korteweg–de_Vries_equation first "Gustav".
- Korteweg–de_Vries_equation first "L.A.".
- Korteweg–de_Vries_equation id "K/k055800".
- Korteweg–de_Vries_equation last "Boussinesq".
- Korteweg–de_Vries_equation last "Korteweg".
- Korteweg–de_Vries_equation last "Takhtadzhyan".
- Korteweg–de_Vries_equation last "de Vries".
- Korteweg–de_Vries_equation loc "footnote on page 360".
- Korteweg–de_Vries_equation title "Korteweg–deVries Equation".
- Korteweg–de_Vries_equation urlname "Korteweg–deVriesEquation".
- Korteweg–de_Vries_equation year "1877".
- Korteweg–de_Vries_equation year "1895".
- Korteweg–de_Vries_equation subject Category:Equations_of_fluid_dynamics.
- Korteweg–de_Vries_equation subject Category:Exactly_solvable_models.
- Korteweg–de_Vries_equation subject Category:Partial_differential_equations.
- Korteweg–de_Vries_equation subject Category:Solitons.
- Korteweg–de_Vries_equation comment "In mathematics, the Korteweg–de Vries equation (KdV equation for short) is a mathematical model of waves on shallow water surfaces. It is particularly notable as the prototypical example of an exactly solvable model, that is, a non-linear partial differential equation whose solutions can be exactly and precisely specified. KdV can be solved by means of the inverse scattering transform.".
- Korteweg–de_Vries_equation label "Ecuación de Korteweg-de Vries".
- Korteweg–de_Vries_equation label "KdV方程".
- Korteweg–de_Vries_equation label "KdV方程式".
- Korteweg–de_Vries_equation label "Korteweg-de-Vries-Gleichung".
- Korteweg–de_Vries_equation label "Korteweg–de Vries equation".
- Korteweg–de_Vries_equation label "Równanie Kortewega-de Vries".
- Korteweg–de_Vries_equation label "Équation de Korteweg et de Vries".
- Korteweg–de_Vries_equation label "Уравнение Кортевега — де Фриза".
- Korteweg–de_Vries_equation sameAs Korteweg%E2%80%93de_Vries_equation.
- Korteweg–de_Vries_equation sameAs Korteweg-de-Vries-Gleichung.
- Korteweg–de_Vries_equation sameAs Ecuación_de_Korteweg-de_Vries.
- Korteweg–de_Vries_equation sameAs Équation_de_Korteweg_et_de_Vries.
- Korteweg–de_Vries_equation sameAs KdV方程式.
- Korteweg–de_Vries_equation sameAs 코르테버흐-더프리스_방정식.
- Korteweg–de_Vries_equation sameAs Równanie_Kortewega-de_Vries.
- Korteweg–de_Vries_equation sameAs Q601796.
- Korteweg–de_Vries_equation sameAs Q601796.
- Korteweg–de_Vries_equation wasDerivedFrom Korteweg–de_Vries_equation?oldid=601432849.
- Korteweg–de_Vries_equation depiction Cnoidal_wave_m=0.9.svg.