Also known as: CGWM_Kortje
Vice-President amp Senior Investment Advisor-Canaccord Genuity Providing trusted investment advice since
Santa Ana, CA | Pomona, CA | Oceano, CA
Also known as: pombob
Robert Kortje lives in Santa Ana, California. He has also lived in Pomona, California; Oceano, California and Indianapolis, Indiana. He is an alumnus of the Pike High School. Robert loves music by Nirvana and Kurt Cobain. His favorite sport is Judo.
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In mathematics, the Korteweg–De Vries (KdV) equation is a partial differential equation (PDE) which serves as a mathematical model of waves on shallow water surfaces. It is particularly notable as the prototypical example of an integrable PDE and exhibits many of the expected behaviours for an integrable PDE, such as a large number of explicit solutions, in particular soliton solutions, and an infinite number of conserved quantities, despite the nonlinearity which typically renders PDEs intractable. The KdV can be solved by the inverse scattering method (ISM). In fact, Gardner, Greene, Kruskal and Miura developed the classical inverse scattering method to solve the KdV equation.. You can find more here.
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