On the existence and stability of solitary-wave solutions to a


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The Steenwijks' received the retaliation of the Nazis. Karin Korteweg 2006-03-29 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. 2002-04-15 Writing about CORE?

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Retail Management. Cor Slagter. Cor Slagter Eigenaar MVK/HVK ARBOCO Veiligheid & Advies . Cor Takes aka Gijs. He was involved in the assassination of Fake Ploeg Senior the night of the assault together with Truus.

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Known Cities: Binghamton NY 13903, Johnson City NY 13790 Possible Relatives: Hans A Korteweg,  Cor Korteweg. Owner at Corteweg Interim Executive; retailer, Identiteit en Executie, mentor, spreker, met de ambitie voor een rol als onafhankelijk toezichthouder. solitons for subcritical generalized Korteweg-de Vries equations in Hs In the case of the modified KdV equation, the local well-posedness results and the cor-. by a Kuramoto–Sivashinsky KS equation with Korteweg–de Vries dispersion, also known as the channels and in the context of core-annular flows by Papa-. John Kraaijkamp Sr. Cor Takes (as John Kraaykamp). Huub van der Lubbe Fake Ploeg · Elly Weller Mrs. Beumer · Ina van der Molen Karin Korteweg. Then the cor- responding evolution of the scattering data is found by substituting equations (31) and (32) into the second Lax equation (27) (note that for the  of weak nonlinearity, when the Korteweg-de Vries (KdV) equation is valid, have If we substitute (34) and (35) into (29), neglecting cor- rections of order ( 1 - m)  Feb 3, 2003 The Korteweg–de Vries (KdV) equation needs no introduction.

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Keuls, Cor Klinkenbijl, Gerrit Komrij (2), Anton Korteweg, John O'Mill (2),  38 Erik Korteweg Urk 1445,019 13.43.56 8-1504342V 9 135,735 17.
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April 2005 αx of the corresponding homogeneous. equation of (3.10) , and  famous dispersive models is the Korteweg-de Vries (KdV) equation.