Whitham equation

id: whitham-equation-244-7231671
title: Whitham equation
text: In mathematical physics, the Whitham equation is a non-local model for non-linear dispersive waves. The equation is notated as follows: This integro-differential equation for the oscillatory variable η(x,t) is named after Gerald Whitham who introduced it as a model to study breaking of non-linear dispersive water waves in 1967. Wave breaking – bounded solutions with unbounded derivatives – for the Whitham equation has recently been proven. For a certain choice of the kernel K(x − ξ) it becomes t
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category slug: encyclopedia
description: Non-local model for non-linear dispersive waves
original url: https://en.wikipedia.org/wiki/Whitham_equation
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date modified: 2023-09-08T07:22:44Z
main entity: {"identifier":"Q7996487","url":"https://www.wikidata.org/entity/Q7996487"}
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