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In mathematics, a '''Wangerin function''' (or '''Lamé–Wangerin function''') is a solution of '''Wangerin's differential equation''' studied by {{harvs|txt|last=Wangerin|authorlink=Friedrich Heinrich Albert Wangerin|year=1878}}. Wangerin's equation is a special case of the [[Lamé equation]].
 
==References==
 
*{{Citation | last1=Wangerin | first1=A. | title=Ueber die Reduction der Gleichung <math>\frac{\partial^2V}{\partial x^2}+\frac{\partial^2V}{\partial y^2}+\frac{ \partial^2V}{\partial z^2}=0</math> auf gewöhnliche Differentialgleichungen. | language=German | jfm=10.0663.03 | year=1878 | journal=Berlliner Monatsberichte | pages=152–166 }}
 
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[[Category:Special functions]]

Latest revision as of 21:52, 21 March 2013

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In mathematics, a Wangerin function (or Lamé–Wangerin function) is a solution of Wangerin's differential equation studied by Template:Harvs. Wangerin's equation is a special case of the Lamé equation.

References

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