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In mathematics, a '''Lamé function''' (or '''ellipsoidal harmonic function''') is a solution of '''Lamé's equation''', a second-order [[ordinary differential equation]].  It was introduced in the paper {{harvs|first=Gabriel|last= Lamé|authorlink= Gabriel Lamé|year=1837}}. Lamé's equation appears in the method of [[separation of variables]] applied to the [[Laplace equation]] in [[elliptic coordinates]]. In some special cases solutions can be expressed in terms of polynomials called '''Lamé polynomials'''.


Lamé functions are discussed in detail in {{harvs|loc=Chapter XV | last1=Erdélyi | first1=Arthur | last2=Magnus | first2=Wilhelm | author2-link=Wilhelm Magnus | last3=Oberhettinger | first3=Fritz | last4=Tricomi | first4=Francesco G. | title=Higher transcendental functions. Vol. III | publisher=McGraw–Hill Book Company, Inc., New York-Toronto-London | mr=0066496 | year=1955}}


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Lamé's equation is  
:<math>\frac{d^2y}{dx^2} = (A+B\weierp(x))y</math>
where ''A'' and ''B'' are constants, and <math>\wp</math> is the [[Weierstrass elliptic function]].  
The most important case is when  ''B'' is of the form ''n''(''n''&nbsp;+&nbsp;1) for an integer ''n'', in which case the solutions extend to meromorphic functions defined in the whole complex plane. For other values of ''B'' the solutions have [[branch point]]s.
 
By changing the independent variable, Lamé's equation can also be rewritten in algebraic form as
:<math>\frac{d^2y}{dt^2} +\frac{1}{2}\left(\frac{1}{t-e_1}+\frac{1}{t-e_2}+\frac{1}{t-e_3}\right)\frac{dy}{dt} = \frac{A+Bt}{4(t-e_1)(t-e_2)(t-e_3)}y</math>
which after a change of variable becomes a special case of [[Heun's equation]].
 
==References==
 
*{{Citation
| last = Erdélyi
| first = Arthur
| authorlink = Arthur Erdélyi
| last2 = Magnus
| first2 = Wilhelm
| author2-link = Wilhelm Magnus
| last3 = Oberhettinger
| first3 = Fritz
| last4 = Tricomi
| first4 = Francesco G.
| author4-link = Francesco Tricomi
| title = Higher transcendental functions
| series = Bateman Manuscript Project
| volume = Vol. III
| place = New York–Toronto–London
| publisher = [[McGraw-Hill]]
| pages = XVII + 292
| year = 1955
| url = http://apps.nrbook.com/bateman/Vol3.pdf
| mr = 0066496
| zbl = 0064.06302
}}.
*{{Citation
| first = G.
| last = Lamé
| author-link = Gabriel Lamé
| title = Sur les surfaces isothermes dans les corps homogènes en équilibre de température
| journal = [[Journal de mathématiques pures et appliquées]]
| volume = 2 
| year = 1837
| pages = 147–188
| url = http://gallica.bnf.fr/ark:/12148/bpt6k163818/f155.image
}}. Available at [[Gallica]].
*{{springer|id=L/l057400|first=N. Kh.|last= Rozov|title=Lamé equation}}
*{{springer|id=L/l057410|first=N. Kh.|last= Rozov|title=Lamé function}}
*{{dlmf|id=29|first=H. |last=Volkmer}}
 
{{DEFAULTSORT:Lame function}}
[[Category:Special functions]]

Revision as of 11:51, 28 January 2014

In mathematics, a Lamé function (or ellipsoidal harmonic function) is a solution of Lamé's equation, a second-order ordinary differential equation. It was introduced in the paper Template:Harvs. Lamé's equation appears in the method of separation of variables applied to the Laplace equation in elliptic coordinates. In some special cases solutions can be expressed in terms of polynomials called Lamé polynomials.

Lamé functions are discussed in detail in Template:Harvs

Lamé's equation is

d2ydx2=(A+B(x))y

where A and B are constants, and is the Weierstrass elliptic function. The most important case is when B is of the form n(n + 1) for an integer n, in which case the solutions extend to meromorphic functions defined in the whole complex plane. For other values of B the solutions have branch points.

By changing the independent variable, Lamé's equation can also be rewritten in algebraic form as

d2ydt2+12(1te1+1te2+1te3)dydt=A+Bt4(te1)(te2)(te3)y

which after a change of variable becomes a special case of Heun's equation.

References

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