en>K9re11: /* Gindikin–Karpelevich formula */

2014-11-08T09:34:26Z

Gindikin–Karpelevich formula

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	~~:<math>\displaystyle S(x,\alpha) = \int_x^\infty t^{\alpha-1}\sin(t) \, dt</math>~~



	~~==References==~~

	*{{Citation \| last1=Böhmer \| first1=Paul Eugen \| title=Differenzengleichungen und bestimmte Integrale. \| url=http://books.google.com/books?id=pD5tAAAAMAAJ \| publisher=Leipzig, K. F. ~~Koehler Verlag \| language=German \| year=1939}}~~

	~~{{DEFAULTSORT:Bohmer Integral}}~~
	~~[[Category:Special functions]]~~


	~~{{mathanalysis-stub}}~~

en>Headbomb: Various citation cleanup + AWB fixes using AWB (8062)

2012-04-25T21:55:27Z

Various citation cleanup + AWB fixes using AWB (8062)

New page

{{refimprove|date=March 2012}}

In [[mathematics]], a '''Böhmer integral''' is an [[integral]] introduced by {{harvtxt|Böhmer|1939}} [[generalizing]] the [[Fresnel integrals]].

There are two versions, given by

:<math>\displaystyle C(x,\alpha) = \int_x^\infty t^{\alpha-1}\cos(t) \, dt</math>
:<math>\displaystyle S(x,\alpha) = \int_x^\infty t^{\alpha-1}\sin(t) \, dt</math>

==References==

*{{Citation | last1=Böhmer | first1=Paul Eugen | title=Differenzengleichungen und bestimmte Integrale. | url=http://books.google.com/books?id=pD5tAAAAMAAJ | publisher=Leipzig, K. F. Koehler Verlag | language=German | year=1939}}

{{DEFAULTSORT:Bohmer Integral}}
[[Category:Special functions]]

{{mathanalysis-stub}}

Harish-Chandra's c-function - Revision history

en>K9re11: /* Gindikin–Karpelevich formula */

en>Headbomb: Various citation cleanup + AWB fixes using AWB (8062)