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         Laguerre Edmond:     more detail
  1. Recherches Sur La Geometrie De Direction (1885) (French Edition) by Edmond Nicolas Laguerre, 2010-09-10
  2. Recherches Sur La Géométrie De Direction: Méthodes De Transformation : Anticaustiques (French Edition) by Edmond Nicolas Laguerre, 2010-03-25
  3. Théorie Des Équations Numériques (French Edition) by Edmond Nicolas Laguerre, 2009-12-31
  4. Euvres De Laguerre (French Edition) by Edmond Nicolas Laguerre, Académie des Sciences, 2010-01-12
  5. Oeuvres de Laguerre, Vol. 1 (French Edition) by Edmond Nicolas Laguerre, 2006-09-13
  6. Euvres de Laguerre vol. 2 of 2 (French Edition) by Edmond Nicolas Laguerre, 2010-09-20
  7. Recherches sur la géométrie de direction: méthodes de transformation; anticaustiques (French Edition) by Edmond Nicolas Laguerre, 1885-01-01
  8. Recherches Sur La Geometrie De Direction (1885) (French Edition) by Edmond Nicolas Laguerre, 2010-09-10

1. Biografia De Laguerre, Edmond
Reportajes. Los protagonistas de la actualidad. Laguerre, Edmond (Barle-Duc, 1834- id., 1886) Matem tico franc s.
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2. Poster Of Laguerre
Edmond Laguerre. lived from 1834 to 1886. Laguerre studied approximation methodsand is best remembered for the special functions the Laguerre polynomials.
http://www-groups.dcs.st-and.ac.uk/~history/Posters2/Laguerre.html
Edmond Laguerre lived from 1834 to 1886 Laguerre studied approximation methods and is best remembered for the special functions: the Laguerre polynomials. Find out more at
http://www-history.mcs.st-andrews.ac.uk/history/
Mathematicians/Laguerre.html

3. Gallica - Laguerre, Edmond Nicolas. Fran Ais). 1898-1905]Oeuvres
3. Sur la th orie des foyers, par M. EDMOND LAGUERREVERLY, l ve de l'Institution Barbet. 6
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4. Edmond Laguerre: Information From Answers.com
Edmond laguerre edmond Nicolas Laguerre ( April 9 1834 August 14 , 1886 ) wasFrench mathematician who was born in Bar-le-Duc France and died in.
http://www.answers.com/topic/edmond-laguerre
showHide_TellMeAbout2('false'); Business Entertainment Games Health ... More... On this page: Wikipedia Mentioned In Or search: - The Web - Images - News - Blogs - Shopping Edmond Laguerre Wikipedia Edmond Laguerre Edmond Nicolas Laguerre April 9 August 14 ) was French mathematician who was born in Bar-le-Duc France and died in Bar-le-Duc France.
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This entry is from Wikipedia, the leading user-contributed encyclopedia. It may not have been reviewed by professional editors (see Mentioned In Edmond Laguerre is mentioned in the following topics: Laguerre polynomials List of mathematicians Wikipedia information about Edmond Laguerre This article is licensed under the GNU Free Documentation License . It uses material from the Wikipedia article "Edmond Laguerre" More from Wikipedia Your Ad Here Jump to: Wikipedia Mentioned In Or search: - The Web - Images - News - Blogs - Shopping Send this page Print this page Link to this page Tell me about: Home About Tell a Friend Buzz ... Site Map

5. Gallica - Laguerre, Edmond Nicolas. Fran Ais). 1898-1905]Oeuvres
451. Sur le potentiel de deux ellipso des. 455. Sur un M moire de Laguerre concernant les quations alg briques; par M. Ch. Hermite. 46
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6. Edmond Laguerre Encyclopedia Article, Definition, History, Biography
Edmond Laguerre Encyclopedia Article, Definition, History, Biography
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7. Edmond Laguerre - Wikipedia, The Free Encyclopedia
Edmond Laguerre. From Wikipedia, the free encyclopedia. Edmond Nicolas Laguerre (April9, 1834 August 14, 1886) was French mathematician who was born in
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Edmond Laguerre
From Wikipedia, the free encyclopedia.
Edmond Nicolas Laguerre April 9 August 14 ) was French mathematician who was born in Bar-le-Duc France and died in Bar-le-Duc France. edit
See also
edit
External links
This biographical article about a mathematician is a stub . You can help Wikipedia by expanding it Retrieved from " http://en.wikipedia.org/wiki/Edmond_Laguerre Categories Mathematician stubs 1834 births ... French mathematicians Views Personal tools Navigation Search Toolbox In other languages

8. 165th Anniversary Of Edmond Laguerre
April 9 1999 165th Anniversary of Edmond Laguerre grandfather of frequencywarping
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9. Astrology Map Of The Heavens, Planets, Interactive Birth Chart
Edmond LAGUERRE, astrology, astrological themes, world's biggest database of famous people with interactive map of the heavens, famous people's
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10. ASTROTHEME Map Of The Heavens For Edmond LAGUERRE
Edmond LAGUERRE. Born April 9, 1834 at 0100 in Bar Le Duc (France) Aries 18 41 AS Capricorn 1 52
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11. Edmond Laguerre - Art History Online Reference And Guide
Edmond Laguerre Art History Online Reference and Guide
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12. NodeWorks - Encyclopedia Edmond Laguerre
Edmond Laguerre
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13. Laguerre
Translate this page laguerre edmond Nicolas, français, 1834-1886 Les polynômes de Laguerre sontobtenus par le développement en série de la fonction ci-dessous,
http://serge.mehl.free.fr/chrono/Laguerre.html
et transformations Serret Si P(x) = a i x i nx n-1 n-2 - (n-2)a n-1
ou de Legendre n orthogonaux pour le produit scalaire Sous la condition le coefficient x n est (-1) n xL" n + (1 - x)L' n + nL n xL' n (x) - nL n (x) + nL n-1 (x) = (n + 1)L n+1 (x) + (x - 2n - 1).L n (x) + nL n-1 (x) = n factorielle n) Laguerre sont :
  • L o (x) = 1 L (x) = -x + 1 L (x) = x L (x) = -x L (x) = x
Hilbert
Fuchs Venn

14. Encyclopedia Edmond Laguerre
Encyclopedia Edmond Laguerre Updated 34 days 14 hours Other descriptions of Edmond Laguerre
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15. Edmond Nicolas Laguerre
Edmond Nicolas Laguerre. Edmond Nicolas Laguerre (9 kwietnia 1834 14 sierpnia1886) to matematyk francuski. Jego prace dotyczyly analizy,
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Edmond Nicolas Laguerre
9 kwietnia 14 sierpnia ) to matematyk francuski Jego prace dotyczyły analizy algebry i geometrii Zobacz też: wielomiany Laguerre'a
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16. Edmond Nicolas Laguerre - Wikipedia, Wolna Encyklopedia
Edmond Nicolas Laguerre. Z Wikipedii, wolnej encyklopedii. Edmond NicolasLaguerre (9 kwietnia 1834 14 sierpnia 1886) to matematyk francuski.
http://pl.wikipedia.org/wiki/Edmond_Nicolas_Laguerre
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Edmond Nicolas Laguerre
Z Wikipedii, wolnej encyklopedii.
Edmond Nicolas Laguerre 9 kwietnia 14 sierpnia ) to matematyk francuski Jego prace dotyczyły analizy algebry i geometrii Zobacz też: wielomiany Laguerre'a
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17. Edmond Nicolas Laguerre - Wikipedia

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Edmond Nicolas Laguerre
Da Wikipedia, l'enciclopedia libera.
Edmond Nicolas Laguerre Bar-le-Duc Francia 9 aprile Bar-le-Duc ... 14 agosto ), matematico francese, oggi noto soprattutto per la introduzione dei polinomi che portano il suo nome. Laguerre fin dalla giovinezza ha una salute cagionevole che ostacola le sue attivit . Entra all' ‰cole Polytechnique di Parigi nel 1852 e ottiene una laurea nel 1854. A questo punto sceglie la carriera militare e dal 1854 al 1864 come ufficiale di artiglieria viene distaccato a Mutzig , vicino a Strasburgo , presso una fabbrica di armamenti. In questo periodo riesce a continuare studi matematici e nel 1864 riesce a tornare come tutore all'‰cole Polytechnique; qui rimane quasi fino alla morte. Anche grazie all'appoggio di Joseeph Bertrand , viene eletto all' Academie des Sciences e nel ottiene la cattedra di Fisica matematica al Coll¨ge de France . Nel 1886 per² la sua cattiva salute lo induce a dimettersi e a ritirarsi a Bar-le-Duc; qui muore solo sei mesi pi¹ tardi. Laguerre ha scritto 140 memorie che sono state pubblicate sui migliori periodici del suo tempo. I suoi migliori risultati hanno riguardato vari aspetti della geometria e dell'analisi. Egli per² viene ricordato soprattutto per l'introduzione dei polinomi che portano il suo nome.

18. Laguerre
Biography of edmond laguerre (18341886) edmond laguerre had poor health asa boy and this impeded his studies. His parents were forced to move him from
http://www-groups.dcs.st-and.ac.uk/~history/Mathematicians/Laguerre.html
Edmond Nicolas Laguerre
Born: 9 April 1834 in Bar-le-Duc, France
Died: 14 Aug 1886 in Bar-le-Duc, France
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Edmond Laguerre On the theory of foci Bertrand , who was a great admirer of his work, supported him for election to the Academy of Sciences Laguerre studied approximation methods and is best remembered for the special functions the Laguerre polynomials which are solutions of the Laguerre differential equations . This work came out of his paper published in 1879 which examined exp(- x x dx where the integral is from x to infinity. He found a divergent series, the first few terms of which gave a good approximation to the integral. He also found a continued fraction expansion for the integral, the convergents of which involved the Laguerre polynomials. He went on to investigate properties of the polynomials, proving orthogonality relations and also showing that an arbitrary function could be expanded in a ' Fourier type' series in Laguerre polynomials. Bernkopf writes in [1]:-

19. Laguerre Polynomials: Information From Answers.com
In mathematics, the laguerre polynomials, named after edmond laguerre (1834 1886), are a polynomial sequence defined by. L_n(x)=\frac{e^x}{n!}
http://www.answers.com/topic/laguerre-polynomials
showHide_TellMeAbout2('false'); Business Entertainment Games Health ... More... On this page: Wikipedia Best of Web Mentioned In Or search: - The Web - Images - News - Blogs - Shopping Laguerre polynomials Wikipedia Laguerre polynomials In mathematics , the Laguerre polynomials , named after Edmond Laguerre (1834 - 1886), are a polynomial sequence defined by These polynomials are orthogonal to each other with respect to the inner product given by The sequence of Laguerre polynomials is a Sheffer sequence
Low orders
The first 6 Laguerre polynomials. The first few polynomials are
As contour integral
The polynomials may be expressed in terms of a contour integral where the contour circles the origin once in a counterclockwise direction.
Generalized Laguerre polynomials
The orthogonality property stated above is equivalent to saying that if X is an exponentially distributed random variable with probability density function then The exponential distribution is not the only gamma distribution . A polynomial sequence orthogonal with respect to the gamma distribution whose probability density function is (see gamma function ) is given by the defining equation for the generalized Laguerre polynomials These are also sometimes called the associated Laguerre polynomials The associated Laguerre polynomials are orthogonal over with respect to the weighting function x e x
Relation to Hermite polynomials
The generalized Laguerre polynomials arise in the treatment of the quantum harmonic oscillator , due to their relation to the Hermite polynomials , which can be expressed as

20. Wikipedia:List Of Encyclopedia Topics/Biographies L - Wikipedia, The Free Encycl
edmond Nicolas laguerre, laguerre, edmond Nicolas. edmond Nicolaslaguerre (1834 1886), French mathematician; eponym of laguerre
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Wikipedia:List of encyclopedia topics/Biographies L
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