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Théorie de la fonction gammaLimbourg, Henri Jules Joseph, January 1859 (has links)
Thèse--Université de Ghent.
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Asymptotische ontwikkelingen van de novolledige GammafunctiesDopper, Herman Pieter. January 1942 (has links)
Proefschrift--Groningen. / Introduction (p. [1]-15) in German. "Stellingen": 3 p. inserted.
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Théorie de la fonction gamma.Limbourg, Henri Jules Joseph, January 1859 (has links)
Thèse--Université de Ghent. / Leaf preceding t.p. wanting.
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Asymptotische ontwikkelingen van de novolledige GammafunctiesDopper, Herman Pieter. January 1942 (has links)
Proefschrift--Groningen. / Introduction (p. [1]-15) in German. "Stellingen": 3 p. inserted.
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Théorie de la fonction gammaLimbourg, Henri Jules Joseph, January 1859 (has links)
Thèse--Universit́e de Ghent. / Part of the Cornell Digital Library Math Collection.
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Ueber die unvollständige GammafunktionBieri, Hermann. January 1912 (has links)
Thesis--Universität Bern. / Literaturnachweis, ℓ. 1 at end.
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Théorie de la fonction gammaLimbourg, Henri Jules Joseph, January 1859 (has links)
Thèse--Université de Ghent. / All pages after p. 139 wanting.
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Identities for the gamma and hypergeometric functions: an overview from Euler to the presentHannah, Julie Patricia 07 August 2013 (has links)
A research report submitted to the Faculty of Science,
University of the Witwatersrand, in fulfilment of the
requirements for the degree of Master of Science.
Johannesburg, 2013 / Equations involving the gamma and hypergeometric functions are of great interest to
mathematicians and scientists, and newly proven identities for these functions assist
in finding solutions to differential and integral equations.
In this work we trace a brief history of the development of the gamma and
hypergeometric functions, illustrate the close relationship between them and present a
range of their most useful properties and identities, from the earliest ones to those
developed in more recent years. Our literature review will show that while continued
research into hypergeometric identities has generated many new results, some of
these can be shown to be variations of known identities. Hence, we will also discuss
computer based methods that have been developed for creating and analysing such
identities, in order to check for originality and for numerical validity.
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The q-gamma functions and q-Laguerre polynomialsMoak, Daniel Stuart. January 1979 (has links)
Thesis--University of Wisconsin--Madison. / Typescript. Vita. eContent provider-neutral record in process. Description based on print version record. Includes bibliographical references (leaves 80-81).
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Die Bernoullische Funktion und die Gammafunktion eine Vergleichungsstudie /Hofstetter, Peter. January 1912 (has links)
Thesis--Universität Bern.
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