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Mordell Louis: more detail

Biography - Mordell, Louis (Joel) (1888-1972): An article from: Contemporary Authors by Gale Reference Team, 2003-01-01
Three lectures on Fermat 's last theorem. by L. J. Mordell by Mordell. L. J. (Louis Joel). 1888-, 1921
Three Lectures on Fermat's Last Theorem: -1921 by L. J. (Louis Joel) Mordell, 2009-07-24
Three Lectures On Fermat's Last Theorem (1921) by Louis Joel Mordell, 2010-05-23
Gerd Faltings Proves Mordell's Conjecture (1983): An entry from Gale's <i>Science and Its Times</i> by Brooke Coates, 2001
Reflections of a Mathematician. by Louis Joel (1888-1972). MORDELL, 1959-01-01
Three Lectures On Fermat's Last Theorem (1921) by Louis Joel Mordell, 2010-09-10
Louis Joel Mordell 1888-1972 by J.W.S. Cassels, 1973-01-01
Three Lectures On Fermat's Last Theorem

lists with details

January 2003
Josephlouis Lagrange, 26 Eliakim Hastings Moore, 27 Charles Dodgson louis JoelMordell, 29 Ernst Eduard Kummer. 30 Michelangelo Ricci, 31 Samuel Loyd
http://mathforum.org/~judyann/calendar/January2005.html
Integer Products
In this talk we will solve the problem posed in the title, one first solved byLouis mordell in the 1960 s. More interesting than the question itself,
http://www.mathcs.sjsu.edu/faculty/dfhayes/BAMA/Schaefer.html

Extractions: In this talk we will solve the problem posed in the title, one first solved by Louis Mordell in the 1960's. More interesting than the question itself, perhaps, is the method of solution, which serves to introduce the beautiful subject of elliptic curves. This is a field of lively current research interest and the gateway to techniques used in the recent acclaimed proof of Fermat's Last Theorem and to problems of cryptogtraphy. Ed Schaefer earned his Ph.D. from U. C. Berkeley in 1992 and has been at Santa Clara University ever since. His main research interests are arithmetic geometry and cryptography. Arithmetic geometry uses geometry to solve problems from number theory, as we'll see in the talk. This summer he lectured on arithmetic geometry in Peru before being detained by rebels in Bolivia ... he'll be back in time for the talk.
Swedes Books 105-106, Surnames L Through O
Superior, Wisconsin, Virginia, St. louis, MN, 106500. Lindberg, Anna CarolinaMordell, Superior, Wisconsin, Fort Worth, Tarrant, TX, 106500
http://www.augustana.edu/swenson/books105-106-l-o.htm

Extractions: Below is an index of names that we made from the above books. The Reference number in the index begins with the code # we assigned to the book the entry came from, and the number after the colon is the page number where the name was found in the book. To look at the book itself, go to your local public library's interlibrary loan department and have them do a nationwide search for the book and request that it be sent to your library for you. If libraries find any of the books to be in too old or bad condition to lend, you can request photocopies via interlibrary loan of the pages you need.
Lay Morals, And Other Papers
Robert louis Stevenson Function of the Poet, and Other Essays AlbertMordell James Russell Lowell Gentlemen Callers Michael Paller
http://www.books-on-line.com/bol/BookDisplay.cfm?BookNum=2467
Suche Nach Personen
louis Trenchard (1870-1944) Morgan, EhefrauProf. Madison Morgan, Prof. Madison 1922
http://www.lrz-muenchen.de/~Sommerfeld/PersDat/M.html
Manucorp.com - Encyclopédie : Conjecture De Birch Et Swinnerton-Dyer
elliptique possède une base finie. Ce qui signifie que pour toute courbe
http://www.manucorp.com/encyclopedie/Conjecture_de_Birch_et_Swinnerton-Dyer

Extractions: Le contenu de cette page est un minuscule extrait de l'encyclopédie gratuite en ligne Les élections du conseil d'administration de la Wikimedia Foundation sont terminées. Résultats préliminaires sur la page des résultats En mathématiques , la conjecture de Birch et Swinnerton-Dyer relie le rang du groupe abélien de points sur un corps de nombres d'une courbe elliptique E à l'ordre du zéro de la fonction L associée L(E,s) pour s = 1. En , elle a été démontrée seulement dans des cas particuliers. Etat actuel ... modifier En 1922 Louis Mordell a démontré que le groupe de points rationnels d'une courbe elliptique possède une base finie. Ce qui signifie que pour toute courbe elliptique, il existe un sous-ensemble fini de points rationnels sur la courbe à partir desquels tous les autres points peuvent être générés. Si le nombre de points rationnels sur une courbe est infini alors certains points dans une base finie doive être d'ordre infini. Le nombre de points de la base d'ordre infini est appelé le

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