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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

41. Neue Seite 1
    Translate this page Moore, Jonas (1627 - 1679). mordell, louis Joel (1888 - 1972). De Morgan, Augustus(27.6.1806 - 18.3.1871). Morin, Arthur Jones (19.10.1795 - 7.2.1880).  
    http://www.mathe-ecke.de/mathematiker.htm
    
    Extractions: Abbe, Ernst (1840 - 1909) Abel, Niels Henrik (5.8.1802 - 6.4.1829) Abraham bar Hiyya (1070 - 1130) Abraham, Max (1875 - 1922) Abu Kamil, Shuja (um 850 - um 930) Abu'l-Wafa al'Buzjani (940 - 998) Ackermann, Wilhelm (1896 - 1962) Adams, John Couch (5.6.1819 - 21.1.1892) Adams, John Frank (5.11.1930 - 7.1.1989) Adelard von Bath (1075 - 1160) Adler, August (1863 - 1923) Adrain, Robert (1775 - 1843) Aepinus, Franz Ulrich Theodosius (13.12.1724 - 10.8.1802) Agnesi, Maria (1718 - 1799) Ahlfors, Lars (1907 - 1996) Ahmed ibn Yusuf (835 - 912) Ahmes (um 1680 - um 1620 v. Chr.) Aida Yasuaki (1747 - 1817) Aiken, Howard Hathaway (1900 - 1973) Airy, George Biddell (27.7.1801 - 2.1.1892) Aithoff, David (1854 - 1934) Aitken, Alexander (1895 - 1967) Ajima, Chokuyen (1732 - 1798) Akhiezer, Naum Il'ich (1901 - 1980) al'Battani, Abu Allah (um 850 - 929) al'Biruni, Abu Arrayhan (973 - 1048) al'Chaijami (? - 1123) al'Haitam, Abu Ali (965 - 1039) al'Kashi, Ghiyath (1390 - 1450) al'Khwarizmi, Abu Abd-Allah ibn Musa (um 790 - um 850) Albanese, Giacomo (1890 - 1948) Albert von Sachsen (1316 - 8.7.1390)

42. Who Was Responsible For Solving Fermat's Last Theorem?
    1922 louis J. mordell discovered the connection between the solutionsof algebraic equations and topology. Twodimensional surfaces  
    http://students.bath.ac.uk/ns0jeb/those.html
    
    Extractions: So Who Solved Fermat's Last Theorem? Fermat's Last Theorem is such an immensely complex problem, that it would be impossile to say it was solved by the one person. It took over 350 years, and some of the finest mathematicians ever to solve this puzzle. These are the many involved. Leonhard Euler (1707-1783) Euler proved FLT for n = 3 and 4 independently. Euler invented the imaginary number, i, a nontrivial number, equal to -1 , and created a new field, topology. Carl Friedrich Gauss (1777-1855) Gauss published Disquisitiones Arithmeticae. Gauss studied the behaviour of functions on the complex plane. Some of these analytic functions, called modular forms, turned out to be crucial to the new approaches to the Theorem. Sophie Germain (1776-1831) Sophie Germain's theorem states that if a solution of Fermat's equation for n = 5 existed, all three numbers must be divisible by 5. The theorem divides Fermat's last theorem into two cases: Case I for numbers that are not divisible by 5, and Case II for numbers that are. Gabriel Lamé (1795-1870) Lamé proved FLT for n = 7 in 1839. He subsequently suggested a general approach to the problem and factored the left side of Fermat's equation, xn + yn, into linear factors using complex numbers, but the factorisation he suggested was not unique, and therefore there was no solution.

43. Guide To The Theodore Dreiser Collection,1897-1983
    McCord, Donald P. McCoy, Esther. Mencken, HL (Henry louis), 18801956. mordell,Albert, 1885- Nathan, George Jean, 1882-1958. Richards, Grant, 1872-1948.  
    http://rmc.library.cornell.edu/EAD/htmldocs/RMM04604.html
    
    Extractions: EAD encoding: Martin Heggestad, January 2003 DESCRIPTIVE SUMMARY Title: Theodore Dreiser collection, 1897-1983. Collection Number: Creator: Theodore, Dreiser 1871-1945. Quantity: 24.7 linear ft. Forms of Material: Correspondence, printed material, photographs, interviews, speeches, research notes, clippings, microfilms, an audiotape, manuscripts, phonograph records, and a film. Repository: Division of Rare and Manuscript Collections, Cornell University Library Abstract: Consists mainly of letters by, to, or about Theodore Dreiser, as well as printed material, photographs, interviews and speeches of Dreiser and research notes of Dreiser scholar Robert Elias. BIOGRAPHICAL NOTE American author of the naturalist school, who began as a journalist and was also active in support of communism.

44. Browse ?TITLE
    mordell,louis Joel. Three lectures on Fermat's last theorem, by LJ mordell.  
    http://www.dlxs.org/products/archive-by-CDROM/9/TextClass/src/web/u/umhistmath/b
    
    Extractions: " width="1" height="1" border="0"> " width="1" height="1" border="0"> " width="1" height="1" border="0"> " width="1" height="1" border="0"> " width="1" height="1" border="0"> " width="1" height="1" border="0"> " width="1" height="1" border="0"> Home Search " width="1" height="23" border="0"> Browse " width="1" height="23" border="0"> Help " width="1" height="1" border="0"> " width="1" height="1" border="0"> " width="1" height="1" border="0"> " width="1" height="1" border="0"> " width="1" height="1" border="0"> Abel, Niels Henrik, 1802-1829.: Abhandlung über eine besondere Klasse algebraisch auflösbarer Gleichungen. Von N. H. Abel (1829). Hrsg. von Alfred Loewy.

45. Math 124: Elementary Number Theory
    Links. Biography of louis mordell who proved many theorems about elliptic curves.I taught Math 124 last year. Here is the web page for that course.  
    http://modular.fas.harvard.edu/edu/Fall2002/124/
    
    Extractions: Math 124 is Harvard's undergraduate elementary number theory course. The main ideas of the course are prime numbers, arithmetic modulo n, public-key cryptosystems, quadratic forms, continued fractions, and elliptic curves. This course is unusual for an introductory number theory course in that we will go deeper into elliptic curves than usual, we will learn more about using computers to do number theory, and we will read a novel. Niven, Zuckerman, and Montgomery is recommended but not required . Doxiadis's book is required. Textbooks Check out this MAGMA documentation! . (In particular, read the "First steps in MAGMA" booklet!) In class I will frequently use the MAGMA computer algebra system to demonstrate ideas. Students in the course are entitled to a Linux, Windows, or Mac OS X version of this program for their own computer. Also, I will give

46. HISTORICAL THINGS IN NUMBER THEORY
    Möbius (MacTutor); louis Joel mordell (MacTutor); Trygve Nagell;Ivan Niven; Alexander Markowich Ostrowski (MacTutor); Oskar Perron  
    http://www.mri.ernet.in/~mathweb/NTW/N14.html
    
    Extractions: Prizes AMS-MAA-SIAM Frank and Brennie Morgan Prize for Outstanding Research in Mathematics by an Undergraduate Student Andrew Wiles Receives NAS Award in Mathematics ... 1997 Cole Prize (Andrew Wiles) Photos Notes and photos from Oberwolfach : Explicit Methods in Number Theory Meeting, July 22-28, 2001 (William A. Stein)

47. Veröffentlichungen Von Universitätsangehörigen
    in Medical Imaging and Nondestructive Testing / Ed. Engl, Heinz; louis, Alfred Karl HorstGünter- ua Computing integral points on mordell's elliptic curves  
    http://www.uni-saarland.de/z-einr/ub/uni-veroeff/B97/f9.htm

48. Notre Dame Archives Inventory: UDIS Bio M
    a folder) Morath, James R. died 1953/0815 UDIS 24/28 - (subject within a folder)mordell, louis Joel - Math - 1888- UDIS113/06 - (folder) More, Sister M  
    http://catholic.archives.nd.edu/udis-m.htm

49. AWS 1999: Courses And Notes
    Jeanlouis Colliot-Thélène, assisted by David Harari and Alexei Skorobogatov BjornPoonen mordell-Weil groups, Selmer groups, and Shafarevich-Tate groups.  
    http://swc.math.arizona.edu/~swcenter/notes/AWS99.html

50. Historical Manuscripts Commission | National Register Of Archives | List Of Pers
    1) Mordaunt, Sir John (18081845) 9th Baronet MP (1) Mordaunt, Lewis (1538-1601)3rd Lord Mordaunt (1) mordell, louis Joel (1888-1972) Mathematician (2) More  
    http://www.hmc.gov.uk/nra/browser/person/page/personMO.htm

51. Records For Diophantine Analysis. (in VSCCAT)
    mordell, LJ (louis Joel), 1888 Diophantine equations by LJ mordell.London, New York, Academic P., 1969. Holdings at other locations  
    http://scolar.vsc.edu:8003/VSCCAT/@DIOPHANTINE ANALYSIS/9f1d10004100/0

52. Pure And Applied Mathematics
    the mordell Conjecture and thereby shows that there are only finitely many wholenumber solutions for each exponent of Fermat's Last Theorem 1985 louis de  
    http://www.gsu.edu/other/timeline/math.html

53. Lebensdaten Von Mathematikern
    Translate this page 1799) Moore, Eliakim Hastings (26.1.1862 - 30.12.1932) Moore, Robert Lee (1882 -1974) Moore, Jonas (1627 - 1679) mordell, louis Joel (1888 - 1972) De Morgan  
    http://www.mathe.tu-freiberg.de/~hebisch/cafe/lebensdaten.html
    
    Extractions: Marc Cohn Dies ist eine Sammlung, die aus verschiedenen Quellen stammt, u. a. aus Jean Dieudonne, Geschichte der Mathematik, 1700 - 1900, VEB Deutscher Verlag der Wissenschaften, Berlin 1985. Helmut Gericke, Mathematik in Antike und Orient - Mathematik im Abendland, Fourier Verlag, Wiesbaden 1992. Otto Toeplitz, Die Entwicklung der Infinitesimalrechnung, Springer, Berlin 1949. MacTutor History of Mathematics archive A B C ... Z Abbe, Ernst (1840 - 1909)

54. Elliptic Curves And Elliptic Functions
    Introductory notes by Charles Daney.Category Science Math Elliptic Curves and Modular Forms Many years ago (1921), louis mordell proved the theorem named after him, thatthe group of all rational points on an elliptic curve (over Q) is finitely  
    http://cgd.best.vwh.net/home/flt/flt03.htm
    
    Extractions: For a quick definition of many of the terms used here, you may refer to the Glossary An elliptic curve is not an ellipse! The reason for the name is a little more indirect. It has to do, as we shall explain shortly, with "elliptic integrals", which arise in computing the arc length of an ellipse. But this happenstance of nomenclature isn't too significant, since an elliptic curve has different, and much more interesting, properties as compared to an ellipse. Instead, an elliptic curve is simply the locus of points in the x-y plane that satisfy an algebraic equation of the form (with some additional minor technical conditions). This is deliberately vague as to what sort of values x and y represent. In the most elementary case, they are real numbers, in which case the elliptic curve is easily graphed in the usual Cartesian plane. But the theory is much richer when x and y may be any complex numbers (in C ). And for arithmetic purposes, x and y may lie in some other field, such as the rational numbers

55. Www.math.niu.edu/~rusin/known-math/99/photos
    Lee Moore, Sherry Q. Moormaan, Kenneth Moorsel, Aad PA van Moorthy, Hari T. Morales,Domingo Moran, William Morawetz, CS mordell, LJ mordell, louis Joel Moreau  
    http://www.math.niu.edu/~rusin/known-math/99/photos

56. Places Index
    Back to the top of this page MISSOURI Carthage Clarkton Howard Co. JoplinKennett mordell St. louis Springfield Stoddard Co. Tywapity  
    http://www.seark.net/~rdea/places.html
    
    Extractions: Return to Old Times Not Forgotten: A History of Drew County Places Index Back to the top of this page ALABAMA Birmingham Butler co. Chambers Co. Cherokee Co. Franklin Co. Green Co. Henry Co. Keener Lamar Co. Limestone Co. Marengo Co. Marshall Co. Mobile Monroe Mount Pleasant Perry Co. St. Clair Co. Selma Suggville Tallaspoose Tuscaloosa Union Springs Washington Co. Wilcox Co. Back to the top of this page ARKANSAS Arkansas City Arkansas Co. Arkansas Post Ashley Co. Banks Bradley Co. Calhoun Co. Carroll Co. Cleveland Co. Crossett Decatur Dermott Desha Co. El Dorado England Garland Co. Gentry Hempstead Co. Hot Springs Howard Co. Independence Co. Isard Co. Lee Co. Lincoln Co. Little Rock Magnolia McGehee Milo New Edinburg Ouachita Co. Palestine Pine Bluff Polk Co. Portland Prescott Pulaski Co. Rawls Star City Tyronza Waldron Warren Washington Co. Widener Woodruff Co. Union Co. Yell Co. Back to the top of this page CALIFORNIA Hayward Maryville Riverside Back to the top of this page CONNECTICUT Plainfield Back to the top of this page ENGLAND Cornwall Kent Co, Liverpool London Sheffield Surry Co.

57. ArtEDumas
    Translate this page C'est ainsi que Faltings résoudra en 1983 la conjecture de louis mordell selon laquelle« la plupart des équations polynomiales définissant des courbes ont  
    http://www.ens-lyon.fr/JME/Vol1Num1/artEDumas/artEDumas.html

58. Math Department Colloquia
    Professor louis Billera Cornell University will present Counting Faces in Polytopes mordernformulations of this problem as in the mordell Conjecture\Faltings  
    http://www.math.miami.edu/anno/colloquium.htm

59. London Number Theory Seminar: Autumn 1998
    and families of padic Galois representations Nov 7 Jean-louis Colliot-Thélène 2pmin the Clore lecture theatre in Imperial College - `mordell-Weil groups  
    http://www.mth.kcl.ac.uk/events/numbtheo_past.html
    
    Extractions: Previous Seminars The programme for Spring 2003 Autmun 2002 Summer 2002 Spring 2002 ... Autumn 1998 This term, the seminar was held on Wednesdays, in room 423 of KCL, and was organised by Dr David Solomon . Also on Wednesdays in King's this term was the London Number Theory Study Group, which met from 2:45 to 3:45 pm. This term it was held in the Maths department of Imperial College and organised by Dr Kevin Buzzard ( buzzard@ic.ac.uk 24 April Frazer Jarvis (Sheffield) "Points on Fermat curves over real quadratic fields" 1 May Jayanta Manoharmayum (Sheffield) "modularity of GL (F ) Galois representations" *2 May* Helena Verrill (Hannover) "Transportable modular symbols" 8 May Alexei Skorobogatov (Imperial) "Some new cases of the Hasse principle and weak approximation" 15 May Dan Jacobs (Imperial) Slopes of Compact Operators 22 May Ben Green (Cambridge) "Counting sumfree sets in abelian groups" 29 May Lloyd Kilford (Imperial) "Slopes of overconvergent 2-adic modular forms" 5 June Denis Petrequin (Cambridge) "Chern classes and cycle classes in rigid cohomology" 12 June Oliver Bültel (Heidelberg) TBA *13 June* Oliver Bueltel (Heidelberg) TBA (continued). 19 June Chad Schoen (Duke) "Torsion in the Chow group"

60. Matemáticos De Nuestro Tiempo (3)
    Translate this page de Berkeley, entre otros meritos, por su prueba de la Conjetura de mordell. Ha recibidoentre otros honores, el prestigioso premio louis Empain a las Físicas  
    http://personales.ya.com/casanchi/ref/matematicos03.htm
    
    Extractions: La matemática actual tiene abiertos fecundos campos de un gran interés. Los grandes matemáticos de la segunda mitad del siglo XX y hasta nuestros días intentan el desarrollo de una matemática acorde con el tiempo en que vivimos, capaz de afrontar el reto que representa la tendencia social tanto como el progreso de las necesidades computacionales de las nuevas ingenierías o el avance vertiginoso de algunas disciplinas como la Astrofísica y la Computación Teórica. Mostramos aqui algunas referencias a su trabajo, utilizando diversas fuentes de datos, entre las que podemos destacar, por su excelente documentación, la base de datos de la Universidad de St. Andrews, Escocia. Es una somera indicación del quehacer en la disciplina de matemáticos de extraordinaria calidad, algunos de ellos prematuramente fallecidos, que nacieron ya en los primeros años de la década de los 50, en plena postguerra y comienzo de la llamada Guerra Fría.

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