Home  - Scientists - Dirichlet Lejeune

Books Baby Camera Phones Computers Games DVD Electronics Kitchen Magazines Music Garden Software Tools Toys Video Apparel & Accessories Jewelry & Watches Musical Instruments Health & Personal Care Beauty Sports & Outdoors Office Products

e99.com Bookstore

Images

Newsgroups

61-80 of 103    Back | 1  | 2  | 3  | 4  | 5  | 6  | Next 20

A  B  C  D  E  F  G  H  I  J  K  L  M  N  O  P  Q  R  S  T  U  V  W  X  Y  Z

Dirichlet Lejeune:     more books (49)

Die Darstellung Ganz Willkurlicher Functionen Durch Sinus Und Cosinusreihen (1900) (German Edition) by Peter Gustav Lejeune Dirichlet, Philipp Ludwig Seidel, 2010-09-10 Johann Peter Gustav Lejeune Dirichlet G. Lejeune Dirichlet's Werke. 2 volumes in one. by G. Lejeune Dirichlet, 1969 Die Darstellung ganz willkŸrlicher Funktionen durch Sinus- und Cosinusreihen, von Lejeune Dirichlet, und, Note Ÿber eine Eigenschaft der Reihen, welche discontinuirliche Functionen darstellen, von Philipp Ludwig Seidel. Hrsg, von Heinrich Liebmann. by Lejeune; Seidel, Philipp Ludwig. (Heinrich Liebmann, ed). Dirichlet, 1900 Vorlesungen Ueber Die Lehre Von Den Einfachen Und Mehrfachen Bestimmten Integralen by G. Lejeune-Dirichlets, 1904 New methods in the theory of Dirichlet's L-Functions (American Mathematical Society translation) by N. G Chudakov, 1952 Vorlesungen uber Zahlentheorie.Vierte, Umgearbeitete und Vermehrte A by P. G. Lejeune Dirichlet, 1968

lists with details

61. Peter Gustav Lejeune Dirichlet - Encyklopedia
    (Przekierowano z Peter Gustaw lejeune dirichlet) enJohann Peter Gustavlejeune dirichlet? esPeter Gustav lejeune dirichlet? frJohann Peter Gustav  
    http://encyklopedia.korba.pl/wiki/Peter_Gustaw_Lejeune_Dirichlet
    
    Extractions: Kategorie stron : Zalążki artykuł³w - wrzesień 2005 Niemieccy matematycy (Przekierowano z Peter Gustaw Lejeune Dirichlet Johann Peter Gustav Lejeune Dirichlet Johann Peter Gustaw Lejeune Dirichlet 13 lutego 5 maja ) to niemiecki matematyk pochodzenia francuskiego Był wykładowcą uniwersytet³w we Wrocławiu Berlinie Getyndze . Jego prace dotyczą teorii liczb szereg³w liczbowych analizy matematycznej rachunku wariacyjnego i fizyki teoretycznej. Udowodnił zbieżność szeregu Fouriera (warunki Dirichleta ), autor zasady szufladkowej Dirichleta en:Johann Peter Gustav Lejeune Dirichlet es:Peter Gustav Lejeune Dirichlet ... zh:約翰·彼得·狄利克雷 Źr³dło: " http://encyklopedia.korba.pl/wiki/Peter_Gustav_Lejeune_Dirichlet Tę stronę obejrzano 13 razy; Tę stronę ostatnio zmodyfikowano o 00:19, 4 cze 2005 Treść udostępniana na licencji GNU Free Documentation License 1.2

62. Editions Jacques Gabay - MOLK : ENCYCLOPEDIE DES SCIENCES MATHEMATIQUES PURES ET
    lejeune dirichlet. Propriétés fondamentales des séries de lejeune dirichlet.  
    http://www.gabay.com/sources/Liste_Fiche.asp?CV=137.04

63. "Zahlentheorie" Bei ZVAB - Verzeichnis Antiquarischer Bücher (antiquarische Bü
    Translate this page lejeune - dirichlet, Peter Gustav. Vorlesungen über Zahlentheorie von PGlejeune- dirichlet. Herausgegeben und mit Zusätzen versehen von Richard  
    http://www.zvab.com/angebote/zahlentheorie.html

64. Konzert - Gauss-Dirichlet Conference
    for example, spent some time there, and Felix youngest sister Rebekka marriedPeter Gustav lejeunedirichlet with whom she later went to Göttingen.  
    http://www.uni-math.gwdg.de/GD2005/concert.html
    
    Extractions: Although, when Ludwig van Beethoven wrote his first series of piano trios in 1793, he had already composed and published a number of major pieces, he considered the three piano trios to be his first work to show his own very personal style; he therefore labeled them op. 1. The young Beethoven shows his charming and humourous side; superficially he complies with tradition, but introduces new, witty ideas. The opening motive is a parody on a type of phrase called a "Mannheimer Rakete" (Mannheim rocket), a scale or broken chord that goes up fast and powerfully. The opening E flat major arpeggio here, is however ironically played staccato and piano. After an atmospheric second movement, the Scherzo is a amusing play on two-bar and three-bar phrases, and the listener may become a little dizzy following the underlying rhythm. The trio ends with a playful fourth movement where at the end the "wrong" key E major makes an appearance.

65. Johann Dirichlet
    Translate this page Johann Peter Gustav lejeune dirichlet (1805 bis 1859). Johann dirichlet dirichletentstammte einer französischen Emigrantenfamilie. Am 13.  
    http://homepages.compuserve.de/thweidenfeller/mathematiker/dirichlet.html
    
    Extractions: Johann Peter Gustav Lejeune Dirichlet (1805 bis 1859) Dirichlet entstammte einer französischen Emigrantenfamilie. Am 13. Februar 1805 wurde er als Sohn eines Posthalters in Düren geboren. In den Jahren 1822 bis 1827 lebte er als Hauslehrer in Paris und verkehrte dort im Kreis um Fourier . Auf Empfehlung Humboldts wurde er 1827 Dozent in Breslau, und ging im Jahr 1828 nach Berlin , wo er 26 Jahre lang blieb: Zuerst als Dozent, 1831 wurde er außerordentlicher und 1839 ordentlicher Professor. Mit seiner Professur verband er eine eingehende Lehrtätigkeit an der Kriegsakademie und an der Bauakademie. Nach dem Tod von Gauß 1855 wurde Dirichlet als dessen Nachfolger nach Göttingen berufen, wo ihm jedoch nur eine kurze Wirksamkeit vergönnt war. Er verstarb 1859 in Göttingen Obwohl Dirichlet eine Schule im engeren Sinne nicht begründet hat, so sind doch seine Vorlesungen auf eine große Zahl bedeutender Mathematiker von großem Einfluß gewesen, so etwa auf Eisenstein, Kronecker , Dedekind , und vor allen auf Riemann.

66. Peter Gustav Lejeune Dirichlet - Wikipédia
    dirichlet, Johann Peter Gustav lejeune, Vorlesungen uber Zahlentheorie. Braunschweig,1863. Number Theory for the Millennium .  
    http://sk.wikipedia.org/wiki/Peter_Gustav_Lejeune_Dirichlet
    
    Extractions: G¶ttingen Nemecko Johann Peter Gustav Lejeune Dirichlet 13. febru¡r D¼ren 5. m¡j G¶ttingen ) bol nemeck½ matematik , ktor©mu sa pripisujº modern© form¡lne defin­cie funkcie Jeho rodina poch¡dzala z mestečka Richelet v Belgicku , z ktor©ho bolo odvoden© jeho priezvisko Lejeune Dirichlet ("le jeune de Richelet" = "mlad½ chlap­k z Richeletu"). Dirichlet sa narodil v D¼rene , kde jeho otec robil vedºceho poÅ¡ty. Do Å¡koly chodil v Nemecku , nesk´r vo Francºzsku , kde ho učilo mnoho dnes vych½ren½ch matematikov. Jeho prv¡ pr¡ca bola o Veľkej Fermatovej vete . T¡to sl¡vna domnienka (dnes už dok¡zan¡ veta) hovor­, že pre n x n y n z n nem¡ okrem trivi¡lnych pr­padov, kde x y , alebo z je nula, žiadne korene ( x y z sº z re¡lnych č­sel). Dirichlet urobil čiastočn½ d´kaz pre pr­pad n = 5, ktor½ nesk´r dokončil Adrien-Marie Legendre . Takmer v rovnakom čase si ho Dirichlet dokončil aj s¡m, nesk´r dok¡zal aj pr­pad n Oženil sa Rebeccou Mendelssohnovou poch¡dzajºcou z v½znamnej židovskej rodiny, bola vnučkou filozofa

67. Johann Peter Gustav Lejeune Dirichlet - Wikipédia
    Translate this page Johann Peter Gustav lejeune dirichlet. Johann Peter Gustav lejeune dirichlet (13février 1805, Düren - 5 mai 1859, Göttingen) est un mathématicien allemand.  
    http://fr.wikipedia.org/wiki/Johann_Peter_Gustav_Lejeune_Dirichlet
    
    Extractions: Wikim©dia a besoin de votre aide notre page de collecte de fonds pour plus de d©tails. Johann Peter Gustav Lejeune Dirichlet Johann Peter Gustav Lejeune Dirichlet 13 f©vrier D¼ren 5 mai G¶ttingen ) est un math©maticien allemand. Il a ©t© ©lev© en Allemagne puis a ©t© ensuite envoy© en France pour suivre ses ©tudes sup©rieures. Il fut en contact avec les plus grands math©maticiens fran§ais de l'©poque,   l'instar de Legendre Laplace ou Fourier . Il retourne ensuite en en Allemagne o¹ il travaillera avec Gauss , dont il reprendra la chaire   G¶ttingen, et Jacobi . Il eut entre autre comme ©l¨ve Riemann Les travaux de Dirichlet ont surtout port© sur les s©ries de Fourier et l' arithm©tique . On lui doit ©galement des travaux sur les int©grales et la recherche de fonctions discontinues . Enfin, Dirichlet a ©galement travaill© sur le th©or¨me de Fermat , en le d©montrant pour le cas o¹ n est ©gal   14, et en contribuant   la d©monstration de Legendre pour le cas o¹ n est ©gal   5. On lui doit aussi le th©or¨me des tiroirs n +1 chaussettes dans n R©cup©r©e de « http://fr.wikipedia.org/wiki/Johann_Peter_Gustav_Lejeune_Dirichlet

68. Wallpaper Groups: History
    G. lejeune dirichlet. Über die Reduction der positiven quadratischen Formen mitdrei unbestimmten ganzen Zahlen. Journal für die reine und angewandte  
    http://www.clarku.edu/~djoyce/wallpaper/history.html
    
    Extractions: People have always been interested in patterns, both planar patterns and spacial patterns. Classification of patterns started two and a half millennia ago with the Pythagorean discovery that there are five regular solids: the tetrahedron, the cube, the octahedron, the dodecahedron, and the icosahedron. Archimedes generalized these to some nearly regular solids, now called Archimedean solids, such as the solid made out of pentagons and hexagons that is used for soccer balls and Buckyballs. Kepler found other nearly regular solids and noted the regular tessellations (tilings) of the plane. There are only three regular tessellations, one of triangles, one of squares, and one of hexagons. There are also several nearly regular tessellations analogous to the Archimedean solids. In the seventeenth century, Robert Hooke piled up "a company of bullets and some few other very simple bodies" to see the different ways that atoms could be arranged to build crystals, in particular, alum crystals. In the nineteenth century the classification of planar and spacial lattices and patterns began. One of the problems was, of course, deciding when different patterns exhibited the same sort of regularity. A variety of classification methods were developed. At first, lattice structures were studied. Later, symmetries, and the way the symmetries were related, were used to make finer distinctions. The lattices were generally analyzed by means of quadratic forms using two variables in the planar case and three variables in the spacial case.

69. Die Mendelssohn-Gesellschaft E. V. In Berlin
    Translate this page Gustav Peter lejeune dirichlet (1805 - 1859)  
    http://staatsbibliothek-berlin.de/deutsch/abteilungen/musikabteilung/mendelssohn

70. SBB: Musikabteilung / Mendelssohn-Gesellschaft
    Translate this page Peter lejeune dirichlet Gustav Peter lejeune dirichlet (1805 - 1859), Ernst vonMendelssohn-Bartholdy Ernst von Mendelssohn-Bartholdy  
    http://staatsbibliothek-berlin.de/deutsch/abteilungen/musikabteilung/mendelssohn

71. Biografia De Dirichlet, Peter Gustav Lejeune
    Translate this page dirichlet, Peter Gustav lejeune. (Düren, actual Alemania, 1805-Gotinga, id., 1859)Matemático alemán. Cursó sus estudios en París, relacionándose con  
    http://www.biografiasyvidas.com/biografia/d/dirichlet.htm
    
    Extractions: Inicio Buscador Las figuras clave de la historia Reportajes Los protagonistas de la actualidad Dirichlet, Peter Gustav Lejeune (Düren, actual Alemania, 1805-Gotinga, id., 1859) Matemático alemán. Cursó sus estudios en París, relacionándose con matemáticos como Fourier. Tras graduarse, fue profesor en las universidades de Breslau (1826-1828), Berlín (1828-1855) y Gotinga, en donde ocupó la cátedra dejada por Gauss tras su muerte. Sus aportaciones más relevantes se centraron en el campo de la teoría de los números, prestando especial atención al estudio de las series, y desarrolló la teoría de las series de Fourier. Consiguió una demostración particular del problema de Fermat, aplicó las funciones analíticas al cálculo de problemas aritméticos y estableció criterios de convergencia para las series. En el campo del análisis matemático perfeccionó la definición y concepto de función, y en mecánica teórica se centró en el estudio del equilibrio de sistemas y en el concepto de potencial newtoniano. Inicio Buscador Recomendar sitio

72. Imago Mundi - Peter Dirichlet.
    Translate this page dirichlet (Peter Gustav lejeune-), mathématicien né à Düren (Prusse rhénane) le13 février 1805, mort à Goettingen le 5 mai 1859. II vint en 1822 à Paris,  
    http://www.cosmovisions.com/Dirichlet.htm

73. Primes In Surprising Places
    Much later, in 1837, Gustave lejeune dirichlet showed that there are infinitelymany primes among the numbers a, a+d, a+2d, a+3d, .  
    http://www.ams.org/ams/mathnews/prime.html
    
    Extractions: International Team Shows that Primes Can Be Found in Surprising Places Prime numbers are the most basic objects in mathematics. They also are among the most mysterious, for after centuries of study, the structure of the set of prime numbers is still not well understood. Describing the distribution of primes is at the heart of much mathematics and has many important applications to such areas as cryptography. To study primes, researchers have developed what might be termed mathematical ``lenses'' that allow them to bring into focus certain aspects of prime numbers. Recently two mathematicians-John Friedlander of the University of Toronto and Henryk Iwaniec of Rutgers University in New Jersey-astounded the mathematical world by announcing that they had developed a new, more refined lens for the prime numbers. Their work was particularly surprising because it solved an important mathematics problem on which no progress had been made for the past one hundred years. The significance of the work of Friedlander and Iwaniec can be seen in its historical context. It was Euclid, in ancient Greece, who first showed that there are an infinity of primes among the integers. Much later, in 1837, Gustave Lejeune Dirichlet showed that there are infinitely many primes among the numbers a, a+d, a+2d, a+3d, ... Here a and d must have no common divisors greater than 1. Following Dirichlet's work two questions come to mind: ``In what other `natural' sequences of numbers can one find infinitely many primes?''

74. Mathematics Of Computation
    PG lejeune dirichlet. Beweis eines Satzes über die arithmetische Progression.Bericht Ak. Wiss. Berlin, 108110, 1837. Reprinted in Werke, 1307312.  
    http://www.ams.org/mcom/1996-65-216/S0025-5718-96-00763-6/home.html
    
    Extractions: This article is available free of charge Abstract References Similar articles Additional information Abstract: Let be an abelian extension of number fields, with . Let and denote the absolute discriminant and degree of . Let denote an element of the Galois group of . We prove the following theorems, assuming the Extended Riemann Hypothesis: There is a degree- prime of such that , satisfying There is a degree- prime of such that generates

75. Peter Gustav Lejeune Dirichlet - Wikipedia, Wolna Encyklopedia
    Johann Peter Gustav lejeune dirichlet. Johann Peter Gustaw lejeune dirichlet (13lutego 1805 5 maja 1859) to niemiecki matematyk pochodzenia francuskiego.  
    http://pl.wikipedia.org/wiki/Peter_Gustav_Lejeune_Dirichlet
    
    Extractions: Wikimedia potrzebuje Twojej pomocy w zebraniu $200 000! Więcej informacji o dotacjach znajdziecie na stronie Fundacji Wikimedia Johann Peter Gustav Lejeune Dirichlet Johann Peter Gustaw Lejeune Dirichlet 13 lutego 5 maja ) to niemiecki matematyk pochodzenia francuskiego Był wykładowcą uniwersytet³w we Wrocławiu Berlinie Getyndze . Jego prace dotyczą teorii liczb szereg³w liczbowych analizy matematycznej rachunku wariacyjnego i fizyki teoretycznej. Udowodnił zbieżność szeregu Fouriera warunki Dirichleta ), autor zasady szufladkowej Dirichleta Źr³dło: " http://pl.wikipedia.org/wiki/Peter_Gustav_Lejeune_Dirichlet Kategorie Zalążki artykuł³w - wrzesień 2005 Niemieccy matematycy Views osobiste nawigacja Szukaj narzędzia W innych językach Deutsch English Espa±ol Fran§ais ... Svenska Tę stronę ostatnio zmodyfikowano o 13:34, 30 sie 2005

76. Dirichlet
    Translate this page dirichlet, Peter Gustav lejeune D., deutscher Mathematiker * 13. 2. 1805 Düren, † 5.5. 1859 Göttingen. Arbeitsgebiete Analysis, Analytische Zahlentheorie  
    http://www.studienseminare-duesseldorf.nrw.de/sekundI/Seminare/Mathe/Kaleidoskop

77. Scientific Genealogy Of Dr. Andreas Löbel
    Gustav Peter lejeune dirichlet lists, in addition to Simeon Poisson, anotheradvisor Advisor 2 JeanBaptiste Fourier Following the Fourier branch yields  
    http://www.zib.de/loebel/Homepage/genealogy.en.html

78. Scientific Genealogy Of Dr. Ralf Borndörfer
    Gustav Peter lejeune dirichlet Rheinische FriedrichWilhelms-Universität Bonn 1827 Gustav Peter lejeune dirichlet lists, in addition to Simeon Poisson,  
    http://www.zib.de/borndoerfer/Homepage/genealogy.en.html

79. Johann Peter Gustav Lejeune Dirichlet - Wikipedia
    Odtod izvira tudi njegov priimek »lejeune dirichlet« (»le jeune de Richelet« mladi mož Matej Mlakar, Johann Peter Gustav lejeune dirichlet 1805-1859,  
    http://sl.wikipedia.org/wiki/Johann_Peter_Gustav_Lejeune_Dirichlet
    
    Extractions: Wikimedija potrebuje vaÅ¡o pomoč pri zbiranju 200.000 dolarjev . Za podrobnosti glejte stran o zbiranju prispevkov Zbrali smo že preko 140.000$. Hvala za vaÅ¡o velikoduÅ¡nost! Johann Peter Gustav Lejeune Dirichlet nemÅ¡ki matematik 13. februar D¼ren ... Francija , (sedaj v Nemčiji 5. maj G¶ttingen Hanover Johann Peter Gustav Lejeune Dirichlet spremeni Njegova družina izvira iz mesta Richelet v Belgiji mladi mož iz Richeleta ). Tu je živel tudi njegov ded. V D¼renu je bil njegov oče poÅ¡tni uradnik Po končani gimnaziji v Bonnu (med njegovimi učitelji je bil fizik Georg Simon Ohm ) je odÅ¡el Å¡tudirat v Pariz . Menil je, da so tedanje francoske univerze boljÅ¡e od nemÅ¡kih. Bil je Gaussov učenec. Dirichlet velja za enega od ustanoviteljev sodobne teorije Å¡tevil Najraje je bral Gaussove Disquisitiones Arithmeticae . Ob njih je postal mojster teorije Å¡tevil. Po končanih pariÅ¡kih letih je predaval v Wroclawu (Breslau), v

80. Nat' Academies Press, Prime Obsession: Bernhard Riemann And The Greatest Unsolve
    In the fall vacation of 1852, lejeune dirichlet stayed a while in Göttingen.Riemann, who had just returned from Quickborn, had the good fortune to see him  
    http://www.nap.edu/openbook/0309085497/html/126.html
    
    Extractions: Read more than 3,000 books online FREE! More than 900 PDFs now available for sale HOME ABOUT NAP CONTACT NAP HELP ... ORDERING INFO Items in cart [0] TRY OUR SPECIAL DISCOVERY ENGINE Questions? Call 888-624-8373 Prime Obsession: Bernhard Riemann and the Greatest Unsolved Problem in Mathematics (2003) Openbook Linked Table of Contents Front Matter, pp. i-xvi Part I: The Prime Number Theorem, pp. 1-2 1. Card Trick, pp. 3-18 2. The Soil, the Crop, pp. 19-31 3. The Prime Number Theorem, pp. 32-47 4. On the Shoulders of Giants, pp. 48-62 5. Riemann's Zeta Function, pp. 63-81 6. The Great Fusion, pp. 82-98 7. The Golden Key, and an Improved Prime Number Theorem, pp. 99-117 8. Not Altogether Unworthy, pp. 118-136 9. Domain Stretching, pp. 137-150 10. A Proof and a Turning Point, pp. 151-166 Part II: The Riemann Hypothesis, pp. 167-168 11. Nine Zulu Queens Ruled China, pp. 169-183 12. Hilber's Eighth Problem, pp. 184-200 13. The Argument Ant and the Value Ant, pp. 201-222

A  B  C  D  E  F  G  H  I  J  K  L  M  N  O  P  Q  R  S  T  U  V  W  X  Y  Z

61-80 of 103    Back | 1  | 2  | 3  | 4  | 5  | 6  | Next 20