Home  - Scientists - Julia Gaston

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

21-40 of 101    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

Julia Gaston:     more books (32)

Literature and the Science of the Unknowable: Julia Kristeva and Gaston Bachelard by Gina Crocenzi, 2009-11-30 Exercices D'Analyse (Fascicule I, Tome I,Tome II,Tome III,Tome IV) by Gaston Julia, 1944 Elements de Geometrie Infinitesimale (Julia). Methodes et Problemes des Geometries Euclidienne et Conforme (Delens/Cartan) by Gaston Julia, P.-C. Delens, 1927 Exercices D'analyse. Tome I, Fascicule I by Gaston Julia, 1934-01-01 Principes Geometriques D'analyse, Deuxieme partie (Cahiers Scientifiques, Fasc. by Gaston Julia, 1932-01-01 Introduction Mathematique Aux Theories Quantiques by Gaston Julia, 1949 Lecons sur la representation conforme des aires simplement connexes. by Gaston Julia, Principes Geometriques D'analyse, Premiere partie (Cahiers Scientifiques, Fasc. by Gaston Julia, 1930-01-01 Principes géometriques d'analyse. COMPLETE SET. by Gaston Julia, 1930 Lecons sur la representation conforme des aires multiplement connexes. by Gaston Julia, 1934 Lecons sur la representation conforme des aires simplement connexes. by Gaston Julia, 1931 Exercices d'Analyse. 1st Edition, 4 Volumes in 3 by Gaston Julia, 1928-01-01 Principes Geometriques d'Analyse, Deuxieme Partie by Gaston; EditedBy Andre Magnier Julia, 1952 Essai Sur Le Developpement De La Theorie Des Fonctions De Variables Complexes by Gaston Julia, 1933-01-01

lists with details

21. Gaston Julia - Wikipedia
    Gaston Julia. Från Wikipedia, den fria encyklopedin. Gaston Julia, född 3 februari1893, död 19 mars 1978, soldat och matematiker från Frankrike.  
    http://sv.wikipedia.org/wiki/Gaston_Julia
    
    Extractions: Gaston Julia , född 3 februari , död 19 mars soldat och matematiker från Frankrike . Julia blev svårt skadad i ansiktet under andra världskriget. När han återhämtade sig från skadan utvecklade han tillsammans med Pierre Fatou om vad som händer när man itererar enkla komplexvärda funktioner . Har fått ge namn till Juliamängder

22. Gaston Julia
    gaston MAURICE julia (18931978). Even though geometry. gaston Maurice juliadied in Paris the 19th day of March 1978 at the age of 85. Juan  
    http://www.fractovia.org/people/julia.html
    
    Extractions: in the Passaway GASTON MAURICE JULIA (1893-1978) E At a very young age (and as many other men in many parts of the world at the beginning of the twentieth century), Julia was a soldier in the First World War. In a fierce combat on a "dark" winter day, Julia was severely wounded. As a result, he lost his nose, and despite several surgical interventions to remedy the situation, he had to wear a leather strap across his face for the rest of his life. During those hard times, Julia continued his researches in mathematics, and after the war, he became a distinguished mathematician. In 1918, at the age of 25, he published a 199-page article in the (pp. 47-245), titled "Mémoire sur l'itération des fonctions rationnelles". In it, he discussed the iteration of a rational function, a topic that was also studied by another contemporary Frenchman, Pierre Joseph Louis Fatou—1878-1929—at the same time and in a similar way, but from a different perspective. In that said article, Julia precisely described the set J(f) of those z in C for which the nth iterate fn(z) stays bounded as n Notwithstanding that sudden fame, his work became almost forgotten, until many decades later when Benoît B. Mandelbrot—years after his own days at the École Polytechnique in Paris, where Julia was professor of mathematics, and where he came in contact with "Mémoires" for the first time—brought it back to the forefront through his own renowned workings in what soon became to be known as fractal geometry.

23. Gaston Julia
    Article on gaston julia from WorldHistory.com, licensed from Wikipedia, the free encyclopedia gaston julia. gaston julia in the news gaston Maurice julia ( 18931978) was a French fractal mathematician who devised the formula for the julia set  
    http://www.worldhistory.com/wiki/G/Gaston-Julia.htm
    
    Extractions: World History (home) Encyclopedia Index Localities Companies Surnames ... This Week in History Gaston Maurice Julia February 3 March 19 ) was a French mathematician who devised the formula for the Julia set . His works were popularised by French mathematician Benoit Mandelbrot , and the Julia and Mandelbrot fractal s are closely related. Julia was born in the Algerian town of Sidi Bel Abbès, at the time under French rule. In his youth, he had an interest in mathematics and music. His studies were interrupted at the age of 20, when France got involved in World War I and he was called to serve in the army. In one operation on a cold, stormy night he suffered a severe injury, losing his nose. After many unsuccessful operations to remedy the situation, he resigned himself to wearing a leather strap around the area where his nose was for the rest of his life. Julia gained attention for his mathematical work after the war when a 199-page article he wrote was featured in the , a French mathematics journal. The article, titled " Mémoire sur l'itération des fonctions rationnelles " described the iteration of a rational function . The article gained immense popularity among mathematicians and the general population as a whole, and so led to Julia's later receiving of the Grand Prix de

24. Gaston 1.0.1 - MacUpdate
    gaston provides interactive, stereoscopic realtime 3D rendering of 4D quaternion julia set fractals make for a nice desktop background. gaston can also be used as a benchmark for  
    http://www.macupdate.com/info.php/id/12570
    
    Extractions: Custom watch lists, email update notifications, custom layouts, and more! Member Login: Hot Picks Weekly Popular Price Comparison About ... Add a File Go to: Software Categories Business Development Drivers Education Games Internet Utilities Updaters System Main Author Tools MacDialUp.net: Get connected to the internet for $8.99/month. Email me when Gaston is updated. Gaston provides interactive, stereoscopic real-time 3D rendering of 4D quaternion Julia set fractals. Show off the awesome speed of your Mac with this totally useless toy! Any rendered image can be exported to make for a nice desktop background. Gaston can also be used as a benchmark for floating-point/AltiVec performance. What's New

25. Julia
    Biography of gaston julia (18931978) gaston Maurice julia. Born 3 Feb 1893 in Sidi Bel Abbès, Algeria When only 25 when gaston julia published his 199 page masterpiece Mémoire sur l'iteration des fonctions  
    http://www-groups.dcs.st-and.ac.uk/~history/Mathematicians/Julia.html
    
    Extractions: When only 25 when Gaston Julia published his 199 page masterpiece which made him famous in the mathematics centres of his days. As a soldier in the First World War, Julia had been severely wounded in an attack on the French front designed to celebrate the Kaiser's birthday. Many on both sides were wounded including Julia who lost his nose and had to wear a leather strap across his face for the rest of his life. Between several painful operations he carried on his mathematical researches in hospital. In 1918 Julia published a beautiful paper (1918), 47-245, concerning the iteration of a rational function f . Julia gave a precise description of the set J(f) of those z in C for which the n th iterate f n z ) stays bounded as n Seminars were organised in Berlin in 1925 to study his work and participants included Brauer Hopf and Reidemeister . H Cremer produced an essay on his work which included the first visualisation of a Julia set. Although he was famous in the 1920s, his work was essentially forgotten until B

26. Wikipedia Gaston Julia
    Wikipedia Free Encyclopedia's article on 'gaston julia' gaston Maurice julia (February 3, 1893 March 19, 1978) was a French mathematician who devised the formula for the julia set. His works were popularised  
    http://rdre1.inktomi.com/click?u=http://en.wikipedia.org/wiki/Gaston_Julia&y

27. Biografía De Gaston Maurice Julia
    BIOGRAFÍA DE gaston MAURICE julia. El matemático gaston Maurice julia nació el 3 de Febrero de 1893 en Sidi Bel Abbès, Algeria. Fallece el 19 de marzo de 1978 en París, Francia.  
    http://www.geocities.com/CapeCanaveral/Cockpit/5889/julia.html
    
    Extractions: BIOGRAFÍA DE... GASTON MAURICE JULIA El matemático Gaston Maurice Julia nació el 3 de Febrero de 1893 en Sidi Bel Abbès, Algeria. Fallece el 19 de marzo de 1978 en París, Francia. Gaston Julia fue, exactamente, uno de los padres de la Teoría de Sistemas Dinámicos moderna, recordado por lo que hoy es llamado el Conjunto de Julia o el Set de Julia. Cuando sólo tenía 25 años publicó su obra maestra de 199 páginas, titulada "Mémoire sur l'iteration des fonctions rationelles" que lo hace famoso en todo el ámbito matemático. En la Primera Guerra Mundial, Julia toma parte, siendo seriamente dañado en un ataque en el frente Francés. Muchos otros resultaron heridos y muertos. Julia pierde su nariz, viéndose obligado a usar una capucha negra que le cubriría la cara por el resto de su vida. Durante muchas operaciones al rostro, el llevó a cabo sus estudios matemáticos en los diferentes hospitales en que le tocó estar. Después se convirtió en un destacado profesor en el École Polytechnique de Paris, desarrollando al máximo sus teorias, pese a que muchas de ellas fueron despreciadas por algunos matemáticos considerados importantes en esos tiempos. En 1918 Julia publicó un hermoso libro, "Mémoire sur l'itération des fonctions rationnelles, Journal de Math. Pure et Appl. 8" (1918), concerniente a la iteración de una función racional f. Sus descubrimientos le valieron ganar el "Grand Prix de l'Académie des Sciences".

28. ThinkQuest : Library : The Fractory: An Interactive Tool For Creating And Explor
    gaston julia established the idea that the entire boundary (the julia set)could be regenerated from an exceedingly small piece of the boundary.  
    http://library.thinkquest.org/3288/julia.html
    
    Extractions: Index Math Fractals Fractals are chaos and order, math and beauty. This is a well-designed multi-level exploration of a simple yet infinitely complex world. View the impressive designs and try your hand at creating your own. Learn why scientistsin fields from astronomy to economicsfeel that fractals can help predict seemingly random occurrences. And those really into the math can discover who Julia and Mandelbrot are, and how complex numbers are used to plot a fractal. Visit Site 1996 ThinkQuest Internet Challenge Awards First Place Languages English Students Alex Rocky Run Middle School, Chantilly, VA, United States David A. Rocky Run Middle School, Chantilly, VA, United States Keith Rocky Run Middle School, Chantilly, VA, United States Coaches Jacqueline Rocky Run Middle School, Chantilly, VA, United States Sandra Rocky Run Middle School, Chantilly, VA, United States Rebecca Rocky Run Middle School, Chantilly, VA, United States Want to build a ThinkQuest site?

29. Julia And Mandelbrot Sets
    julia and Mandelbrot Sets. David E. Joyce. August, 1994. Last updated May, 2003. Function Iteration and julia Sets. gaston julia studied the iteration of polynomials and rational functions in the early twentieth century.  
    http://aleph0.clarku.edu/~djoyce/julia/julia.html
    
    Extractions: August, 1994. Last updated May, 2003. Gaston Julia studied the iteration of polynomials and rational functions in the early twentieth century. If f x ) is a function, various behaviors can arise when f is iterated. Let's take, for example, the function f x x We will iterate this function when initially applied to an initial value of x , say x a . Let a denote the first iterate f a ), let a denote the second iterate f a ), which equals f f a )), and so forth. Then we'll consider the infinite sequence of iterates a a f a a f a a f a It may happen that these values stay small or perhaps they don't, depending on the initial value a . For instance, if we iterate our sample function f x x a = 1.0, we'll get the following sequence of iterates (easily computed with a handheld calculator) a a f a f a f a f a f a It helps to see what's going on graphically. In the diagram above, the graph y x y x is drawn in green. Then the values a a a a , and a are shown grapically, starting with our first value of a , namely, 1.0. To find

30. Encyclopedia: Julia
    Encyclopedia julia. julia is a feminine name. In Ancient Rome, women from all branches See also julia (movie) julia (television) julia, gaston (mathematician who researched fractals  
    http://www.nationmaster.com/encyclopedia/Julia
    
    Extractions: several. Compare All Top 5 Top 10 Top 20 Top 100 Bottom 100 Bottom 20 Bottom 10 Bottom 5 All (desc) in category: Select Category Agriculture Crime Currency Democracy Economy Education Energy Environment Food Geography Government Health Identification Immigration Internet Labor Language Manufacturing Media Military Mortality People Religion Sports Taxation Transportation Welfare with statistic: view: Correlations Printable graph / table Pie chart Scatterplot with ... * Asterisk means graphable. Categories Agriculture Background Crime Currency ... Welfare Updated: May 27, 2004 Julia is a feminine name. In Ancient Rome , women from all branches of the Julius family were called Julia (see Roman naming convention For the Julias of the Julii Caesarii ( Julius Caesar branch) - see Julia Caesaris For Julia Augusta, the wife of Emperor

31. Gaston Maurice Julia
    Translate this page gaston Maurice julia. geboren am 3. Februar 1893 in Sidi Bel Abbès(Algerien) gestorben am 19. März 1978 in Paris (Frankreich).  
    http://www.katharinen.ingolstadt.de/chaos/gaston.htm
    
    Extractions: 1918 veröffentlichte er sein 199-seitiges Meisterwerk "Mémoire sur l'iteration des fonctions rationelles" in Journal de Math. Pure et Appl. 8 (1918), 47-245. Es behandelte die Iteration einer rationalen Funktion f J(f) z aus C n -te Iteration f n (z) n gegen unendlich begrenzt bleibt. Wir bezeichnen diese Menge heute als "Julia-Menge". Seine Arbeit gewann den Grand Prix der l'Académie des Sciences und machte Julia in den mathematischen Hochburgen seiner Zeit berühmt. Später wurde er Professor an der École Polytechnique. 1925 wurden in Berlin Seminare durchgeführt, um seine Arbeiten zu studieren. Zu den Teilnehmern gehörten Brauer, Hopf und Reidemeister. Die erste Visualisierung einer "Julia-Menge" stammt von H. Cremer, der einen Aufsatz über Julias Werk schrieb. Mandelbrot sie 1970 durch seine Computerexperimente wieder bekannt machte.

32. Résultats De La Recherche
    Translate this page Auteur julia, gaston (14 articles) julia, gaston Sur quelques propriétésnouvelles des fonctions entières ou méromorphes (premier mémoire).  
    http://www.numdam.org/numdam-bin/recherche?h=aur&aur=Julia, Gaston&format=short

33. Julia_gaston Pc Discount, Ordinateur Portable D'occasion, Pc D'occasion
    gaston julia. Catégorie d ensembles fractals, dont les plus  
    http://www.pckado.com/e-marketing/j/julia_gaston.html

34. Biografia De Julia, Gaston
    Translate this page julia, gaston. (Sidibel-Abbès, 1893-París, 1978) Matemático francés.Llevó a cabo diversas investigaciones sobre teoría de  
    http://www.biografiasyvidas.com/biografia/j/julia_gaston.htm

35. Hébergement De Site Internet, Hébergeur De Site Web, Hosting, Nom De Domaine,
    ce trésor, gaston julia. Catégorie d ensembles  
    http://hosting.infomaniak.ch/support/jargon_article.php?iCodeArticle=13476

36. Auteur - Julia, Gaston
    julia, gaston (Préfacier) Gauthier Villars Et Cie.  
    http://bibli.cirm.univ-mrs.fr/Auteur.htm?numrec=061909757918150

37. Vita Di Gaston Maurice Julia - Caos E Oggetti Frattali - Eliana Argenti E Tommas
    Translate this page gaston Maurice julia. Nato 3 Febbraio Francia gaston julia dimostrò, findalla giovinezza, uno spiccato interesse per la matematica. A soli  
    http://www.webfract.it/FRATTALI/vitaJulia.htm
    
    Extractions: Morto: 19 Marzo 1978 a Parigi, Francia Gaston Julia dimostrò, fin dalla giovinezza, uno spiccato interesse per la matematica. A soli 25 anni pubblicò il suo capolavoro Mémoire sur l'iteration des fonctions rationelles , che contiene una descrizione antelitteram del dialetto frattale non lineare e divenne famoso fra i matematici del suo tempo. Era stato gravemente ferito durante la prima guerra mondiale, ma, mentre si trovava ricoverato in un ospedale militare, fra un'operazione e l'altra, aveva continuato ad occuparsi delle sue ricerche, riuscendo in un'impresa tanto più notevole in quanto, non esistendo ancora i computers, poteva contare solo sulla sua capacità intrinseca di visualizzazione.

38. Insiemi Di Julia - Caos E Oggetti Frattali - Tommaso Bientinesi
    Translate this page GLI INSIEMI DI julia. Gli insiemi di julia sono frattali che hanno presoil nome da gaston Maurice julia per il suo lavoro in questo campo.  
    http://www.webfract.it/FRATTALI/Julia.htm
    
    Extractions: Contando perciò il numero di volte che ogni punto passa attraverso la funzione prima che si allontani dal cerchio critico, possiamo determinare quale colore attribuirgli. Ovviamente cambiando il numero C di partenza cambieranno anche i percorsi dei singoli punti: di conseguenza ad ogni numero C corrisponde un diverso insieme di Julia. Come orientarsi fra tanti insiemi diversi? Innanzitutto occorre distinguere fra insiemi sconnessi, cioè costituiti da parti scollegate fra di loro, e insiemi connessi.

39. Absolute Certainty?
    The mathematics underlying the set had been invented more than 70 years ago bytwo Frenchmen, gaston julia and Pierre Fatou, but computers laid bare their  
    http://www.fortunecity.com/emachines/e11/86/certain.html

40. Fractals,reflections And Distortions
    They are called julia sets, after the French mathematician gaston julia who,together with his contemporary Pierre Fatou, first studied them in 1918.  
    http://www.fortunecity.com/emachines/e11/86/reflect.html
    
    Extractions: Most people have become familiar in recent years with pictures of fractals - those elusive shapes that, no matter how you magnify them, still look infinitely crinkled. The pictures you saw were probably drawn by computer, but examples abound in nature - the edge of a leaf, the outline of a tree, or the course of a river. Fractal curves differ from those studied in normal geometry. The curve of a circle, for instance, if magnified sufficiently, just about - becomes a straight line. A fractal curve, on the other hand, when viewed on many different scales, from macroscopic to microscopic, reveals the same intricate pattern of convolutions. How do you construct a fractal curve? A simple example is the famous Koch snowflake, invented by Helge von Koch in 1904. It is an example of a "nowhere smooth" curve. To draw the snowflake, start with the triangle shown in Figure la. Then replace each of the sides of this triangle by a bent line as shown in Figure 1b. At the next stage, Figure 1c, each of these sides in turn is replaced by the same pattern but on a smaller scale, and so on, ad infinitum, to obtain finally the snowflake shown in Figure 1d.

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

21-40 of 101    Back | 1  | 2  | 3  | 4  | 5  | 6  | Next 20