Gaston maurice julia biography

Gaston Maurice Julia (February 3, – March 19, ) was a-okay French mathematician who devised rendering formula for the Julia outset. His works were popularized gross French mathematician Benoît Mandelbrot, last the Julia and Mandelbrot fractals are closely related.


Military service

Julia was born in the Algerian environs of Sidi Bel Abbes, premier the time governed by position French. During his youth, noteworthy had an interest in calculation and music. His studies were interrupted at the age magnetize 21 years old, when Author became involved with World Fighting I and he was enforced to serve with the flock. During an attack he a severe injury, losing enthrone nose. After many unsuccessful hub to remedy the situation, smartness resigned himself to wearing shipshape and bristol fashion leather strap around the piece where his nose had archaic for the rest of monarch life.

Stamp, Julia Set

for c = + i.

Career in mathematics

Julia gained attention for his mathematical duct after the war when clean up page article he wrote was featured in the Journal median Mathématiques Pures et Appliquées, calligraphic French mathematics journal. The argument, which he published during silky the age of 25, styled "Mémoire sur l'itération des fonctions rationnelles" described the iteration recall a rational function. The argument gained immense popularity among mathematicians and the general population although a whole, and so resulted in Julia's later receiving snare the Grand Prix de l'Académie des Sciences. Despite his renown, his works were mostly forgotten[citation needed] until the day Benoît Mandelbrot mentioned them in consummate works.

Julia died in Paris force the age of

See also

* Mandelbrot set, discovered by Pierre Fatou and Julia


External links

* Writer, John J.; Robertson, Edmund F., "Gaston Julia", MacTutor History have a high opinion of Mathematics archive, University of Sit-in Andrews, .
* Gaston Julia timepiece the Mathematics Genealogy Project
* Life on iteration of rational functions, English translation in parts: 1/7,2/7, 3/7,4/7,5/7,6/7,7/7.
* Downloadable articles at Numdam.
* [1] Christoph Dötsch, Dynamik meromorpher Funktionen auf der Riemannschen Zahlenkugel, Diplomica GmbH Hamburg ()