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GASTON MAURICE JULIA (1893-1978)
Disponible en español: pulse aquí. Even though everybody who knows even a little about fractal geometry, and especially about the Mandelbrot set, is also familiar with the name of Juliasince both of these sets are tightly interconnectedit seems little is known, generally speaking, about the life of the Julia set's conceptual father, Gaston Maurice Julia. This French character was born February the 3rd, 1893 in Sidi Bel Abbès, Algeria, then a northern African land under the dominion of France. 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 Journal de Mathematic Pure et Appliqué (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 Fatou1878-1929at 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 tends to infinity. This work was so important that he received the Grand Prix de l'Académie des Sciences (The Great Prize of the French Academy of Sciences—France) and made him famous throughout most of the mathematics centers of his days (the Académie also recognized Fatou's contribution with a secondary award).
Gaston Maurice Julia died in Paris the 19th day of March 1978 at the age of 85. Juan Luis Martínez
2003.03.13 (Monday) updated: 2004.02.03 DISCLAIMER HOW TO CONTACT US... |