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  1. it.wikipedia.org › wiki › Paul_MontelPaul Montel - Wikipedia

    Paul Antoine Aristide Montel (Nizza, 29 aprile 1876 – Parigi, 22 gennaio 1975) è stato un matematico francese, noto soprattutto per i suoi lavori riguardanti la teoria delle funzioni analitiche complesse. Frequentò l'Università di Parigi dove ebbe come docenti Henri Lebesgue ed Émile Borel.

  2. en.wikipedia.org › wiki › Paul_MontelPaul Montel - Wikipedia

    Paul Antoine Aristide Montel (29 April 1876 – 22 January 1975) was a French mathematician. He was born in Nice, France and died in Paris, France. He researched mostly on holomorphic functions in complex analysis . Montel was a student of Émile Borel at the Sorbonne.

  3. modifier - modifier le code - modifier Wikidata. Sépulture de Paul Montel au cimetière du Château à Nice. Paul Antoine Aristide Montel, né à Nice le 29 avril 1876 et mort à Paris le 22 janvier 1975, est un mathématicien français .

  4. Paul Montel first coined the term "normal family" in 1911. Because the concept of a normal family has continually been very important to complex analysis, Montel's terminology is still used to this day, even though from a modern perspective, the phrase pre-compact subset might be preferred by some

  5. Quick Info. Born. 29 April 1876. Nice, France. Died. 22 January 1975. Paris, France. Summary. Paul Montel was a French mathematician who worked on complex analytic functions. View three larger pictures. Biography. Paul Montel was the son of Anais Magiolo and Aristide Montel, who was a photographer.

  6. Après l'agrégation et le service militaire à Nice, Paul Montel est professeur de mathématiques spéciales à Poitiers (1898-1901). Sa thèse de doctorat mûrit lentement au cours d'un séjour (1901-1904) à la fondation Thiers et, en 1907, il est reçu docteur ès sciences.

  7. Lebesgue summarized his approach to integration in a letter to Paul Montel: I have to pay a certain sum, which I have collected in my pocket. I take the bills and coins out of my pocket and give them to the creditor in the order I find them until I have reached the total sum. This is the Riemann integral. But I can proceed differently.