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  1. Laurent Schwartz is one of the most remarkable intellects of the 20th century. His discovery of distributions, one of the most beautiful theories in mathematics, earned him a 1950 Fields Medal. Beyond this formidable achievement, his love for science and for teaching led him to think deeply and lecture broadly to the general public on the significance of science and mathematics to the well ...

  2. Schwartz' Creation of the Theory of Distributions 1. Laurent Schwartz (born 1915) graduated in mathematics from the Ecole Normale Superieure in 1937. After military service he began his research in 1940 in the Strasbourg science faculty which had fled to Clermont-Ferrand during the German occupation. There he received his doctoral degree in 1943.

  3. 7. Aug. 2002 · Wed 7 Aug 2002 05.00 EDT. Laurent Schwartz, who has died aged 87, was the ideal of the French intellectual. The undisputed master of his subject, everywhere respected as a very great mathematician ...

  4. 4. Juli 2002 · Laurent Schwartz. Laurent-Moïse Schwartz (5 March 1915 in Paris – 4 July 2002 in Paris) was a French mathematician. Alumnus of the École normale supérieure, he was awarded the Fields medal in 1950 for his works on the theory of distributions, which gives a well-defined meaning to objects such as the Dirac delta function.

  5. Laurent Schwartz The pathogenesis of common diseases such as Alzheimer’s disease (AD) and cancer are currently poorly understood. Inflammation is a common risk factor for cancer and AD.

  6. Le mérite revient à Laurent Schwartz d'avoir englobé, dans une théorie qui est à la fois une synthèse et une simplification, des procédés hétérogènes et souvent incorrects utilisés dans des domaines très divers. Une définition correcte et une étude systématique de ces êtres nouveaux, les distributions, leur ont donné droit de cité dans l'usage courant. Leur utilisation ...

  7. Multiplication of a distribution by a constant and addition of two distributions are denned by the formulae: ( 𝑐 𝐹) ( 𝜙) = 𝑐 𝐹 ( 𝜙), ( 𝐹 1 + 𝐹 2) ( 𝜙) = 𝐹 1 ( 𝜙) + 𝐹 2 ( 𝜙). It is easily verified that the usual rules of addition and subtraction hold, even when derivation is involved. Thus.