Algebraic geometers

Giusto Bellavitis

Giusto Bellavitis (22 November 1803 – 6 November 1880) was an Italian mathematician, senator, and municipal councilor.According to Charles Laisant, His principle achievement, which marks his place, in the future and the present, among the names of geometers that will endure, is the invention of the method of equipollences, a new method of analytic geometry that is both philosophical and fruitful. Born in Bassano del Grappa in 1803 to Ernesto Bellavitis and Giovanna Navarini, Giusto studied largely alone. In 1840 he entered Institut Venitian and in 1842 began instructing at Lycee de Vicence. In 1845 he became professor of descriptive geometry at University of Padua. With the unification of Italy he took the opportunity to revise the curriculum to include complementary algebra and analytic geometry. Bellavitis married in 1842 and had one son who also taught geometry at the University of Padua. Bellavitis anticipated the idea of a Euclidean vector with his notion of equipollence. Two line segments AB and CD are equipollent if they are parallel and have the same length and direction. The relation is denoted In modern terminology, this relation between line segments is an example of an equivalence relation. The concept of vector addition was written by Bellavitis as According to Laissant, Bellavitis published works in "arithmetic, algebra, geometry, infinitesimal calculus, probability, mechanics, physics, astronomy, chemistry, mineralogy, geodesy, geography, telegraphy, social science, philosophy, and literature." (Wikipedia).

Giusto Bellavitis
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A la fin des années 90, les liens entre transport optimal, entropie et courbure de Ricci étaient mis au jour (Jordan-Kinderlehrer-Otto, Otto-Villani); quelques années plus tard, ce liens étaient exploités pour démarrer l'étude systématique du "point de vue synthétique" de la courbure de Ri

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A la fin des années 90, les liens entre transport optimal, entropie et courbure de Ricci étaient mis au jour (Jordan-Kinderlehrer-Otto, Otto-Villani); quelques années plus tard, ce liens étaient exploités pour démarrer l'étude systématique du "point de vue synthétique" de la courbure de Ri

From playlist Cédric Villani - La théorie synthétique de la courbure de Ricci

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A la fin des années 90, les liens entre transport optimal, entropie et courbure de Ricci étaient mis au jour (Jordan-Kinderlehrer-Otto, Otto-Villani); quelques années plus tard, ce liens étaient exploités pour démarrer l'étude systématique du "point de vue synthétique" de la courbure de Ri

From playlist Cédric Villani - La théorie synthétique de la courbure de Ricci

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A la fin des années 90, les liens entre transport optimal, entropie et courbure de Ricci étaient mis au jour (Jordan-Kinderlehrer-Otto, Otto-Villani); quelques années plus tard, ce liens étaient exploités pour démarrer l'étude systématique du "point de vue synthétique" de la courbure de Ri

From playlist Cédric Villani - La théorie synthétique de la courbure de Ricci

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A la fin des années 90, les liens entre transport optimal, entropie et courbure de Ricci étaient mis au jour (Jordan-Kinderlehrer-Otto, Otto-Villani); quelques années plus tard, ce liens étaient exploités pour démarrer l'étude systématique du "point de vue synthétique" de la courbure de Ri

From playlist Cédric Villani - La théorie synthétique de la courbure de Ricci

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A la fin des années 90, les liens entre transport optimal, entropie et courbure de Ricci étaient mis au jour (Jordan-Kinderlehrer-Otto, Otto-Villani); quelques années plus tard, ce liens étaient exploités pour démarrer l'étude systématique du "point de vue synthétique" de la courbure de Ri

From playlist Cédric Villani - La théorie synthétique de la courbure de Ricci

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A la fin des années 90, les liens entre transport optimal, entropie et courbure de Ricci étaient mis au jour (Jordan-Kinderlehrer-Otto, Otto-Villani); quelques années plus tard, ce liens étaient exploités pour démarrer l'étude systématique du "point de vue synthétique" de la courbure de Ri

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Related pages

Equivalence relation | Vector addition | Euclidean vector | Geometry | Equipollence (geometry) | Analytic geometry | A History of Vector Analysis