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CAGNOLI, Antoine.
Traité de trigonométrie rectiligne et sphérique, Contenant des Méthodes et des Formules nouvelles, avec des applications à la plupart des problêmes de l'Astronomie.
Paris, Didot fils ainé, 1786.
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200 €
First french edition.
Translation by Chompré of the work of Antoine Cagnoli, Italian astronomer and mathematician.
Prize-giving copy of the Ecole centrale de la Dorgogne awarded in 1799.
LEVY, Paul.
Calcul des probabilités.
Paris, Gauthier-Villars, 1925.
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950 €
First edition.
Paul Lévy (1886-1971) French mathematician is among the founders of modern probability theory. We also owe him important considerations on the stable stochastic laws which bear his name as well as on martingales. In 1920, he was appointed professor of analysis at the École Polytechnique and on this occasion discovered the discipline that would leave his mark the most: the calculation of probabilities. It can be said that most of the essential concepts of probability theory derive from him.
MERAY, Charles.
Nouveau précis d'analyse infinitésimale.
Paris, Savy, 1872.
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300 €
First edition.
LEBESGUE, Henri.
Leçons sur l'intégration et la recherche des fonctions primitives.
Paris, Gauthier-Villars, 1904.
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First edition.
Henri Lebesgue (1875-1941), is one of the great French mathematicians of the first half of the twentieth century. He is recognized for his theory of integration and for his theory of measurement, which extends the important early work of Émile Borel.
His lessons on integration repeat the courses given in 1902-1903 at the Collège de France. He notably exhibited there what would become Lebesgue's complete works.
LACROIX, Silvestre François.
Essais sur l'enseignement en général et sur celui des mathématiques en particulier.
Paris, Bachelier, 1828.
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200 €
Third edition.
Copy from the scientific library of Richard M. Hoe (1812-1886), inventor of the rotary press and great collector of scientific literature. Our copy appears on page 41 of his library's inventory.
MERAY, Charles.
Leçons nouvelles sur l'analyse infinitésimale et ses applications géométriques.
Paris, Gauthier-Villars, 1894-1898.
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150 €
First edition.
HADAMARD, Jacques.
Cours d'analyse professé à l'École polytechnique.
Paris, J. Hermann, 1927-1930.
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120 €
First edition.
Jacques Hadamard (1865-1963), is a French mathematician, known for his work in number theory, complex analysis, functional analysis, differential geometry and the theory of partial differential equations. He was a professor at the Ecole Polytechnique from 1912.
LEBESGUE, Henri.
Leçons sur les séries trigonométriques.
Paris, Gauthier-Villars, 1906.
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120 €
First edition.
Henri Lebesgue (1875-1941), is one of the great French mathematicians of the first half of the twentieth century. He is recognized for his theory of integration and for his theory of measurement, which extends the important early work of Émile Borel.
His lessons on trigonometric series repeat the courses given in 1904-1905 at the Collège de France.
D'OCAGNE, Maurice.
Cours de géométrie pure et appliquée de l'école polytechnique.
Paris, Gauthier-Villars, 1917-1918.
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120 €
First edition.
Presentation copy to Henri Brocard.
Henri Brocard (1845-1922), polytechnician and officer, engineering commander, he is best known for his work on the modern geometry of the triangle with Émile Lemoine and Joseph Neuberg in the 1870s-1880s. We owe him the construction of Brocard's point, circle, line and angle which have particular properties.
LEBESGUE, Henri.
Leçons sur les séries trigonométriques.
Paris, Gauthier-Villars, 1906.
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100 €
First edition.
Henri Lebesgue (1875-1941), is one of the great French mathematicians of the first half of the twentieth century. He is recognized for his theory of integration and for his theory of measurement, which extends the important early work of Émile Borel.
His lessons on trigonometric series repeat the courses given in 1904-1905 at the Collège de France.
DARBOUX, Gaston.
Principes de géométrie analytique.
Paris, Gauthier-Villars, 1917.
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60 €
First edition.
Gaston Darboux (1842-1917) is a French mathematician, he succeeded Chasles in 1878 as chair of higher geometry at the Paris Faculty of Sciences. His work concerns analysis (integration, partial differential equations) and differential geometry (study of curves and surfaces). They were a source of inspiration for the Cosserat brothers as well as for Élie Cartan.
LEBESGUE, Henri.
Leçons sur les constructions géométriques.
Paris, Gauthier-Villars, 1950.
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60 €
First edition.
Henri Lebesgue (1875-1941), is one of the great French mathematicians of the first half of the twentieth century. He is recognized for his theory of integration and for his theory of measurement, which extends the important early work of Émile Borel.
His lessons on geometric constructions repeat the courses given in 1940-1941 at the Collège de France.
GALOIS, Evariste ||VERRIEST.
Oeuvres mathématiques d'Évariste Galois.
Paris, Gauthier-Villars, 1951.
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60 €
Second edition.
MONTEL, Paul.
Leçons sur les récurrences et leurs applications.
Paris, Gauthier-Villars, 1957.
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50 €
LEBESGUE, Henri.
Sur la mesure des grandeurs.
Paris, Gauthier-Villars, 1956.
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50 €
Second edition.
Henri Lebesgue (1875-1941), is one of the great French mathematicians of the first half of the twentieth century. He is recognized for his theory of integration and for his theory of measurement, which extends the important early work of Émile Borel.
Compilation of Lebesgue's articles published in Enseignement mathématique from 1931 to 1935.
LEVY, Paul.
Leçons d'Analyse Fonctionnelle.
Paris, Gauthier-Villars, 1922.
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50 €
First edition.
Paul Lévy (1886-1971) French mathematician is among the founders of modern probability theory. In 1920, he was appointed professor of analysis at the École Polytechnique.
RIEMANN, Bernhard.
Oeuvres mathématiques de Riemann.
Paris, Albert Blanchard, 1968.
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40 €
Second edition.
D'OCAGNE, Maurice.
Nomographie : Les Calculs usuels effectués au moyen des abaques : essai d'une théorie générale, règles pratiques, exemples d'application.
Paris, Gauthier-Villars, 1891.
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40 €
First edition.
D'Ocagne's first publication on nomography. Maurice d'Ocagne (1862-1938) was a French engineer and mathematician. He is the promoter in France of a method of graphic resolution of algebraic equations using abacuses, which he called nomography.
JULIA, Gaston.
Leçons sur la représentation conforme des aires multiplement connexes.
Paris, Gauthier-Villars, 1934.
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35 €
First edition.
Gaston Julia (1893-1978), is a French mathematician whose work was brought to light in the 1970s by the French mathematician of Polish origin Benoît Mandelbrot. The Julia and Mandelbrot sets are closely associated.
Summary of his lessons given at the Sorbonne in the spring of 1931.
JULIA, Gaston.
Leçons sur la représentation conforme des aires simplement connexes.
Paris, Gauthier-Villars, 1931.
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35 €
First edition.
Gaston Julia (1893-1978), is a French mathematician whose work was brought to light in the 1970s by the French mathematician of Polish origin Benoît Mandelbrot. The Julia and Mandelbrot sets are closely associated.
MANDELBROJT, Szolem.
Séries adhérentes, Régularisation des suites, Applications.
Paris, Gauthier-Villars, 1952.
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30 €
First edition.
Szolem Mandelbrojt (1899-1983), is a French mathematician of Polish origin. He is a founding member of the Bourbaki group.
LEBESGUE, Henri.
Les Coniques.
Paris, Gauthier-Villars, 1942.
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30 €
First edition.
Henri Lebesgue (1875-1941), is one of the great French mathematicians of the first half of the twentieth century. He is recognized for his theory of integration and for his theory of measurement, which extends the important early work of Émile Borel.
Preface by Paul Montel.
LEBESGUE, Henri.
Les Coniques.
Paris, Gauthier-Villars, 1942.
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30 €
First edition.
Henri Lebesgue (1875-1941), is one of the great French mathematicians of the first half of the twentieth century. He is recognized for his theory of integration and for his theory of measurement, which extends the important early work of Émile Borel.
Preface by Paul Montel.
LA VALLEE POUSSIN, Charles-Jean.
Intégrales de Lebesgue. Fonctions d'ensemble. Classes de Baire.
Paris, Gauthier-Villars, 1934.
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30 €
First edition.
VOLTERRA, Vito || PÉRÈS, Joseph.
Leçons sur la composition et les fonctions permutables.
Paris, Gauthier-Villars, 1924.
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30 €
First edition.
Vito Volterra (1860-1940) was an Italian mathematician and physicist. He is best known for his work on integro-differential equations, dislocation statics in crystals, biomathematics and population dynamics.
VOLTERRA, Vito.
Leçons sur les équations intégrales et les équations intégro-différentielles.
Paris, Gauthier-Villars, 1913.
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40 €
First edition.
Vito Volterra (1860-1940) was an Italian mathematician and physicist. He is best known for his work on integro-differential equations, dislocation statics in crystals, biomathematics and population dynamics.
VOLTERRA, Vito.
Leçons sur les fonctions de lignes.
Paris, Gauthier-Villars, 1913.
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30 €
First edition.
Vito Volterra (1860-1940) was an Italian mathematician and physicist. He is best known for his work on integro-differential equations, dislocation statics in crystals, biomathematics and population dynamics.
HUMBERT, Georges.
Cours d'Analyse Professé A l'École Polytechnique.
Paris, Gauthier-Villars, 1903-1904.
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60 €
First edition.
Georges Humbert (1859-1921), is a French mathematician. His work relates to the theory of curves and algebraic surfaces.
PICARD, Emile.
Leçons sur quelques types simples d'équations aux dérivées partielles avec des applications à la physique mathématique.
Paris, Gauthier-Villars, 1927.
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50 €
First edition.
Émile Picard (1856-1941), is a French mathematician, specialist in mathematical analysis. He gave his name to an iterative method of solving integral equations.
Course given at the Faculty of Sciences in 1907 and revised in 1925.
PICARD, Emile.
Leçons sur quelques équations fonctionnelles avec des applications à divers problèmes d'analyse et de physique mathématique.
Paris, Gauthier-Villars, 1928.
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30 €
First edition.
Émile Picard (1856-1941), is a French mathematician, specialist in mathematical analysis. He gave his name to an iterative method of solving integral equations.
Course given at the Sorbonne in 1911 and revised in 1927.
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