Mathematics

Results (151 - 180) of 184

DUPORCQ, Ernest.

Premiers principes de géométrie moderne à l'usage des élèves de mathématiques spéciales et des candidats à la licence et à l'aggrégation.

Paris, Gauthier-Villars, 1912.

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30 €

Second edition augmented by Raoul Bricard.

VOLTERRA, Vito.

Leçons sur les fonctions de lignes.

Paris, Gauthier-Villars, 1913.

More Details >

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.

RIESZ, Frédéric.

Les Systèmes d'équations linéaires à une infinité d'inconnues.

Paris, Gauthier-Villars, 1913.

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30 €

First edition.
Frigyes Riesz (1880-1956) was a Hungarian mathematician. He is one of the founders of functional analysis.

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.

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.

BOREL, Emile || JULIA, Gaston.

Leçons sur les fonctions monogènes uniformes d'une variables complexes.

Paris, Gauthier-Villars, 1917.

More Details >

30 €

First edition.

Emile BOREL (1871-1956) French mathematician, professor at the Faculty of Sciences in Paris. He was a specialist in the theory of functions and probability. In 1922 he founded the Statistical Institute of the University of Paris and in 1928 the Henri-Poincaré Institute.

LA VALLEE POUSSIN, Charles Jean Gustav Nicolas de.

Leçons sur l'approximation des fonctions d'une variable réelle.

Paris, Gauthier-Villars, 1919.

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30 €

First edition.
Charles-Jean Étienne Gustave Nicolas de La Vallée Poussin (1866-1962), is a Belgian mathematician known for having proved the prime number theorem using the methods of complex analysis.

BROCARD H. || LEMOYNE T.

Courbes géométriques remarquables (courbes spéciales) planes & gauches.

Paris, Librairie Vuibert, 1919.

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50 €

First edition
Volume I on the title page the other volumes will not appear.

BOREL, Emile.

Leçons sur les fonctions entières.

Paris, Gauthier-Villars, 1921.

More Details >

50 €

Second edition.
Emile BOREL (1871-1956) French mathematician, professor at the Faculty of Sciences in Paris. He was a specialist in the theory of functions and probability. In 1922 he founded the Statistical Institute of the University of Paris and in 1928 the Henri-Poincaré Institute.

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.

BOREL, Emile.

Méthodes et problèmes de Théorie des fonctions.

Paris, Gauthier-Villars, 1922.

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25 €

First edition.
In the collection of monographs on the theory of functions published under the direction of M. Emile Borel
Emile BOREL (1871-1956) French mathematician, professor at the Faculty of Sciences in Paris. He was a specialist in the theory of functions and probability. In 1922 he founded the Statistical Institute of the University of Paris and in 1928 the Henri-Poincaré Institute.

VOLTERRA, Vito || PÉRÈS, Joseph.

Leçons sur la composition et les fonctions permutables.

Paris, Gauthier-Villars, 1924.

More Details >

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.

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.

BERNSTEIN, Serge.

Leçons sur les propriétés extrémales et la meilleure approximation des fonctions analytiques d'une variable réelle.

Paris, Gauthier-Villars, 1926.

More Details >

150 €

First edition.

Serge Bernstein (1880-1968) was a Ukrainian mathematician who made significant contributions to partial differential equations.

BRICARD, Raoul.

Leçons de cinématique.

Paris, Gauthier-Villars et Cie, 1926-1927.

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75 €

First edition.
Complete of the two volumes, the first devoted to theoretical kinematics, the second dedicated to applied cinematics.

PICARD, Emile.

Leçons sur quelques types simples d'équations aux dérivées partielles avec des applications à la physique mathématique.

Paris, Gauthier-Villars, 1927.

More Details >

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.

GODEAUX, Lucien.

Les transformations birationnelles du plan.

Paris, Gauthier-Villars, 1927.

More Details >

50 €

First edition.

Lucien Godeaux (1887-1975), Belgian mathematician specialized in algebraic geometry.

PICARD, Emile.

Leçons sur quelques équations fonctionnelles avec des applications à divers problèmes d'analyse et de physique mathématique.

Paris, Gauthier-Villars, 1928.

More Details >

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.

FRECHET, Maurice.

Les Espaces abstraits et leur théorie considérée comme introduction à l'analyse générale.

Paris, Gauthier-Villars, 1928.

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35 €

First edition.
Maurice Fréchet (1878-1973), is a French mathematician. A prolific mathematician, he worked, among other things, in topology, probability theory and statistics. In 1906, he introduced metric spaces and identified the first notions of topology by seeking to formalize in abstract terms the work of Volterra, Arzelà, Hadamard and Cantor. It introduces the notions of filter, uniform convergence, compact convergence and equicontinuity.

BOREL, Emile.

Leçons sur les fonctions de variables réelles et les développements en séries de polynomes.

Paris, Gauthier-Villars, 1928.

More Details >

30 €

Second edition.
Emile BOREL (1871-1956) French mathematician, professor at the Faculty of Sciences in Paris. He was a specialist in the theory of functions and probability. In 1922 he founded the Statistical Institute of the University of Paris and in 1928 the Henri-Poincaré Institute.

NEVANLINNA, Rolf.

Le Theoreme de Picard-Borel et la Theorie des Fonctions Meromorphes.

Paris, Gauthier-Villars, 1929.

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40 €

First edition.
The Picard-Borel theorem refers to a set of theorems in complex analysis that relate to the question of the reach of analytic functions. Simply put, the Picard-Borel theorem states that every non-constant entire function takes on almost every complex value. The theorem was independently proved by Émile Picard and Émile Borel in the early 20th century.

PICARD, Emile.

Leçons sur quelques problèmes aux limites de la théorie des équations différentielles.

Paris, Gauthier-Villars, 1930.

More Details >

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 1908-10 and revised in 1928.

CARNAP, Rudolf.

Le Problème de la logique de la science, science formelle et science du réel.

Paris, Hermann et Cie, 1935.

More Details >

25 €

First edition in french .
Rudolf Carnap (1891-1970) is a German philosopher naturalized American in 1941. He is a member of the Vienna Circle and the most famous representative of logical positivism.

DENJOY, Arnaud.

Introduction à la théorie des fonctions de variables réelles.

Paris, Hermann et Cie, 1937.

More Details >

30 €

First edition.
Arnaud Denjoy (1884-1974), French mathematician influenced by his teacher, Émile Borel, he devoted himself above all to the theory of functions of the real variable. In 1942, he was elected a member of the Academy of Sciences, of which he was president in 1962.

BOREL, Emile || CHERON, André.

Théorie mathématique du Bridge à la portée de tous.

Paris, Gauthier-Villars, 1940.

More Details >

100 €

First edition.

Emile BOREL (1871-1956) French mathematician, professor at the Faculty of Sciences in Paris. He was a specialist in the theory of functions and probability. In 1922 he founded the Statistical Institute of the University of Paris and in 1928 the Henri-Poincaré Institute.

LEBESGUE, Henri.

Les Coniques.

Paris, Gauthier-Villars, 1942.

More Details >

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.

More Details >

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.

Leçons sur les constructions géométriques.

Paris, Gauthier-Villars, 1950.

More Details >

Sold

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.

LEFSCHETZ, Solomon.

L'Analysis situs et la géométrie algébrique.

Paris, Gauthier-Villars, 1950.

More Details >

70 €

Second edition.
Solomon Lefschetz (1884-1972) was an American mathematician best known for his work in algebraic topology, algebraic geometry, and the theory of nonlinear differential equations.

Results (151 - 180) of 184

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Mathematics

DUPORCQ, Ernest.

Premiers principes de géométrie moderne à l'usage des élèves de mathématiques spéciales et des candidats à la licence et à l'aggrégation.

Second edition augmented by Raoul Bricard.

VOLTERRA, Vito.

Leçons sur les fonctions de lignes.

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.

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.

RIESZ, Frédéric.

Les Systèmes d'équations linéaires à une infinité d'inconnues.

First edition. Frigyes Riesz (1880-1956) was a Hungarian mathematician. He is one of the founders of functional analysis.

DARBOUX, Gaston.

Principes de géométrie analytique.

D'OCAGNE, Maurice.

Cours de géométrie pure et appliquée de l'école polytechnique.

BOREL, Emile || JULIA, Gaston.

Leçons sur les fonctions monogènes uniformes d'une variables complexes.

First edition. Emile BOREL (1871-1956) French mathematician, professor at the Faculty of Sciences in Paris. He was a specialist in the theory of functions and probability. In 1922 he founded the Statistical Institute of the University of Paris and in 1928 the Henri-Poincaré Institute.

LA VALLEE POUSSIN, Charles Jean Gustav Nicolas de.

Leçons sur l'approximation des fonctions d'une variable réelle.

First edition. Charles-Jean Étienne Gustave Nicolas de La Vallée Poussin (1866-1962), is a Belgian mathematician known for having proved the prime number theorem using the methods of complex analysis.

BROCARD H. || LEMOYNE T.

Courbes géométriques remarquables (courbes spéciales) planes & gauches.

First edition Volume I on the title page the other volumes will not appear.

BOREL, Emile.

Leçons sur les fonctions entières.

Second edition. Emile BOREL (1871-1956) French mathematician, professor at the Faculty of Sciences in Paris. He was a specialist in the theory of functions and probability. In 1922 he founded the Statistical Institute of the University of Paris and in 1928 the Henri-Poincaré Institute.

LEVY, Paul.

Leçons d'Analyse Fonctionnelle.

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.

BOREL, Emile.

Méthodes et problèmes de Théorie des fonctions.

VOLTERRA, Vito || PÉRÈS, Joseph.

Leçons sur la composition et les fonctions permutables.

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.

LEVY, Paul.

Calcul des probabilités.

BERNSTEIN, Serge.

Leçons sur les propriétés extrémales et la meilleure approximation des fonctions analytiques d'une variable réelle.

First edition. Serge Bernstein (1880-1968) was a Ukrainian mathematician who made significant contributions to partial differential equations.

BRICARD, Raoul.

Leçons de cinématique.

First edition. Complete of the two volumes, the first devoted to theoretical kinematics, the second dedicated to applied cinematics.

PICARD, Emile.

Leçons sur quelques types simples d'équations aux dérivées partielles avec des applications à la physique mathématique.

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.

GODEAUX, Lucien.

Les transformations birationnelles du plan.

First edition. Lucien Godeaux (1887-1975), Belgian mathematician specialized in algebraic geometry.

PICARD, Emile.

Leçons sur quelques équations fonctionnelles avec des applications à divers problèmes d'analyse et de physique mathématique.

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.

FRECHET, Maurice.

Les Espaces abstraits et leur théorie considérée comme introduction à l'analyse générale.

BOREL, Emile.

Leçons sur les fonctions de variables réelles et les développements en séries de polynomes.

Second edition. Emile BOREL (1871-1956) French mathematician, professor at the Faculty of Sciences in Paris. He was a specialist in the theory of functions and probability. In 1922 he founded the Statistical Institute of the University of Paris and in 1928 the Henri-Poincaré Institute.

NEVANLINNA, Rolf.

Le Theoreme de Picard-Borel et la Theorie des Fonctions Meromorphes.

PICARD, Emile.

Leçons sur quelques problèmes aux limites de la théorie des équations différentielles.

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 1908-10 and revised in 1928.

CARNAP, Rudolf.

Le Problème de la logique de la science, science formelle et science du réel.

First edition in french . Rudolf Carnap (1891-1970) is a German philosopher naturalized American in 1941. He is a member of the Vienna Circle and the most famous representative of logical positivism.

DENJOY, Arnaud.

Introduction à la théorie des fonctions de variables réelles.

First edition. Arnaud Denjoy (1884-1974), French mathematician influenced by his teacher, Émile Borel, he devoted himself above all to the theory of functions of the real variable. In 1942, he was elected a member of the Academy of Sciences, of which he was president in 1962.

BOREL, Emile || CHERON, André.

Théorie mathématique du Bridge à la portée de tous.

First edition. Emile BOREL (1871-1956) French mathematician, professor at the Faculty of Sciences in Paris. He was a specialist in the theory of functions and probability. In 1922 he founded the Statistical Institute of the University of Paris and in 1928 the Henri-Poincaré Institute.

LEBESGUE, Henri.

Les Coniques.

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.

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.

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.

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.

First edition.
Frigyes Riesz (1880-1956) was a Hungarian mathematician. He is one of the founders of functional analysis.

First edition.

Emile BOREL (1871-1956) French mathematician, professor at the Faculty of Sciences in Paris. He was a specialist in the theory of functions and probability. In 1922 he founded the Statistical Institute of the University of Paris and in 1928 the Henri-Poincaré Institute.

First edition.
Charles-Jean Étienne Gustave Nicolas de La Vallée Poussin (1866-1962), is a Belgian mathematician known for having proved the prime number theorem using the methods of complex analysis.

First edition
Volume I on the title page the other volumes will not appear.

Second edition.
Emile BOREL (1871-1956) French mathematician, professor at the Faculty of Sciences in Paris. He was a specialist in the theory of functions and probability. In 1922 he founded the Statistical Institute of the University of Paris and in 1928 the Henri-Poincaré Institute.

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.

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.

First edition.

Serge Bernstein (1880-1968) was a Ukrainian mathematician who made significant contributions to partial differential equations.

First edition.
Complete of the two volumes, the first devoted to theoretical kinematics, the second dedicated to applied cinematics.

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.

First edition.

Lucien Godeaux (1887-1975), Belgian mathematician specialized in algebraic geometry.

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.

Second edition.
Emile BOREL (1871-1956) French mathematician, professor at the Faculty of Sciences in Paris. He was a specialist in the theory of functions and probability. In 1922 he founded the Statistical Institute of the University of Paris and in 1928 the Henri-Poincaré Institute.

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 1908-10 and revised in 1928.

First edition in french .
Rudolf Carnap (1891-1970) is a German philosopher naturalized American in 1941. He is a member of the Vienna Circle and the most famous representative of logical positivism.

First edition.
Arnaud Denjoy (1884-1974), French mathematician influenced by his teacher, Émile Borel, he devoted himself above all to the theory of functions of the real variable. In 1942, he was elected a member of the Academy of Sciences, of which he was president in 1962.

First edition.

Emile BOREL (1871-1956) French mathematician, professor at the Faculty of Sciences in Paris. He was a specialist in the theory of functions and probability. In 1922 he founded the Statistical Institute of the University of Paris and in 1928 the Henri-Poincaré Institute.

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.

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.

Second edition.
Solomon Lefschetz (1884-1972) was an American mathematician best known for his work in algebraic topology, algebraic geometry, and the theory of nonlinear differential equations.