Mathematics

Results (151 - 180) of 201

FONTES, Joseph.

Archéologie Mathématique : Réunion de 6 plaquettes.

Toulouse, s.n., [v. 1897].

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150 €

First editions.
Meeting of 6 brochures on the subject of Mathematical Archaeology, taken separately from science history journals:.

KOENIGS, Gabriel.

Leçons de cinématique professées à la Sorbonne - Cinématique théorique.

Paris, Librairie scientifique A. Hermann, 1897.

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80 €

First edition.

Gabriel Koenigs (1858-1931) mathematician was appointed professor of mechanics at the Sorbonne in 1895. In the preface he says he planned another volume on applied kinematics, but this part has apparently never been published.

HADAMARD, Jacques.

Leçons de Géométrie élémentaire.

Paris, Armand Colin, 1898-1901.

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350 €

First edition.
Jacques Hadamard (1865-1963) was a French mathematician, known for his work in number theory, complex analysis, functional analysis, and differential geometry.
Volume I: Plane Geometry
Volume II: Geometry in space.

CAHEN, Eugène.

Éléments de la théorie des nombres : Congruences, Formes Quadratiques, Nombres Incommensurables.

Paris, Gauthier-Villars, 1900.

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75 €

First edition.

Presentation copy.

POINCARE, Henri.

Sur les Rapports de la physique expérimentale et de la physique mathématique.

Paris, Gauthier-Villars, 1900.

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600 €

First edition.
Offprint of this very interesting article on epistemology by Henri Poincaré in which he analyzes the relationship between the mathematical laws of physics and the data of experience: When should one be right in one and wrong in the other?
In this report which was presented to the International Congress of Physics in 1900, Poincaré discusses there in particular at the end of the text the Lorentz equations which make it possible to analyze certain physical facts but not all, which will be decided by Einstein a few years later with his special theory of relativity.
This debate is still an issue for modern physics about dark matter, should we change physical theories or improve our measurement capabilities?.

BOREL, Emile.

Leçons sur les séries divergentes.

Paris, Gauthier-Villars, 1901.

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30 €

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.

LOBACHEVSKY, Nikolai Ivanovich.

Nouveaux principes de la géométrie avec une théorie complète des parallèles.

Bruxelles, Hayez, 1901.

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1200 €

First edition in french of this the "New Foundations of Geometry with a Complete Theory ol Parallels".

BOREL, Emile.

Leçons sur les fonctions méromorphes professées au collège de France.

Paris, Gauthier-Villars, 1903.

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Sold

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.

LINDELOF, Ernst.

Le Calcul des résidus et ses applications à la théorie des fonctions.

Paris, Gauthier-Villars, 1905.

More Details >

30 €

First edition.
Ernst Leonard Lindelöf (1870–1946) was a Swedish-speaking Finnish mathematician who worked primarily in complex analysis and the theory of differential equations.

BOREL, Emile.

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

Paris, Gauthier-Villars, 1905.

More Details >

40 €

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.

Leçons sur les séries trigonométriques.

Paris, Gauthier-Villars, 1906.

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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 trigonometric series repeat the courses given in 1904-1905 at the Collège de France.

MAILLET, Edmond.

Introduction à la Théorie des Nombres Transcendants et des propriétés arithmétiques des fonctions.

Paris, Gauthier-Villars, 1906.

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300 €

First edition.
Edmond Théodore Maillet (1865-1938) is one of the rare French mathematicians of the 19th century working in algebraic number theory.

LUCAS DE PESLOÜAN, Charles.

N.H Abel. Sa vie et son œuvre.

Paris, Gauthiers Villars, 1906.

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50 €

Niels Henrik Abel (1802-1829) is a Norwegian mathematician. Like Galois at the same time, he died young but left a considerable body of work.
"He is known for his work in mathematical analysis on the semiconvergence of numerical series, sequences and series of functions, on the convergence criteria of generalized integral and on the notion of elliptic integral; in algebra, on the resolution of equations . " (Accromath).

ANDRE, Désiré.

Des Notations mathématiques énumération, choix et usage.

Paris, Gauthier-Villars, 1909.

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40 €

First edition.

Désiré André (1840-1917), is a French mathematician, known in particular for his work on Catalan numbers and alternating permutations.

Presentation copy.

DARBOUX, Gaston.

Leçons sur les systèmes orthogonaux et les coordonnées curvilignes.

Paris, Gauthier-Villars, 1910.

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60 €

Second edition.

Gaston Darboux (1842-1917) is a French mathematician, he succeeds in 1878 to Chasles at the chair of geometry superior of the faculty of sciences of Paris.

BLUMENTHAL, Otto.

Principes De La Theorie Des Fonctions Entieres D'ordre Infini.

Paris, Gauthier-Villars, 1910.

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Sold

First edition.
Otto Blumenthal (1876-1944) is a German mathematician, He wrote several articles on applied mathematics. His contributions on spherical functions find applications in telecommunications, for example.

MONTEL, Paul.

Leçons sur les séries de polynomes à une variable complexe.

Paris, Gauthier-Villars, 1910.

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30 €

First edition.
Paul Montel (1876-1975), French mathematician, His work focuses on the theory of complex analytic functions.

TANNERY, Jules.

Correspondance entre Lejeune Dirichlet et Liouville.

Paris, Gauthier-Villars, 1910.

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75 €

First edition.
Correspondence chosen by Jules Tannery between the mathematicians Joseph Liouville (1809-1882) and Gustav LeJeune-Dirichlet (1805-1859) specialists in number theory. During the summer of 1839, during a visit to Paris, Dirichlet met Joseph Liouville during a dinner at Cauchy. From that date, their exchanges became more frequent and they soon became great friends, exchanging regular scientific correspondence.

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.

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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.

RIESZ, Frédéric.

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

Paris, Gauthier-Villars, 1913.

More Details >

Sold

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.

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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.

More Details >

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.

Results (151 - 180) of 201

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Mathematics

FONTES, Joseph.

Archéologie Mathématique : Réunion de 6 plaquettes.

First editions. Meeting of 6 brochures on the subject of Mathematical Archaeology, taken separately from science history journals:.

KOENIGS, Gabriel.

Leçons de cinématique professées à la Sorbonne - Cinématique théorique.

First edition. Gabriel Koenigs (1858-1931) mathematician was appointed professor of mechanics at the Sorbonne in 1895. In the preface he says he planned another volume on applied kinematics, but this part has apparently never been published.

HADAMARD, Jacques.

Leçons de Géométrie élémentaire.

First edition.Jacques Hadamard (1865-1963) was a French mathematician, known for his work in number theory, complex analysis, functional analysis, and differential geometry.Volume I: Plane GeometryVolume II: Geometry in space.

CAHEN, Eugène.

Éléments de la théorie des nombres : Congruences, Formes Quadratiques, Nombres Incommensurables.

First edition.Presentation copy.

POINCARE, Henri.

Sur les Rapports de la physique expérimentale et de la physique mathématique.

BOREL, Emile.

Leçons sur les séries divergentes.

LOBACHEVSKY, Nikolai Ivanovich.

Nouveaux principes de la géométrie avec une théorie complète des parallèles.

First edition in french of this the "New Foundations of Geometry with a Complete Theory ol Parallels".

BOREL, Emile.

Leçons sur les fonctions méromorphes professées au collège de France.

LINDELOF, Ernst.

Le Calcul des résidus et ses applications à la théorie des fonctions.

First edition. Ernst Leonard Lindelöf (1870–1946) was a Swedish-speaking Finnish mathematician who worked primarily in complex analysis and the theory of differential equations.

BOREL, Emile.

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

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.

Leçons sur les séries trigonométriques.

MAILLET, Edmond.

Introduction à la Théorie des Nombres Transcendants et des propriétés arithmétiques des fonctions.

First edition.Edmond Théodore Maillet (1865-1938) is one of the rare French mathematicians of the 19th century working in algebraic number theory.

LUCAS DE PESLOÜAN, Charles.

N.H Abel. Sa vie et son œuvre.

ANDRE, Désiré.

Des Notations mathématiques énumération, choix et usage.

First edition. Désiré André (1840-1917), is a French mathematician, known in particular for his work on Catalan numbers and alternating permutations.Presentation copy.

DARBOUX, Gaston.

Leçons sur les systèmes orthogonaux et les coordonnées curvilignes.

Second edition.Gaston Darboux (1842-1917) is a French mathematician, he succeeds in 1878 to Chasles at the chair of geometry superior of the faculty of sciences of Paris.

BLUMENTHAL, Otto.

Principes De La Theorie Des Fonctions Entieres D'ordre Infini.

First edition. Otto Blumenthal (1876-1944) is a German mathematician, He wrote several articles on applied mathematics. His contributions on spherical functions find applications in telecommunications, for example.

MONTEL, Paul.

Leçons sur les séries de polynomes à une variable complexe.

First edition. Paul Montel (1876-1975), French mathematician, His work focuses on the theory of complex analytic functions.

TANNERY, Jules.

Correspondance entre Lejeune Dirichlet et Liouville.

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.

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.

First editions.
Meeting of 6 brochures on the subject of Mathematical Archaeology, taken separately from science history journals:.

First edition.

Gabriel Koenigs (1858-1931) mathematician was appointed professor of mechanics at the Sorbonne in 1895. In the preface he says he planned another volume on applied kinematics, but this part has apparently never been published.

First edition.
Jacques Hadamard (1865-1963) was a French mathematician, known for his work in number theory, complex analysis, functional analysis, and differential geometry.
Volume I: Plane Geometry
Volume II: Geometry in space.

First edition.

Presentation copy.

First edition.
Ernst Leonard Lindelöf (1870–1946) was a Swedish-speaking Finnish mathematician who worked primarily in complex analysis and the theory of differential equations.

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.
Edmond Théodore Maillet (1865-1938) is one of the rare French mathematicians of the 19th century working in algebraic number theory.

First edition.

Désiré André (1840-1917), is a French mathematician, known in particular for his work on Catalan numbers and alternating permutations.

Presentation copy.

Second edition.

Gaston Darboux (1842-1917) is a French mathematician, he succeeds in 1878 to Chasles at the chair of geometry superior of the faculty of sciences of Paris.

First edition.
Otto Blumenthal (1876-1944) is a German mathematician, He wrote several articles on applied mathematics. His contributions on spherical functions find applications in telecommunications, for example.

First edition.
Paul Montel (1876-1975), French mathematician, His work focuses on the theory of complex analytic functions.

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.