Mathematics

Results (181 - 210) of 385

BOREL, Émile.

Méthodes et problèmes de théorie des fonctions.

Paris, Gauthier-Villars, 1950.

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30 €

Second 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.

FABRY, Eugène.

Nouveau traité de mathématiques générales.

Paris, J. Hermann, 1925.

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30 €

Eugène Fabry (1856-1944) was a French mathematician, a professor at the Faculty of Sciences in Marseille. He is known for his work on the theory of differential equations and function theory. This work is a mathematics textbook that covers a wide range of subjects, including analysis, mechanics, and the theory of errors.

DRUMAUX, Paul.

L'Évidence de la Théorie d'Einstein.

Paris, J. Hermann, 1923.

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30 €

First edition.
Paul Drumaux (1881-1968), a professor at the University of Ghent, was a Belgian physicist who worked extensively on relativity. His work L'Évidence de la Théorie d'Einstein (The Evidence for Einstein's Theory) is a textbook that aims to present the experimental and theoretical proofs of the theory of relativity. Published at a time when general relativity was beginning to be widely accepted, this book is a testament to the dissemination of Einstein's ideas.
Copy annoted in margins.

BAIRE, René.

Théorie des Nombres irrationnels, des limites et de la continuité.

Paris, Librairie Vuibert, 1947.

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30 €

René Baire (1874-1932), a professor at the University of Dijon, was a leading French mathematician known for his work on real function theory. This work is a fundamental textbook of mathematical analysis, addressing key concepts such as irrational numbers, limits, and continuity, which are the foundations of modern analysis.

SAINTE-LAGUË, André.

Avec des nombres et des lignes (Récréations mathématiques.).

Paris, Vuibert, 1937.

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30 €

First edition.
André Sainte-Laguë (1882-1950), Doctor of Science, was a French mathematician known for his contributions to graph theory and the popularization of mathematics. His work Avec des nombres et des lignes (With Numbers and Lines) is a book of "mathematical recreations," which presents mathematical problems and games in an accessible and playful manner.

BAIRE, René.

Leçons sur les fonctions discontinues.

Paris, Gauthier-Villars, 1930.

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30 €

New print.
René Baire (1874-1932) was a French mathematician, lecturer at the Faculty of Sciences of Montpellier, and a founding member of the French school of real function theory. His Leçons sur les fonctions discontinues (Lessons on Discontinuous Functions), edited by Arnaud Denjoy, is a fundamental work in the development of function theory in the early 20th century. It is particularly famous for introducing "Baire's classification" of functions, a crucial tool for studying discontinuities and topological properties of real functions.

BOUTROUX, Pierre.

Leçons sur les fonctions définies par les équations différentielles du premier ordre.

Paris, Gauthier-Villars, 1908.

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30 €

Pierre Boutroux (1880-1922) was a French mathematician, lecturer at the Faculty of Sciences of Montpellier. His Leçons sur les fonctions définies par les équations différentielles du premier ordre (Lessons on Functions Defined by First-Order Differential Equations), based on his lectures at the Collège de France and supplemented by a note from Paul Painlevé, constitutes an important work on the qualitative theory of differential equations.

BOREL, Émile.

Leçons sur la Théorie des Fonctions (Principes de la théorie des ensembles en vue des applications à la théorie des fonctions).

Paris, Gauthier-Villars, 1950.

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Émile Borel was a French mathematician. He was known for his founding work in the areas of measure theory and probability.
In this important book, Borel developped the concept of mesurable sets introduced by Jordan.

LEMAIRE, G.

Méthodes de Résolution et de Discussion des Problèmes de Géométrie.

Paris, Vuibert et Nony, 1906.

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30 €

G. Lemaire, a professor at the École Hanley, is the author of this pedagogical work on solving geometry problems. This book, in its second edition, was intended for technical and secondary education. It presents systematic methods for approaching and solving geometry problems, with an emphasis on "discussion," i.e., the analysis of different possible solutions.

DENJOY, Arnaud.

Introduction à la Théorie des Fonctions de Variables Réelles.

Paris, Hermann, 1937.

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30 €

First edition.
Arnaud Denjoy (1884-1974), professor at the Sorbonne, is one of the most important French mathematicians of the 20th century, known for his work on the theory of real functions.

BAUER, Edmond.

Critique des notions d'Éther, d'Espace et de Temps. Cinématique de la Relativité.

Paris, Hermann, 1932.

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30 €

Edmond Bauer (1882-1956) was the deputy director of the Laboratory of Experimental Physics at the Collège de France and a renowned physicist. This work, published in the "Actualités Scientifiques et Industrielles" collection and edited by Paul Langevin, is the proceedings of the Second Synthesis Week on relativity. It presents a critique of the classical notions of ether, space, and time, and an introduction to the kinematics of relativity.

JEANS, James.

A Travers l'Espace et le Temps.

Paris, Hermann, 1935.

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30 €

Sir James Jeans (1877-1946) was a British physicist, astronomer, and mathematician. His work ' A Travers l'Espace et le Temps ' (Through Space and Time) is a popular science book that explores the mysteries of the universe, from cosmology to the nature of time.

DOSTOR, G.

Éléments de la Théorie des Déterminants, avec application à l'Algèbre, la Trigonométrie et la Géométrie Analytique dans le Plan et dans l'Espace, à l'Usage des Classes de Mathématiques Spéciales.

Paris, Gauthier-Villars, 1883.

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30 €

Second edition.
G. Dostor (1852-1925), Doctor of Science and honorary professor at the Faculty of Sciences of the Catholic Institute of Paris, was a member of the French Mathematical Society. His work Éléments de la Théorie des Déterminants (Elements of Determinant Theory) is an important pedagogical manual for students in special mathematics classes in the late 19th century.

VILLAT, Henri.

Mécanique des fluides.

Paris, Gauthier-Villars, 1938.

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30 €

Second edition.
Henri Villat (1879-1972) was a leading French mathematician and fluid mechanician, a member of the Institute and professor at the Sorbonne, director of the Institute of Fluid Mechanics in Paris, and professor at the École Nationale Supérieure d'Aéronautique. His 'Mécanique des fluides' (Fluid Mechanics) is an essential textbook for teaching hydrodynamics and aerodynamics.

KLEIN, Felix.

Leçons sur certaines questions de géométrie élémentaire. Possibilité des constructions géométriques; les polygones réguliers; transcendance des nombres e et pi.

Paris, Librairie Vuibert, 1931.

More Details >

30 €

Third edition.

BURALI-FORTI, Cesare || MARCOLONGO, Roberto.

Analyse Vectorielle Générale:
I- Transformations linéaires
II- Applications.

Paris, Mattei, 1912-1913.

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30 €

VACQUANT, Charles || MACÉ DE LÉPINAY, A.

Cours de géométrie élémentaire à l'usage des élèves de mathématiques élémentaires avec des compléments destinés aux candidats à l'école normale et à l'école polytechnique.

Paris, Masson et cie, 1909.

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30 €

The Course in Elementary Geometry by Charles Vacquant and A. Macé de Lépinay is a didactic textbook intended for students in secondary education and preparatory to the grandes écoles. Charles Vacquant was a former professor of special mathematics at the Lycée Saint-Louis and inspector general of public education, while A. Macé de Lépinay was a former student of the École Normale and professor of special mathematics at the Lycée Henri-IV. The work is distinguished by its supplements specifically designed for candidates for the competitive examinations of the École Normale and the École Polytechnique.

LEGENDRE, Adrien-Marie.

Éléments de géométrie avec additions et modifications, par m. a. blanchet.

Paris, Firmin didot frères, 1862.

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30 €

Adrien-Marie Legendre's (1752-1833) Elements of Geometry is one of the most influential geometry textbooks of the 19th century, both in France and abroad. First published in 1794, it aimed to replace Euclid's Elements with a more didactic approach, while retaining axiomatic rigor. This 1862 edition, with additions and modifications by A. Blanchet, testifies to the longevity and adaptation of Legendre's work to successive school curricula. The introduction to this work is authorized by decision of the Ministry of Public Instruction, emphasizing its status as an official reference work.

Bound with :
SERRET, Des Méthodes en géométrie, Paris, Mallet-Bachelier, 1855
BRIOT, Cours de Cosmographie, Paris, Dalmont et Dunod, 1860.

BERTRAND, Joseph.

Traité d'Arithmétique.

Paris, librairie hachette, 1885.

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30 €

Joseph Bertrand (1822-1900) was a prominent French mathematician and member of the French Academy of Sciences. His Treatise on Arithmetic is a pedagogical work intended for the teaching of arithmetic, a fundamental subject in the scientific curriculum of the time. It is distinguished by its clarity and rigor, reflecting the teaching methods in use in 19th-century France. Bertrand is also known for his work in number theory and probability.

VILLAT, Henri.

Leçons sur l'Hydrodynamique.

Paris, Gauthier-Villars, 1929.

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30 €

First edition.
Henri Villat (1879-1972) was a leading French mathematician and fluid mechanician, a corresponding member of the Académie des sciences, and professor at the Faculty of Sciences of Paris. His Leçons sur l'Hydrodynamique (Lessons on Hydrodynamics), published under the auspices of the Chair of Fluid Mechanics and Applications (founded by the Under-Secretariat of State for Aeronautics), is an essential textbook for the study of fluids in motion. The work addresses the fundamental principles of hydrodynamics, with a particular focus on applications.

PICARD, Émile.

Mélanges de Mathématiques et de Physique.

Paris, Gauthier-Villars, 1924.

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30 €

Émile Picard (1856-1941) was an exceptional French mathematician, Permanent Secretary of the Académie des Sciences, known for his major work in analysis, particularly on differential equations and analytic functions.

DE LA VALLÉE POUSSIN, Charles Jean.

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.

DE LA VALLÉE POUSSIN, Charles Jean.

Leçons sur l'Approximation des Fonctions d'une Variable Réelle.

Paris, Gauthier-Villars, 1919.

More Details >

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.

BRIOT, Charles Auguste Albert || VACQUANT, Charles.

Éléments de géométrie conformes aux programmes de l'enseignement scientifique dans les lycées.

Paris, Hachette, 1872.

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30 €

Charles Briot (1822-1882) was a French mathematician. Charles Vacquant (1825-1883) was also a mathematician and an academic inspector. They are known for their collaborations on school textbooks. This work is a geometry manual intended for high schools. It covers the fundamental concepts of plane and solid geometry and served as a basis for science education in France.

LEBESGUE, Henri.

Les Coniques.

Paris, Gauthier-Villars, 1955.

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30 €

Henri Lebesgue (1875-1941), a member of the Institute and professor at the Collège de France and the École Normale Supérieure de Sèvres, is primarily known for his integration theory. However, his work Les Coniques (Conics), prefaced by Paul Montel, demonstrates his interest in more classical geometry topics. Conics (circles, ellipses, parabolas, hyperbolas) are fundamental curves in mathematics and have important applications in physics (planetary trajectories, optics).

BRUN, Edmond A.

Introduction à l'Étude de la Couche Limite.

Paris, Gauthier-Villars, 1955.

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30 €

Edmond A. Brun (1898-1996) was a renowned French physicist and aerodynamicist, a member of the Académie des Sciences. His work Introduction à l'Étude de la Couche Limite (Introduction to the Study of the Boundary Layer) is an essential textbook on this fundamental concept in fluid mechanics, particularly important in aerodynamics and heat transfer. Boundary layer theory, developed by Ludwig Prandtl, describes the thin fluid region near a surface where viscous effects are significant. This book is a key didactic text for students and engineers working in the fields of aeronautics and thermal engineering.

BOREL, Émile.

Leçons sur les Fonctions Entières.

Paris, Gauthier-Villars, 1921.

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.

DE LA VALLÉE POUSSIN, Charles Jean.

Intégrales de Lebesgue. Fonctions d'Ensemble. Classes de Baire.

Paris, Gauthier-Villars, 1934.

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25 €

Seconde edition.

LUSIN, Nicolas.

Leçons sur les Ensembles Analytiques et Leurs Applications.

Paris, Gauthier-Villars, 1930.

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First edition.
Nikolai Nikolayevich Luzine (1883 – 1950) was a Russian and then Soviet mathematician. His research mainly concerns set theory and the more particularly topological aspects of mathematical analysis. Prefaced by Henri Lebesgue.

FRÉCHET, Maurice.

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

Paris, Gauthier-Villars, 1928.

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20 €

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.

Results (181 - 210) of 385

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Mathematics

BOREL, Émile.

Méthodes et problèmes de théorie des fonctions.

FABRY, Eugène.

Nouveau traité de mathématiques générales.

DRUMAUX, Paul.

L'Évidence de la Théorie d'Einstein.

BAIRE, René.

Théorie des Nombres irrationnels, des limites et de la continuité.

SAINTE-LAGUË, André.

Avec des nombres et des lignes (Récréations mathématiques.).

BAIRE, René.

Leçons sur les fonctions discontinues.

BOUTROUX, Pierre.

Leçons sur les fonctions définies par les équations différentielles du premier ordre.

BOREL, Émile.

Leçons sur la Théorie des Fonctions (Principes de la théorie des ensembles en vue des applications à la théorie des fonctions).

Émile Borel was a French mathematician. He was known for his founding work in the areas of measure theory and probability. In this important book, Borel developped the concept of mesurable sets introduced by Jordan.

LEMAIRE, G.

Méthodes de Résolution et de Discussion des Problèmes de Géométrie.

DENJOY, Arnaud.

Introduction à la Théorie des Fonctions de Variables Réelles.

First edition.Arnaud Denjoy (1884-1974), professor at the Sorbonne, is one of the most important French mathematicians of the 20th century, known for his work on the theory of real functions.

BAUER, Edmond.

Critique des notions d'Éther, d'Espace et de Temps. Cinématique de la Relativité.

JEANS, James.

A Travers l'Espace et le Temps.

Sir James Jeans (1877-1946) was a British physicist, astronomer, and mathematician. His work ' A Travers l'Espace et le Temps ' (Through Space and Time) is a popular science book that explores the mysteries of the universe, from cosmology to the nature of time.

DOSTOR, G.

Éléments de la Théorie des Déterminants, avec application à l'Algèbre, la Trigonométrie et la Géométrie Analytique dans le Plan et dans l'Espace, à l'Usage des Classes de Mathématiques Spéciales.

VILLAT, Henri.

Mécanique des fluides.

KLEIN, Felix.

Leçons sur certaines questions de géométrie élémentaire. Possibilité des constructions géométriques; les polygones réguliers; transcendance des nombres e et pi.

Third edition.

BURALI-FORTI, Cesare || MARCOLONGO, Roberto.

Analyse Vectorielle Générale:I- Transformations linéairesII- Applications.

VACQUANT, Charles || MACÉ DE LÉPINAY, A.

Cours de géométrie élémentaire à l'usage des élèves de mathématiques élémentaires avec des compléments destinés aux candidats à l'école normale et à l'école polytechnique.

LEGENDRE, Adrien-Marie.

Éléments de géométrie avec additions et modifications, par m. a. blanchet.

BERTRAND, Joseph.

Traité d'Arithmétique.

VILLAT, Henri.

Leçons sur l'Hydrodynamique.

PICARD, Émile.

Mélanges de Mathématiques et de Physique.

Émile Picard (1856-1941) was an exceptional French mathematician, Permanent Secretary of the Académie des Sciences, known for his major work in analysis, particularly on differential equations and analytic functions.

DE LA VALLÉE POUSSIN, Charles Jean.

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.

DE LA VALLÉE POUSSIN, Charles Jean.

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.

BRIOT, Charles Auguste Albert || VACQUANT, Charles.

Éléments de géométrie conformes aux programmes de l'enseignement scientifique dans les lycées.

LEBESGUE, Henri.

Les Coniques.

BRUN, Edmond A.

Introduction à l'Étude de la Couche Limite.

BOREL, Émile.

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.

DE LA VALLÉE POUSSIN, Charles Jean.

Intégrales de Lebesgue. Fonctions d'Ensemble. Classes de Baire.

Seconde edition.

LUSIN, Nicolas.

Leçons sur les Ensembles Analytiques et Leurs Applications.

First edition. Nikolai Nikolayevich Luzine (1883 – 1950) was a Russian and then Soviet mathematician. His research mainly concerns set theory and the more particularly topological aspects of mathematical analysis. Prefaced by Henri Lebesgue.

FRÉCHET, Maurice.

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

Émile Borel was a French mathematician. He was known for his founding work in the areas of measure theory and probability.
In this important book, Borel developped the concept of mesurable sets introduced by Jordan.

First edition.
Arnaud Denjoy (1884-1974), professor at the Sorbonne, is one of the most important French mathematicians of the 20th century, known for his work on the theory of real functions.

Analyse Vectorielle Générale:
I- Transformations linéaires
II- Applications.

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.
Nikolai Nikolayevich Luzine (1883 – 1950) was a Russian and then Soviet mathematician. His research mainly concerns set theory and the more particularly topological aspects of mathematical analysis. Prefaced by Henri Lebesgue.