Mathematics

Results (91 - 120) of 404

BOUTROUX, Pierre.

Les principes de l'analyse mathématique. Exposé historique et critique.

Paris, Hermann & fils, 1914-1919.

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100 €

First edition.

BERTRAND, Joseph.

Calcul des probabilités.

Paris, Gauthier-Villars, 1907.

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Second edition.

Joseph Louis François Bertrand (1822-1900), is a French mathematician, economist and historian of science. Joseph Louis François Bertrand (1822-1900) was a French mathematician, economist, and historian of science. In this book, he presents what would become known as Bertrand's Paradox, a problem in probability theory that highlights the limitations of relying on intuition in this discipline.

KOENIGS, Gabriel.

Leçons de cinématique, professées à la Sorbonne.

Paris, 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.

HUMBERT, Georges.

Cours d'Analyse Professé A l'École Polytechnique.

Paris, Gauthier-Villars, 1903-1904.

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80 €

First edition.
Georges Humbert (1859-1921), is a French mathematician. His work relates to the theory of curves and algebraic surfaces.

FRANCOEUR, Louis-Benjamin.

Cours complet de mathématiques pures.

Paris, Bachelier, 1828.

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80 €

Third edition.
Louis-Benjamin Francoeur (1773-1849) was a French mathematician and a professor at the Faculty of Sciences in Paris. His work focused on analytical geometry, and he was an influential teacher. This work is a complete manual of pure mathematics, designed for teaching in higher education. It covers various fields of mathematics, intended for the training of engineers and scientists.

GUICHARD, Claude.

Mémoire sur la déformation des quadriques.

Paris, Imprimerie Nationale, [1905].

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80 €

Claude Guichard (1862-1926) was a French mathematician, a correspondent of the Institut, and a professor at the University of Clermont. He is known for his contributions to differential geometry. This work is a paper on the theory of the deformation of quadrics, a geometry topic that deals with second-degree surfaces.

LEROY, Charles François Antoine.

Traité de géométrie descriptive.

Paris, Bachelier, 1850.

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80 €

Third edition.

PICARD, Émile || SIMART, Georges.

Théorie des fonctions algébriques de deux variables indépendantes.

Paris, Gauthier-Villars, 1897-1906.

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80 €

First edition.
Émile Picard (1856-1941), a member of the Institute and professor at the University of Paris, was a major French mathematician, and Georges Simart (1866-1937), frigate captain and répétiteur at the École Polytechnique.
This book is considered a classic, having had a lasting influence on the development of complex analysis in several variables.

LEGENDRE, Adrien Marie.

Éléments de géométrie, avec des notes.

Paris, Firmin Didot, 1809.

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80 €

Eighth edition of this classical work.

DE BROGLIE, Louis Victor.

Introduction a l'étude de la mécanique ondulatoire.

Paris, Hermann et Cie, 1930.

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First edition.
Louis de Broglie (1892-1987) was a French physicist, and winner of the 1929 Nobel Prize in Physics for his discovery of the wave nature of electrons. He is one of the founding fathers of quantum mechanics. This work is a presentation of the fundamental principles of wave mechanics, a physical theory that revolutionized the understanding of matter at the subatomic level.

OZANAM, Jacques.

La géométrie pratique, contenant la trigonométrie théorique & pratique, la longimétrie, la planimétrie, & la stéréométrie, avec un petit traité de l'arithmétique par la géométrie.

Paris, Les Libraires Associés, 1762.

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80 €

New edition.

LE GENDRE, François.

L'arithmétique en sa perfection, mise en pratique selon l'usage des financiers, gens de pratique, banquiers et marchands.

Paris, Libraires Associés, 1774.

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80 €

DAUZAT, Marien.

Éléments de méthodologie mathématique à l'usage de tous ceux qui s'occupent de mathématiques élémentaires.

Paris, Nony, 1901.

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80 €

First edition.
The book Elements of Mathematical Methodology by Mr. Dauzat, academy inspector, is a work focused on how to approach and solve mathematical problems. It is not a course textbook in the traditional sense, but rather a guide to the intellectual approach and reasoning methods necessary in elementary mathematics. The emphasis is on general considerations, reasoning, proof, and problem solving, making it a relevant work for teachers and students wishing to deepen their understanding of mathematical processes.

NIEWENGLOWSKI, Boleslas.

Cours d'algèbre de la classe de mathématiques spéciales et des candidats à l'École normale supérieure et à l'École polytechnique.

Paris, Armand Colin, 1891.

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70 €

Second edition.
B. Niewenglowski (1848-1929) was a Polish-French mathematician, Doctor of Science, former student of the École Normale Supérieure, professor of special mathematics at Lycée Saint-Louis and Lycée Louis-le-Grand, and member of the Higher Council of Public Instruction. His Cours d'algèbre (Course in Algebra) was an essential textbook for special mathematics classes and preparation for the highly selective entrance exams of the École Normale Supérieure and the École Polytechnique in the late 19th century.

GALOIS, Evariste || VERRIEST, Gustave.

Oeuvres Mathématiques d'Évariste Galois.

Paris, Gauthier-Villars, 1951.

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This work contains the Œuvres Mathématiques d'Évariste Galois (Mathematical Works of Évariste Galois, 1811-1832), a mathematical genius whose revolutionary work on group theory and field theory laid the foundations of modern algebra. The "notice sur Évariste Galois et la Théorie des Équations Algébriques" (note on Évariste Galois and the Theory of Algebraic Equations) is written by Gustave Verriest (1880-1956), professor at the University of Louvain, who provides essential insights into Galois' short but intense life and the importance of his discoveries. The publication of Galois' works, first in 1897, then this second revised and corrected edition in 1951, highlights their lasting impact on contemporary mathematics and their posthumous recognition as major contributions.

LACROIX, Sylvestre François.

Éléments de géométrie, à l'usage de l'École Centrale des Quatre-Nations, précédés de réflexions sur l'ordre à suivre dans ces Éléments, sur la manière de les écrire, et sur la méthode en Mathématiques.

Paris, Courcier, 1803.

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Thirs edition.
Sylvestre François Lacroix (1765-1843) was a French mathematician and educator whose textbooks had a considerable influence on mathematics education in the early 19th century. His Éléments de géométrie (Elements of Geometry) was specifically intended for the École Centrale des Quatre-Nations, a key institution of post-revolutionary education. The work not only presents geometric concepts but also includes methodological reflections on the teaching of mathematics, highlighting Lacroix's innovative approach to scientific pedagogy. The third revised and corrected edition testifies to the importance and popularity of this textbook.

BAIRE, René-Louis.

Leçons sur les théories générales de l’analyse.

Paris, Gauthier-Villars, 1907-1908.

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60 €

First edition.

MONTESSUS DE BALLORE, Robert (de).

Leçons sur les fonctions elliptiques en vue de leurs applications.

Paris, Gauthier-villars, 1917.

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60 €

First edition.

FRANCOEUR, Louis-benjamin.

Cours complet de mathématiques pures.

Paris, Bachelier, 1837.

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60 €

Louis-Benjamin Francoeur (1773-1849) was a French mathematician and a professor at the Faculty of Sciences in Paris. His work focused on analytical geometry, and he was an influential teacher. This work is a complete manual of pure mathematics, designed for teaching in higher education. It covers various fields of mathematics, intended for the training of engineers and scientists.

HACHETTE, Jean-Nicolas-Pierre.

Traité de géométrie descriptive, comprenant les applications de cette géométrie aux ombres, a la perspective et a la stéréotomie.

Paris, Corby, 1828.

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60 €

Second edition.
Jean-Nicolas-Pierre Hachette (1769-1834) was a French mathematician, known for his role in popularizing Monge's descriptive geometry. He was a professor at the École Polytechnique and the Faculty of Sciences. This work is a manual on descriptive geometry, with practical applications in engineering and architecture.

SERRET, Joseph Alfred.

Cours d'Algèbre Supérieure.

Paris, Gauthier-Villars, 1885.

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60 €

SONNET, Hippolyte.

Dictionnaire des mathématiques appliquées : comprenant les principales applications des mathématiques : à l'architecture, à l'arithmétique commerciale, à l'arpentage.

Paris, Hachette, 1867.

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60 €

CAHEN, Eugène.

Éléments de la théorie des nombres : congruences. formes quadratiques. nombres incommensurables. questions diverses.

Paris, Gauthier-Villars, 1900.

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60 €

First edition.

QUETELET, Adolphe.

Instructions populaires sur le calcul des probabilités.

Bruxelles, H. Tarlier et M. Hayez, 1828.

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60 €

First edition.
Adolphe Quetelet (1796-1874) was a Belgian mathematician, astronomer, statistician, and sociologist. He is considered one of the founders of modern statistics. This work is a popularizing manual on probability, explaining the basic concepts of probability calculus and their application to daily life in a way accessible to the general public.

LAMÉ, Gabriel.

Leçons sur la théorie mathématique de l'élasticité des corps solides.

Paris, Bachelier, 1852.

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60 €

First edition.
Gabriel Lamé, was a French mathematician and engineer who contributed to elasticity, differential geometry, and the theory of partial differential equations.

BRIOSCHI, Francesco.

Théorie des déterminants et leurs principales applications.

Paris, Mallet-Bachelier, 1856-1861.

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60 €

First french edition.

Bound with :
BALTZER, Théorie et applications des déterminants, Paris, mallet-bachelier, 1861.

SAURI, Joseph.

Institutions mathématiques, servant d'introduction à un cours de philosophie.

Paris, Froullé, 1786.

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50 €

Popularization manual by the polymath Abbot Saury, close to the encyclopedists, who went into exile in the Indies after his imprisonment.

LACROIX, Sylvestre-François.

Traité élémentaire de Trigonométrie Rectiligne et Sphérique, et d'application de l'Algèbre à la Géométrie.

Paris, VVe Courcier, 1813.

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50 €

Sylvestre-François Lacroix (1765-1843) is a French mathematician best known for his work on differential and integral calculus. He assists Monge in writing the descriptive geometry course given at the École normale de l'an III.

The autograph of the publisher and the author authenticate the edition.

VIGNAUX, Maurice.

Le Billard.

Paris, Delarue, [v. 1890].

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50 €

Maurice Vignaux (1846-1916), French billiards champion and emblematic figure of the sport, is the author of this technical treatise. The work Le Billard (Billiards) is a reference manual that explains the theoretical foundations and playing techniques, including geometry and mechanics concepts applied to billiards. It is aimed at both novice and advanced players, with illustrations of complex shots and game rules. The work, prefaced by Desnar, is a valuable historical source for studying the history of billiards and its evolution as a precision sport in the 19th century.

DE LA VALLÉE POUSSIN, Charles-Jean.

Cours d'analyse infinitésimale.

Paris, Gauthier-Villars, 1923.

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50 €

Results (91 - 120) of 404

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Mathematics

BOUTROUX, Pierre.

Les principes de l'analyse mathématique. Exposé historique et critique.

First edition.

BERTRAND, Joseph.

Calcul des probabilités.

KOENIGS, Gabriel.

Leçons de cinématique, professées à la Sorbonne.

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.

HUMBERT, Georges.

Cours d'Analyse Professé A l'École Polytechnique.

First edition.Georges Humbert (1859-1921), is a French mathematician. His work relates to the theory of curves and algebraic surfaces.

FRANCOEUR, Louis-Benjamin.

Cours complet de mathématiques pures.

GUICHARD, Claude.

Mémoire sur la déformation des quadriques.

LEROY, Charles François Antoine.

Traité de géométrie descriptive.

Third edition.

PICARD, Émile || SIMART, Georges.

Théorie des fonctions algébriques de deux variables indépendantes.

LEGENDRE, Adrien Marie.

Éléments de géométrie, avec des notes.

Eighth edition of this classical work.

DE BROGLIE, Louis Victor.

Introduction a l'étude de la mécanique ondulatoire.

OZANAM, Jacques.

La géométrie pratique, contenant la trigonométrie théorique & pratique, la longimétrie, la planimétrie, & la stéréométrie, avec un petit traité de l'arithmétique par la géométrie.

New edition.

LE GENDRE, François.

L'arithmétique en sa perfection, mise en pratique selon l'usage des financiers, gens de pratique, banquiers et marchands.

DAUZAT, Marien.

Éléments de méthodologie mathématique à l'usage de tous ceux qui s'occupent de mathématiques élémentaires.

NIEWENGLOWSKI, Boleslas.

Cours d'algèbre de la classe de mathématiques spéciales et des candidats à l'École normale supérieure et à l'École polytechnique.

GALOIS, Evariste || VERRIEST, Gustave.

Oeuvres Mathématiques d'Évariste Galois.

LACROIX, Sylvestre François.

Éléments de géométrie, à l'usage de l'École Centrale des Quatre-Nations, précédés de réflexions sur l'ordre à suivre dans ces Éléments, sur la manière de les écrire, et sur la méthode en Mathématiques.

BAIRE, René-Louis.

Leçons sur les théories générales de l’analyse.

First edition.

MONTESSUS DE BALLORE, Robert (de).

Leçons sur les fonctions elliptiques en vue de leurs applications.

First edition.

FRANCOEUR, Louis-benjamin.

Cours complet de mathématiques pures.

HACHETTE, Jean-Nicolas-Pierre.

Traité de géométrie descriptive, comprenant les applications de cette géométrie aux ombres, a la perspective et a la stéréotomie.

SERRET, Joseph Alfred.

Cours d'Algèbre Supérieure.

SONNET, Hippolyte.

Dictionnaire des mathématiques appliquées : comprenant les principales applications des mathématiques : à l'architecture, à l'arithmétique commerciale, à l'arpentage.

CAHEN, Eugène.

Éléments de la théorie des nombres : congruences. formes quadratiques. nombres incommensurables. questions diverses.

First edition.

QUETELET, Adolphe.

Instructions populaires sur le calcul des probabilités.

LAMÉ, Gabriel.

Leçons sur la théorie mathématique de l'élasticité des corps solides.

First edition.Gabriel Lamé, was a French mathematician and engineer who contributed to elasticity, differential geometry, and the theory of partial differential equations.

BRIOSCHI, Francesco.

Théorie des déterminants et leurs principales applications.

First french edition.Bound with : BALTZER, Théorie et applications des déterminants, Paris, mallet-bachelier, 1861.

SAURI, Joseph.

Institutions mathématiques, servant d'introduction à un cours de philosophie.

Popularization manual by the polymath Abbot Saury, close to the encyclopedists, who went into exile in the Indies after his imprisonment.

LACROIX, Sylvestre-François.

Traité élémentaire de Trigonométrie Rectiligne et Sphérique, et d'application de l'Algèbre à la Géométrie.

VIGNAUX, Maurice.

Le Billard.

DE LA VALLÉE POUSSIN, Charles-Jean.

Cours d'analyse infinitésimale.

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.
Georges Humbert (1859-1921), is a French mathematician. His work relates to the theory of curves and algebraic surfaces.

First edition.
Gabriel Lamé, was a French mathematician and engineer who contributed to elasticity, differential geometry, and the theory of partial differential equations.

First french edition.

Bound with :
BALTZER, Théorie et applications des déterminants, Paris, mallet-bachelier, 1861.