James Pierpont
American mathematician
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(Suggest an Edit or Addition)According to Wikipedia, James P. Pierpont was a Connecticut-born American mathematician. His father Cornelius Pierpont was a wealthy New Haven businessman. He did undergraduate studies at Worcester Polytechnic Institute, initially in mechanical engineering, but turned to mathematics. He went to Europe after graduating in 1886. He studied in Berlin, and later in Vienna. He prepared his PhD at the University of Vienna under Leopold Gegenbauer and Gustav Ritter von Escherich. His thesis, defended in 1894, is entitled Zur Geschichte der Gleichung fünften Grades bis zum Jahre 1858. After his defense, he returned to New Haven and was appointed as a lecturer at Yale University, where he spent most of his career. In 1898, he became professor.
James Pierpont 's Published Works
Published Works
- On modular equations (1897) (22)
- On an undemonstrated theorem of the Disquisitiones Arithmeticæ (1895) (16)
- The history of mathematics in the nineteenth century (1904) (15)
- Galois' Theory of Algebraic Equations. (13)
- Mathematical rigor, past and present (12)
- On the arithmetization of mathematics (1899) (9)
- An Introduction to the Modern Theory of Equations (1905) (8)
- Note on C. S. Peirce's Paper On "A Quincuncial Projection of the Sphere" (1896) (6)
- Galois' Theory of Algebraic Equations. Part II. Irrational Resolvents (5)
- On elliptic functions (1899) (4)
- Early history of Galois' theory of equations (1898) (4)
- Mathematical instruction in France (1900) (4)
- On the Ruffini-Abelian theorem (1896) (3)
- A reply to a reply (3)
- Review: Correspondance d'Hermite et de Stieltjes, publiée par les soins de B. Baillaud, H. Bourget. Avec une Préface de Émile Picard (1909) (2)
- Lagrange's place in the theory of substitutions (1895) (2)
- Weber's Algebra (1898) (2)
- SUMMER MEETING AND COLLOQUIUM OF THE AMERICAN MATHEMATICAL SOCIETY. (1901) (1)
- Book Review: Lehrbuch der Algebra (1898) (1)
- Geometric Aspects of Einstein's Theory (1922) (1)
- Area of curved surfaces (1906) (1)
- Reply to professor Fréchet’s article (1916) (1)
- Note on horospheres (1926) (1)
- Some modern views of space (1)
- Non-euclidean geometry, a retrospect (1930) (1)
- Maxima and minima of functions of several variables (1898) (1)
- On the Invariance of the Factors of Composition of a Substitution-Group (1896) (0)
- Review: E. R. Hedrick, An Algebra for Secondary Schools (1908) (0)
- Review: Heinrich Burkhardt, Elliptische Funktionen (0)
- Cayley's Definition of Non-Euclidean Geometry (0)
- Burkhardt's Elliptic Functions (1900) (0)
- Vogt's Algebraic Solution of Equations (1900) (0)
- Relativity, a Systematic Treatment of Einstein's Theory. (1924) (0)
- Foucault’s pendulum in elliptic space (1929) (0)
- Galois's Collected Works (1899) (0)
- Book Review: Oeuvres mathmatiques d'variste Galois (0)
- The New Edition of Weber's Algebra (1899) (0)
- Optics in Space of Constant Non-Vanishing Curvature (1927) (0)
- Review: Emile Picard, Oeuvres de Charles Hermite (1912) (0)
- On a generalization of the secular equation (0)
- On an Application of Bouguer's Theorem (1927) (0)
- The Geometry of Riemann and Einstein (1923) (0)
- Hermite's Works (0)
- Gauss's Collected Works (1903) (0)
- Note on Einstein's equation of an orbit (1928) (0)
- On the Complex Roots of a Transcendental Equation Occurring in the Electron Theory (0)
- Classification of Quadrics in Hyperbolic Space (0)
- The new mathematical encyclopaedia (0)
- On multiple integrals (1905) (0)
- Tannery's Arithmetic (1899) (0)
- A Note on Foucault's Pendulum (1929) (0)
- Book Review: Oeuvres de Charles Hermite (0)
- Optics in hyperbolic space (0)
- On the Motion of a Rigid Body About a Fixed Point in Space of Constant Curvature (1929) (0)
- Book Review: Elliptische Funktionen (0)
- On improper multiple integrals (0)
- On the attraction of spheres in elliptic space (0)
- We License Thee (1883) (0)
- On the geometry whose absolute is a ruled quadric (1928) (0)
- A PRACTICAL TROCAR AND CANNULA FOR REMOVING ASCITIC FLUID (1922) (0)
- Review: Oswald Veblen and N. J. Lennes, Introduction to Infinitesimal Analysis. Functions of one Real Variable (1908) (0)
- Review: J. H. Tanner, Elementary Algebra (1905) (0)
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