
If you like Adrien-Marie Legendre, read these authors
French mathematician (1752–1833)
Also known as: A.M. Legendre, Adrien Marie Le Jendre, Адриен Мари Лежандр, أدريان ماري ليجاندر, 아드리앵마리 르장드르, アドリアン=マリ・ルジャンドル
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Joseph-Louis Lagrange1736–1813ReportAI suggestion, no reader data yetClassical French analytical mathematics treatises on mechanics, calculus and number theory in a similar formal style. (AI reason)
Pierre-Simon Laplace1749–1827ReportAI suggestion, no reader data yetWorks on celestial mechanics, probability and analysis close in subject and era. (AI reason)
Leonhard Euler1707–1783ReportAI suggestion, no reader data yetFoundational writings on number theory, elliptic integrals and analysis that Legendre's work builds on. (AI reason)
- Carl Friedrich Gauss1777–1855ReportAI suggestion, no reader data yet
Disquisitiones Arithmeticae and least-squares work overlap directly with Legendre's number theory and geodesy. (AI reason)
- Augustin Louis Cauchy1789–1857ReportAI suggestion, no reader data yet
Rigorous French analysis textbooks and memoirs from the same period. (AI reason)
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- Jean Baptiste Joseph Fourier1768–1830ReportAI suggestion, no reader data yet
Analytical theory of heat and series expansions related to orthogonal function methods. (AI reason)
- Niels Henrik Abel1802–1829ReportAI suggestion, no reader data yet
Memoirs on elliptic functions extending Legendre's treatise on elliptic integrals. (AI reason)
- Karl Gustav Jakob Jacobi1804–1851ReportAI suggestion, no reader data yet
Fundamenta Nova on elliptic functions continuing Legendre's research program. (AI reason)
- Gaspard Monge1746–1818ReportAI suggestion, no reader data yet
Geometric treatises from the French revolutionary-era mathematical school. (AI reason)
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- Elements of geometry and trigonometry
- Exercices de calcul intégral sur divers ordres de transcendantes et sur les quadratures
- Korrespondenz Adrien-Marie Legendre--Carl Gustav Jacob Jacobi =
- A. M. Legendres Tafeln der elliptischen Normalintegrale erster und zweiter Gattung
- Die Elemente der Geometrie und der ebenen und sphärischen Trigonometrie