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He worked on a wide variety of different topics. Often problems in the engineering tasks he undertook led him to study mathematical questions. For example, his work on the stability of vaults and on the design of suspension bridges led him to work on elasticity theory. In fact this was not a passing
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interest, for Lamé made substantial contributions to this topic. Another example is his work on the conduction of heat which led him to his theory of curvilinear coordinates.
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His most significant contribution to engineering was to accurately define the stresses and capabilities of a press fit joint, such as that seen in a dowel pin in a housing.
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Content in this edit is translated from the existing French
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Cours de physique de l'Ecole
Polytechnique. Tome premier, Propriétés générales des corps—Théorie physique de la chaleur
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Cours de physique de l'Ecole
Polytechnique. Tome troisième, Electricité-Magnétisme-Courants électriques-Radiations
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Cours de physique de l'Ecole
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Examen des différentes méthodes employées pour résoudre les problèmes de géométrie
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Leçons sur les fonctions inverses des transcendantes et les surfaces isothermes
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and his notation and study of classes of ellipse-like curves, now known as
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proved a very powerful tool in Lamé's hands. He used them to transform
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Leçons sur les coordonnées curvilignes et leurs diverses applications
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Leçons sur la théorie mathématique de l'élasticité des corps solides
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Proof of Fermat's Last
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a machine-translated version of the French article.
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460:Curvilinear coordinates
414:greatest common divisor
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110:For more guidance, see
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450:ellipsoidal harmonics
442:Fermat's Last Theorem
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83:copyright attribution
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262:finite strain theory
621:O'Connor, John J.;
402:Euclidean algorithm
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169:1 May 1870
150:1795-07-22
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268:Biography
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