Raoul Bricard
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Through Geometry, Kinematics and Paris
Biography
Bricard taught geometry at Ecole Centrale des Arts et Manufactures. In 1908 he became a professor of applied geometry at the National Conservatory of Arts and Crafts in Paris. In 1932 he received the Poncelet Prize in mathematics from the Paris Academy of Sciences for his work in geometry.
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Work
In 1896 Bricard published a paper on Hilbert's third problem, even before the problem was stated by Hilbert. In it he proved that mirror symmetric polytopes are scissors congruent, and proved a weak version of Dehn's criterion.
In 1897 Bricard published an important investigation on flexible polyhedra. In it he classified all flexible octahedra, now known as Bricard octahedra. This work was the subject of Henri Lebesgue's lectures in 1938. Later Bricard discovered notable 6-bar linkages.
Bricard also gave one of the first geometric proofs of Morley's trisector theorem in 1922.
Books
Bricard authored six books, including a mathematics survey in Esperanto. He is listed in Encyclopedia of Esperanto.
- Matematika terminaro kaj krestomatio (in Esperanto), Hachette, Paris, 1905
- Géométrie descriptive, O. Doin et fils, 1911
- Cinématique et mécanismes, A. Colin, 1921
- Petit traité de perspective, Vuibert, 1924
- Leçons de cinématique, Gauthier-Villars et cie., 1926
- Le calcul vectoriel, A. Colin, 1929