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・ Gian Carlo Passeroni
・ Gian Carlo Petraccaro
・ Gian Chiu
・ Gian Christian
・ Gian Corrado Gross
・ Gian Domenico Borasio
・ Gian Domenico Romagnosi
・ Gian Domenico Valentini
・ Gian Filippo Felicioli
・ Gian Francesco Albani
・ Gian Francesco d'Agrate
・ Gian Francesco de Majo
・ Gian Francesco Gamurrini
・ Gian Francesco Giudice
・ Gian Francesco Gonçalves Mariano
Gian Francesco Malfatti
・ Gian Francesco Malipiero
・ Gian Franco Morini
・ Gian Franco Reverberi
・ Gian Franco Romagnoli
・ Gian Fulgoni
・ Gian Gabriele I of Saluzzo
・ Gian Galeazzo Sanvitale
・ Gian Galeazzo Sforza
・ Gian Galeazzo Visconti
・ Gian Gaspare Napolitano
・ Gian Gastone de' Medici, Grand Duke of Tuscany
・ Gian Gentile
・ Gian Ghandi
・ Gian Gheramo Dalle Catene


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Gian Francesco Malfatti : ウィキペディア英語版
Gian Francesco Malfatti

Giovanni Francesco Giuseppe, also known as Gian Francesco or Gianfrancesco (26 September 1731 – 9 October 1807) was an Italian mathematician. He was born in Ala, Trentino, Italy and died in Ferrara.
Malfatti studied at the College of San Francesco Saverio in Bologna where his mentors included Vincenzo Riccati, F. M. Zanotti and G. Manfredi. He moved to Ferrara in 1754, and became a professor at the University of Ferrara when it was re-established in 1771. In 1782 he was one of the founders of the ''Societa Italiana delle Scienze'', later to become the Accademia nazionale delle scienze detta dei XL.
Malfatti posed the problem of carving three circular columns out of a triangular block of marble, using as much of the marble as possible, and conjectured that three mutually-tangent circles inscribed within the triangle would provide the optimal solution. These tangent circles are now known as Malfatti circles after his work, despite the earlier work of Japanese mathematician Ajima Naonobu and of Malfatti's countryman Gilio di Cecco da Montepulciano on the same problem〔.〕〔.〕 and despite the fact that the conjecture was later proven false.〔.〕 Several triangle centers derived from these circles are also named after both Ajima and Malfatti.〔.〕〔C. Kimberling, (Encyclopedia of Triangle Centers ), X(179), X(180), and X(400).〕
Additional topics in Malfatti's research concerned quintic equations, and the property of the lemniscate of Bernoulli that a ball rolling down an arc of the lemniscate, under the influence of gravity, will take the same time to traverse it as a ball rolling down a straight line segment connecting the endpoints of the arc.
==Notes==


抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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