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Francesco Siacci

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Francesco Siacci (1839 to 1907) was an Italian mathematician, ballistician and army officer, born in Rome. He graduated from the University of Rome in 1860, taught mechanics and then ballistics at the Military Academy and artillery school in Turin, and retired from the army as a major general in 1892. He held chairs of mechanics at the University of Turin and later the University of Naples, and served as an Italian senator from 1893. He is best known for exterior ballistics: his 1888 treatise Balistica and Siacci's method for calculating bullet trajectories at small departure angles were widely used into the First World War. In mechanics he gave Siacci's theorem, which resolves a particle's acceleration into radial and tangential components. He died in Naples.

Facts
Biography
Gender
Male 1
Birth Year
1839 1
Connections

In Branch

Source Francesco Siacci (Wikipedia)

Principal Result

Source Francesco Siacci (Wikipedia)

Proofs Credited

Source Siacci's theorem - Wikipedia
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Source Francesco Siacci (Wikipedia)Lead
Quote, Lead
an Italian mathematician, ballistician, and officer in the Italian army
Sources
1. MacTutor History of Mathematics: Francesco Siacci (MacTutor)
MacTutor History of Mathematics
  • Biography
    He moved to Turin in 1861 and enlisted in the army when he arrived there.
  • Quick Info, born
    20 April 1839
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Francesco Siacci (Wikipedia)
  • Lead
    an Italian mathematician, ballistician, and officer in the Italian army
  • In Branch: Mathematical Physics, Exterior ballistics
    Siacci also studied theoretical mechanics
  • Principal Result: Siacci's Theorem, Siacci's theorem
    Siacci's theorem in dynamics is the resolution of the acceleration vector of a particle into radial and tangential components
View the Source
Siacci's theorem - Wikipedia
Proofs Credited: Siacci's Theorem, Lead sentence
Quote, Proofs Credited: Siacci's Theorem, Lead sentence
Siacci's theorem, formulated by the Italian mathematician Francesco Siacci (1839-1907), is the kinematical decomposition of the acceleration vector into its radial and tangential components.
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