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  1. Johann Bernoulli, John Keill and the inverse problem of central forces.Niccol`O. Guicciardini - 1995 - Annals of Science 52 (6):537-575.
    Johann Bernoulli in 1710 affirmed that Newton had not proved that conic sections, having a focus in the force centre, were necessary orbits for a body accelerated by an inverse square force. He also criticized Newton's mathematical procedures applied to central forces in Principia mathematica, since, in his opinion, they lacked generality and could be used only if one knew the solution in advance. The development of eighteenth-century dynamics was mainly due to Continental mathematicians who followed Bernoulli's approach rather than (...)
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  • Alexis Fontaine's integration of ordinary differential equations and the origins of the calculus of several variables.John L. Greenberg - 1982 - Annals of Science 39 (1):1-36.
    Alexis Fontaine des Bertins was the first French mathematician to make use of the calculus of several variables in the integration of ordinary differential equations . In this paper I argue that this usage evolved from Fontaine's ‘fluxio-differential method’ of the early 1730s. In this way I extend the thesis enunciated in an earlier paper in this journal.
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  • Evidence that Newton used the Calculus to discover some of the Propositions in his Principia.Herman Erlichson - 1997 - Centaurus 39 (3):253-266.
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  • Public claims, private worries: Newton's principia and Leibniz's theory of planetary motion.D. Bertoloni Meli - 1991 - Studies in History and Philosophy of Science Part A 22 (3):415-449.