First Section

quocunque resistente, autore Leonhardo, Ernesto Ludovico
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引用次数: 4

Abstract

A. a. O., Summarium dissertationum, p. 14-17 (see above) Translation of the abstract: Содержаніе ученыхъ рассужденій императорской академіи наукъ 4, 1754, p. 16-20 (see above) [E231a]. Reviewed in Nova acta erud. 1760, p. 16-17 (see above) A handwritten French translation of this treatise can be found in the library of the observatory in Uccle, near Brussels. E232 De motu corporum coelestium a viribus quibuscunque perturbato. Auct. L. Eulero. Novi commentarii academiae scientiarum Petropolitanae 4, (1752/3), 1758, p. 161-196 + 3 figures. According to C. G. J. Jacobi, a treatise with this title was read to the Berlin Academy on November 12, 1750 ; the St. Petersburg presentation date is unknown. Abstract: A. a. O., Summarium dissertationum, p. 17-20 Translation of the abstract: Содержаніе ученыхъ рассужденій императорской академіи наукъ 4, 1754, p. 20-24 [E232a]. Reviewed in Nova acta erud. 1760, p. 17-18. E233 Recherches plus exactes sur l'effet des moulins à vent. Par M. Euler. Mémoires de l’académie des sciences de Berlin [12], (1756), 1758, p. 165-234 + 1 diagram. According to C. G. J. Jacobi, a treatise with this title was presented to the Berlin Academy on January 15, 1756. E234 Expériences pour déterminer la réfraction de toutes sortes de liqueurs transparentes. Par M. Euler. Mémoires de l’académie des sciences de Berlin [12], (1756), 1758, p. 235-266 + 1 diagram. According to C. G. J. Jacobi, a treatise with this title was presented to the Berlin Academy on June 25, 1757. Abstract: Œuvres complètes d’Euler 2, 1839, p. 329-343 [E234a]. E235 Sur l'action des scies, par M. Euler. Mémoires de l’académie des sciences de Berlin [12], (1756), 1758, p. 267-291 + 1 diagram. According to C. G. J. Jacobi, a treatise with the title: “Sur les scies” was presented to the Berlin Academy on January 17, 1754. E236 Exposition de quelques paradoxes dans le calcul intégral, par M. Euler. About singular integrals of differential equations (derivation through differentiation; proof that these integrals are not included in the general solution.) Mémoires de l’académie des sciences de Berlin [12], (1756), 1758, p. 300-321 + 1 diagram. According to C. G. J. Jacobi, a treatise with this title was presented to the Berlin Academy on October 31, 1754.
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