Titlebook: Lacroix and the Calculus; Jo?o Caramalho Domingues Book 2008 Birkh?user Basel 2008 Lacroix, Sylvestre F..calculus.differential calculus.di

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書目名稱Lacroix and the Calculus影響因子(影響力)




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書目名稱Lacroix and the Calculus網(wǎng)絡(luò)公開度學(xué)科排名




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書目名稱Lacroix and the Calculus被引頻次學(xué)科排名




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書目名稱Lacroix and the Calculus讀者反饋




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Anticonvulsants

,An overview of Lacroix’s ,grals included there for a project “dans lequel j’ai pour objet de rassembler dans un corps d’ouvrage les materiaux sur le calcul integral qui se trouvent dans les memoires des societes savantes”. [Lacroix ., ms 2397]; in 1792 he communicated the same intent to Laplace [Taton ., 353].

Cosmopolitan

Book 2008té du calcul différentiel et du calcul intégral (1797-1800; 2.nd. ed. 1810-1819) – an encyclopedic appraisal of 18th-century calculus which remained the standard reference on the subject through much of the 19.th. century, in spite of Cauchy‘s reform of the subject in the 1820‘s...Lacroix and the Ca

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衰弱的心

Approximate integration and conceptions of the integral,erefore the area under the curve represented by .. However, he later adopted the name ., coined by Johann I Bernoulli but first proposed in print by his brother Jacob, suggestive of a different definition for the operation represented by ∫ : simply the inverse operation of differentiation [Bos ., 20–22; Boyer ., 205].

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intercede

1421-6329 anscriptions of Lacroix‘s research manuscripts, and of docum.Silvestre Fran?ois Lacroix (Paris, 1765 - ibid., 1843) was a most influential mathematical book author. His most famous work is the three-volume Traité du calcul différentiel et du calcul intégral (1797-1800; 2.nd. ed. 1810-1819) – an ency

運氣

DEBT

,An overview of Lacroix’s ,d by his correspondence: during his stay in Besan?on (1788–1793) he wrote to mathematicians in Paris asking them to send him material or information on how to find it. In October 1789 Lacroix thanked Legendre for information on a work by Landen, and explained that he wished to use the tables of inte

諷刺滑稽戲劇

Analytic and differential geometry,calculus to the theory of curves” (and of curved surfaces) — what we now call differential geometry — but also the “purely algebraic part of that theory” — analytic geometry. Lacroix explained the inclusion of analytic geometry by his desire to offer a full set (“ensemble complet”) and to relate not