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Titlebook: Cauchy‘s Calcul Infinitésimal; An Annotated English Dennis M. Cates Book 2019 Springer Nature Switzerland AG 2019 Cauchy.Calculus.Infinites

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書目名稱Cauchy‘s Calcul Infinitésimal
副標(biāo)題An Annotated English
編輯Dennis M. Cates
視頻videohttp://file.papertrans.cn/223/222609/222609.mp4
概述The first English translation of Résumé des le?ons sur le calcul infinitésimal.Complete with annotations throughout.Allows wider audience to experience Cauchy‘s original, complete text on calculus.Pro
圖書封面Titlebook: Cauchy‘s Calcul Infinitésimal; An Annotated English Dennis M. Cates Book 2019 Springer Nature Switzerland AG 2019 Cauchy.Calculus.Infinites
描述This book is a complete English translation of Augustin-Louis Cauchy‘s historic 1823?text (his first devoted to calculus),?.Résumé?des le.?.ons sur le calcul infinit.é.simal., "Summary of?Lectures on the Infinitesimal Calculus," originally written to benefit his école Polytechnique students?in Paris. Within this single text, Cauchy succinctly lays out and rigorously develops all of the topics?one encounters in an introductory study of the calculus, from his classic definition of the limit to?his detailed analysis of the convergence properties of infinite series. In between, the reader will?find a full treatment of differential and integral calculus, including the main theorems of calculus?and detailed methods of differentiating and integrating a wide variety of functions. Real, single?variable calculus is the main focus of the text, but Cauchy spends ample time exploring the?extension of his rigorous development to include functions of multiple variables as well as?complex functions..This translation maintains the same notation and terminology of Cauchy‘s original work in the?hope of delivering as honest and true a Cauchy experience as possible so that the modern reader?can experie
出版日期Book 2019
關(guān)鍵詞Cauchy; Calculus; Infinitesimal Calculus; Cauchy‘s Cours d‘a(chǎn)nalyse; Historical Mathematics
版次1
doihttps://doi.org/10.1007/978-3-030-11036-9
isbn_ebook978-3-030-11036-9
copyrightSpringer Nature Switzerland AG 2019
The information of publication is updating

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THE DIFFERENTIAL OF THE SUM OF SEVERAL FUNCTIONS IS THE SUM OF THEIR DIFFERENTIALS. CONSEQUENCES OF o the study that we have made to this subject. Let . always be the independent variable and . an infinitely small increment attributed to this variable. If we denote by . . several functions of .,? and by . . the simultaneous increments that they receive while we allow . to grow by . the differentia
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USE OF PARTIAL DERIVATIVES IN THE DIFFERENTIATION OF COMPOSED FUNCTIONS. DIFFERENTIALS OF IMPLICIT Ftter variables; and, if we designate by . . . . the arbitrary simultaneous increments attributed to . the corresponding increments . of the functions . will be related among themselves by the formula .Moreover, let .be the partial derivatives of the function . taken successively with respect to . .,
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METHODS THAT WORK TO SIMPLIFY THE STUDY OF TOTAL DIFFERENTIALS FOR FUNCTIONS OF SEVERAL INDEPENDENT e make, as in the eighth lecture, .then, differentiate the two members of equation (.) with respect to the variable . we will find.If, in this last formula, we set . we will obtain the following .which is in accordance with equation (16) of the eighth lecture.
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