Euler

Foundations of Differential Calculus (eBook, PDF)

Übersetzer: Blanton, J. D.

• Format: PDF

Produktbeschreibung

Preliminary Promotion Text: Do Not Use. The positive response to the publication of Blanton's English translations of Euler's "Introduction to Analysis of the Infinite" confirmed the relevance of this 240 year old work and encouraged Blanton to translate Euler's "Foundations of Differential Calculus" as well. The current book constitutes just the first 9 out of 27 chapters. The remaining chapters will be published at a later time. With this new translation, Euler's thoughts will not only be more accessible but more widely enjoyed by the mathematical community.

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Produktdetails

• Verlag: Springer US
• Seitenzahl: 194
• Erscheinungstermin: 4. Mai 2006
• Englisch
• ISBN-13: 9780387226453
• Artikelnr.: 44176013

Autorenporträt

Preliminary Promotion Text: Do Not Use. The positive response to the publication of Blanton's English translations of Euler's "Introduction to Analysis of the Infinite" confirmed the relevance of this 240 year old work and encouraged Blanton to translate Euler's "Foundations of Differential Calculus" as well. The current book constitutes just the first 9 out of 27 chapters. The remaining chapters will be published at a later time. With this new translation, Euler's thoughts will not only be more accessible but more widely enjoyed by the mathematical community.

Inhaltsangabe

On Finite Differences.- On the Use of Differences in the Theory of Series.- On the Infinite and the Infinitely Small.- On the Nature of Differentials of Each Order.- On the Differentiation of Algebraic Functions of One Variable.- On the Differentiation of Transcendental Functions.- On the Differentiation of Functions of Two or More Variables.- On the Higher Differentiation of Differential Formulas.- On Differential Equations.

Rezensionen

"This instalment ... will be welcomed not only by historians but also by teachers anxious to change from the highfalutin talk of Cauchy-style limits all the time when explaining the calculus." (I.Grattan-Guinness, zbMATH 0949.01030, 2021)