Oeuvres complètes de Niels Henrik Abel: Nouvelle édition

Niels Henrik Abel

doi:10.1017/CBO9781139245807

Oeuvres complètes de Niels Henrik Abel

Nouvelle édition

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Sørensen, Henrik Kragh 2010. Throwing Some Light on the Vast Darkness that is Analysis: Niels Henrik Abel's Critical Revision and the Concept of Absolute Convergence. Centaurus, Vol. 52, Issue. 1, p. 38.

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Bongaerts, Dion Kong, Lingtian and Van Achter, Mark 2016. Trading Speed Competition: Can the Arms Race Go Too Far?. SSRN Electronic Journal ,

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Al-Zahrani, S. M. Elsmih, F. E. I. Al-Zahrani, K. S. and Saber, S. 2022. A Fractional Order SITR Model for Forecasting of Transmission of COVID-19: Sensitivity Statistical Analysis. Malaysian Journal of Mathematical Sciences, Vol. 16, Issue. 3, p. 517.

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Dagsvik, John K. 2024. Handbook of the History and Philosophy of Mathematical Practice. p. 1633.

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Volume 1
Niels Henrik Abel
Edited by L. Sylow, S. Lie

Publisher:: Cambridge University Press
Online publication date:: June 2013
Print publication year:: 2012
First published in:: 1881
Online ISBN:: 9781139245807
DOI:: https://doi.org/10.1017/CBO9781139245807

Subjects:: Mathematics (general), Mathematics, History of Mathematical Texts, Algebra
Series:: Cambridge Library Collection - Mathematics

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Niels Henrik Abel (1802–29) was one of the most prominent mathematicians in the first half of the nineteenth century. His pioneering work in diverse areas such as algebra, analysis, geometry and mechanics has made the adjective 'abelian' a commonplace in mathematical writing. These collected works, first published in two volumes in 1881 after careful preparation by the mathematicians Ludwig Sylow (1832–1918) and Sophus Lie (1842–99), contain some of the pillars of mathematical history. Volume 1 includes perhaps the most famous of Abel's results, namely his proof of the 'impossibility theorem', which states that the general fifth-degree polynomial is unsolvable by algebraic means. Also included in this volume is Abel's 'Paris memoir', which contains his many fundamental results on transcendental functions - in particular on elliptic integrals, elliptic functions, and what are known today as abelian integrals.

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Oeuvres complètes de Niels Henrik Abel

Nouvelle édition

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