Convolutions in French Mathematics, 1800–1840

Table of Contents

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   Book Overview
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   Chapter 1 Propaedeutic
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   Chapter 2 Institutions and individuals around the 1800s
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   Chapter 3 The 18th-century heritage: the calculus around 1800
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   Chapter 4 The Lagrangian tradition in the calculus, 1800–1815
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   Chapter 6 Progress in mechanics, 1800–1815
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   Chapter 7 Laplace’s mathematicised molecular physics, 1804–1816
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   Chapter 8 Aspects of engineering mathematics, 1800–1816
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   Chapter 9 The entry of Fourier: heat theory and Fourier analysis, 1800–1816
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    Chapter 10 The entry of Cauchy: complex variables and differential equations, 1810–1822
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    Chapter 11 Cauchy’s inauguration of mathematical analysis, 1820–1827
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    Chapter 12 The consolidation of heat theory, 1816–1825
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    Chapter 13 The entry of Fresnel: physical optics, 1815–1824
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    Chapter 14 The entry of physicist Ampère: electricity and magnetism, especially their connections, 1820–1827
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    Chapter 15 The entry of Navier and the triumph of Cauchy: elasticity theory, 1819–1830
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    Chapter 16 Work for the workers: engineering mechanics and its instruction, 1800–1830
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    Chapter 17 Towards the 1830s: the new generation
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    Chapter 18 Towards the 1840s: epilogue
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    Chapter 19 Chorus
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    Chapter 20 Texts of selected manuscripts and printings
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    Chapter 21 Tables
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    Chapter 22 Bibliography