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Mathematicians in Bologna 1861–1960

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Table of Contents

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    Book Overview
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    Chapter 1 Beltrami’s Models of Non-Euclidean Geometry
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    Chapter 2 Giuseppe Vitali: Real and Complex Analysis and Differential Geometry
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    Chapter 3 Pincherle’s Early Contributions to Complex Analysis
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    Chapter 4 Luigi Cremona’s Years in Bologna: From Research to Social Commitment
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    Chapter 5 Federigo Enriques: The First Years in Bologna
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    Chapter 6 Enrico Bompiani: The Years in Bologna
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    Chapter 7 Dario Graffi in a Complex Historical Period
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    Chapter 8 Pietro Burgatti and His Studies on Mechanics
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    Chapter 9 Federigo Enriques (1871–1946) and the Training of Mathematics Teachers in Italy
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    Chapter 10 Beppo Levi and Quantum Mechanics
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    Chapter 11 Leonida Tonelli: A Biography
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    Chapter 12 Bruno Pini and the Parabolic Harnack Inequality: The Dawning of Parabolic Potential Theory
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    Chapter 13 Federigo Enriques as a Philosopher of Science
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    Chapter 14 The Enciclopedia delle Matematiche elementari and the Contributions of Bolognese Mathematicians
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    Chapter 15 The Role of Salvatore Pincherle in the Development of Fractional Calculus
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    Chapter 16 Tullio Viola and his Maestri in Bologna: Giuseppe Vitali, Leonida Tonelli and Beppo Levi
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    Chapter 17 Developement of the Theory of Lie Groups in Bologna (1884–1900)
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    Chapter 18 Difference Equations in Spaces of Regular Functions: a tribute to Salvatore Pincherle
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    Chapter 19 The Work of Beniamino Segre on Curves and Their Moduli
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    Chapter 20 Lamberto Cattabriga and the Theory of Linear Constant Coefficients Partial Differential Equations
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    Chapter 21 New Perspectives on Beltrami’s Life and Work – Considerations Based on his Correspondence
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    Chapter 22 On Cimmino Integrals as Residues of Zeta Functions
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Title
Mathematicians in Bologna 1861–1960
Published by
Springer Basel, May 2012
DOI 10.1007/978-3-0348-0227-7
ISBNs
978-3-03-480226-0, 978-3-03-480227-7
Editors

Coen, Salvatore

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Geographical breakdown

Country Count As %
Unknown 2 100%

Demographic breakdown

Readers by professional status Count As %
Professor 1 50%
Other 1 50%
Readers by discipline Count As %
Mathematics 2 100%