Italian Mathematics Between the Two World Wars (e-bog) af Nastasi, Pietro
Nastasi, Pietro (forfatter)

Italian Mathematics Between the Two World Wars e-bog

875,33 DKK (inkl. moms 1094,16 DKK)
During the first decades of the last century Italian mathematics was considered to be the third national school due to its importance and the high level of its numerous - searchers. The decision to organize the 1908 International Congress of Mathematicians in Rome (after those in Paris and Heidelberg) confirmed this position. Qualified Italian universities were permanently included in the tour ...
E-bog 875,33 DKK
Forfattere Nastasi, Pietro (forfatter)
Forlag Birkhauser
Udgivet 20 januar 2006
Genrer Mathematics
Sprog English
Format pdf
Beskyttelse LCP
ISBN 9783764375126
During the first decades of the last century Italian mathematics was considered to be the third national school due to its importance and the high level of its numerous - searchers. The decision to organize the 1908 International Congress of Mathematicians in Rome (after those in Paris and Heidelberg) confirmed this position. Qualified Italian universities were permanently included in the tour organized for young mathematicians' improvement. Even in the years after the First World War, Rome (together with Paris and Gottingen) remained an important mathematical center according to the American ma- ematician G. D. Birkhoff. Now, after almost a century, we can state that the golden age of Italian mathem- th th ics reduces to the decades between the 19 and the 20 century. In the centre of interest stood the algebraic geometry school with Guido Calstelnuovo, Federico Enriques and Francesco Severi acting as key figures. Their work led to an almost complete systema- zation of the theory of curves to the complete classification of the surfaces and to the bases of a general theory of algebraic varieties. Other important contributions came from the Italian school of analysis. Its main representative was Vito Volterra - an outstanding analyst with a strong interest in mathematical physics - who produced important results in real analysis and the theory of integral equations and contributed to the initiation of functional analysis.