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Informationen zum Autor Ioan James is the former Savilian Professor of Geometry at the University of Oxford. He won both the Junior Berwick and Whitehead Prizes of the London Mathematical Society. Klappentext Ioan James introduces and profiles sixty mathematicians from the era when mathematics was freed from its classical origins to develop into its modern form. The subjects, all born between 1700 and 1910, come from a wide range of countries, and all made important contributions to mathematics, through their ideas, their teaching, and their influence. James emphasizes their varied life stories, not the details of their mathematical achievements. The book is organized chronologically into ten chapters, each of which contains biographical sketches of six mathematicians. The men and women James has chosen to portray are representative of the history of mathematics, such that their stories, when read in sequence, convey in human terms something of the way in which mathematics developed. Ioan James is a professor at the Mathematical Institute, University of Oxford. He is the author of Topological Topics (Cambridge, 1983), Fibrewise Topology (Cambridge, 1989), Introduction to Uniform Spaces (Cambridge, 1990), Topological and Uniform Spaces (Springer-Verlag New York, 1999), and co-author with Michael C. Crabb of Fibrewise Homotopy Theory (Springer-Verlag New York, 1998). James is the former editor of the London Mathematical Society Lecture Note Series and volume editor of numerous books. He is the organizer of the Oxford Series of Topology symposia and other conferences, and co-chairman of the Task Force for Mathematical Sciences of Campaign for Oxford. Zusammenfassung In this 2003 book! Ioan James introduces and profiles sixty mathematicians! all born between 1700 and 1910! an era which saw mathematics freed from its classical origins to develop into its modern form. The portrayals! when read in sequence! convey in human terms something of the way in which mathematics developed. Inhaltsverzeichnis Preface; 1. From Euler to Legendre; 2. From Fourier to Cauchy; 3. From Abel to Grassmann; 4. From Kummer to Cayley; 5. From Hermite to Lie; 6. From Cantor to Hilbert; 7. From Moore to Takagi; 8. From Hardy to Lefschetz; 9. From Birkhoff to Alexander; 10. From Banach to von Neumann; Epilogue; Further reading....
