Reinhard Diestel is Professor of Mathematics at Universität Hamburg. After undergraduate studies of Mathematics and Philosophy at Hamburg and Cambridge (UK) Reinhard Diestel did his PhD at Trinity College, Cambridge, under the supervision of Béla Bollobás. From 1986 to 1989 he was a Research Fellow at St. John's College, Cambridge, habilitating externally at Hamburg in 1987. After a few years at the Sonderforschungsbereich 343 in Bielefeld and a year in Oxford he became a professor at Chemnitz in 1994, from where he moved to Hamburg in 1999.
Books Authored by Reinhard Diestel
![Graph Theory, 5th Edition [Free Preview]](https://www.freetechbooks.com/uploads/1476261493-graphtheory5th.jpg)
Graph Theory, 5th Edition [Free Preview]
Post date: 12 Oct 2016A standard textbook of modern graph theory, covering the core material of the subject with complete proofs. Can be used as a text for an introductory course, as a graduate text, and for self-study.
Publisher:
Springer-Verlag GmbH
Publication date: 31 Oct 2016
License: Standard Copyright License
Document Type: Textbook
Publication date: 31 Oct 2016
License: Standard Copyright License
Document Type: Textbook
Graph Theory, 5th Edition [Free Preview]
Post date: 12 Oct 2016A standard textbook of modern graph theory, covering the core material of the subject with complete proofs. Can be used as a text for an introductory course, as a graduate text, and for self-study.
Publisher:
Springer-Verlag GmbH
Publication date: 31 Oct 2016
License: Standard Copyright License Document Type: Textbook
Publication date: 31 Oct 2016
License: Standard Copyright License Document Type: Textbook
Post date: 27 Jul 2005
This book offers an introduction to the theory of graphs as part of (pure) mathematics; it contains neither explicit algorithms nor 'real world' applications.
This book offers an introduction to the theory of graphs as part of (pure) mathematics; it contains neither explicit algorithms nor 'real world' applications.
Post date: 27 Jul 2005This book offers an introduction to the theory of graphs as part of (pure) mathematics; it contains neither explicit algorithms nor 'real world' applications.
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