Bücher von Thomas Berger

Now available in paperback - a tour de force novel of sex, murder and misunderstanding which brilliantly captures the American Midwest of the mid 20th century.

Crazy in Berlin is the first volume in the saga of Carlo Reinhart. As an army medic stationed in Allied-occupied Germany, Reinhart is a young man of large bulk (two hundred pounds, plus)-good-hearted, intelligent, and something of a fool. He pursues with anxiety and bewilderment his custodial role over a shattered and noxious civilization, accompanied by an assortment of influences: Nathan Schild, an American Communist acting as a U.S. intelligence office; the war waif Trudchen, an accommodating Heidi; Schatzi, a charter-member Nazi, now a Russian courier and black market virtuoso. Crazy in Berlin is a lusty tale, full of irony and wit, of a stumbling American Odysseus.Praise for Crazy In Berlin "Thomas Berger is a name to remember. . . . A novelist with a great career before him."-Harvey Swados, The New Leader"One of the best war novels, and one of our best novels no matter what kind."-W.G. Rogers, Associated Press"An ambitious mixture of high moral earnestness and knock-about farce."-Pearl Bell, Commentary

"A publication of the Max-Planck-Institut f'ur Mathematik, Bonn."

This book provides a comprehensive introduction to the theory of elliptic genera due to Ochanine, Landweber, Stong, and others. The theory describes a new cobordism invariant for manifolds in terms of modular forms. The book evolved from notes of a course given at the University of Bonn. After providing some background material elliptic genera are constructed, including the classical genera signature and the index of the Dirac operator as special cases. Various properties of elliptic genera are discussed, especially their behaviour in fibre bundles and rigidity for group actions. For stably almost complex manifolds the theory is extended to elliptic genera of higher level. The text is in most parts self-contained. The results are illustrated by explicit examples and by comparison with well-known theorems. The relevant aspects of the theory of modular forms are derived in a seperate appendix, providing also a useful reference for mathematicians working in this field.