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Herbert Fröhlich
This biography provides a stimulating and coherent blend of scientific and personal narratives describing the many achievements of the theoretical physicist Herbert Fröhlich. For more than half a century, Fröhlich was an internationally renowned and much respected figure who exerted a decisive influence, often as a ‘man ahead of his time’, in fields as diverse as meson theory and biology. Although best known for his contributions to the theory of dielectrics and superconductivity, he worked in many other fields, his most important legacy being the pioneering introduction quantum field-theoretical methods into condensed matter physics in 1952, which revolutionised the subsequent development of the subject. Gerard Hyland has written an absorbing and informative account, in which Herbert Fröhlich’s magnetic personality shines through.
Dielectric Phenomena in Solids
The only available, comprehensive reference on dielectric phenomena in solids.
Elementary and Analytic Theory of Algebraic Numbers
This book details the classical part of the theory of algebraic number theory, excluding class-field theory and its consequences. Coverage includes: ideal theory in rings of algebraic integers, p-adic fields and their finite extensions, ideles and adeles, zeta-functions, distribution of prime ideals, Abelian fields, the class-number of quadratic fields, and factorization problems. The book also features exercises and a list of open problems.
Quantum Theory from Small to Large Scales
This book collects lecture courses and seminars given at the Les Houches Summer School 2010 on "Quantum Theory: From Small to Large Scales". It reviews the state-of-the-art developments in this field by touching on different research topics from an interdisciplinary perspective.
Hypertension and the Heart
Proceedings of the International Conference held as Part of the Menarinei Series on Cardiovascular Diseases in Berlin, Germany, February 27-28, 1998
Galois Module Structure of Algebraic Integers
In this volume we present a survey of the theory of Galois module structure for rings of algebraic integers. This theory has experienced a rapid growth in the last ten to twelve years, acquiring mathematical depth and significance and leading to new insights also in other branches of algebraic number theory. The decisive take-off point was the discovery of its connection with Artin L-functions. We shall concentrate on the topic which has been at the centre of this development, namely the global module structure for tame Galois extensions of numberfields -in other words of extensions with trivial local module structure. The basic problem can be stated in down to earth terms: the nature of the...
Hitler's Berlin
From his first visit to Berlin in 1916, Hitler was preoccupied and fascinated by Germany's great capital city. In this vivid and entirely new account of Hitler's relationship with Berlin, Thomas Friedrich explores how Hitler identified with the city, how his political aspirations were reflected in architectural aspirations for the capital, and how Berlin surprisingly influenced the development of Hitler's political ideas. A leading expert on the twentieth-century history of Berlin, Friedrich employs new and little-known German sources to track Hitler's attitudes and plans for the city. Even while he despised both the cosmopolitan culture of the Weimar Republic and the profound Jewish influence on the city, Hitler was drawn to the grandiosity of its architecture and its imperial spirit. He dreamed of transforming Berlin into a capital that would reflect his autocracy, and he used the city for such varied purposes as testing his anti-Semitic policies and demonstrating the might of the Third Reich. Illuminating Berlin's burdened years under Nazi subjection, Friedrich offers new understandings of Hitler and his politics, architectural views, and artistic opinions.
