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This text treats the Korteweg-de Vries (KdV) equation with periodic boundary conditions. This equation models waves in homogeneous, weakly nonlinear and weakly dispersive media in general. For the first time, these important results are comprehensively covered in book form, authored by internationally renowned experts in the field.

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A new and complete treatment of semi-abelian degenerations of abelian varieties, and their application to the construction of arithmetic compactifications of Siegel moduli space, with most of the results being published for the first time. Highlights of the book include a classification of semi-abelian schemes, construction of the toroidal and the minimal compactification over the integers, heights for abelian varieties over number fields, and Eichler integrals in several variables, together with a new approach to Siegel modular forms. A valuable source of reference for researchers and graduate students interested in algebraic geometry, Shimura varieties or diophantine geometry.

This text treats the Korteweg-de Vries (KdV) equation with periodic boundary conditions. This equation models waves in homogeneous, weakly nonlinear and weakly dispersive media in general. For the first time, these important results are comprehensively covered in book form, authored by internationally renowned experts in the field.

A new and complete treatment of semi-abelian degenerations of abelian varieties, and their application to the construction of arithmetic compactifications of Siegel moduli space, with most of the results being published for the first time. Highlights of the book include a classification of semi-abelian schemes, construction of the toroidal and the minimal compactification over the integers, heights for abelian varieties over number fields, and Eichler integrals in several variables, together with a new approach to Siegel modular forms. A valuable source of reference for researchers and graduate students interested in algebraic geometry, Shimura varieties or diophantine geometry.

This book casts the theory of periods of algebraic varieties in the natural setting of Madhav Nori’s abelian category of mixed motives. It develops Nori’s approach to mixed motives from scratch, thereby filling an important gap in the literature, and then explains the connection of mixed motives to periods, including a detailed account of the theory of period numbers in the sense of Kontsevich-Zagier and their structural properties.Period numbers are central to number theory and algebraic geometry, and also play an important role in other fields such as mathematical physics. There are long-standing conjectures about their transcendence properties, best understood in the language of cohomology of algebraic varieties or, more generally, motives. Readers of this book will discover that Nori’s unconditional construction of an abelian category of motives (over fields embeddable into the complex numbers) is particularly well suited for this purpose. Notably, Kontsevich's formal period algebra represents a torsor under the motivic Galois group in Nori's sense, and the period conjecture of Kontsevich and Zagier can be recast in this setting.Periods and Nori Motives is highly informative and will appeal to graduate students interested in algebraic geometry and number theory as well as researchers working in related fields. Containing relevant background material on topics such as singular cohomology, algebraic de Rham cohomology, diagram categories and rigid tensor categories, as well as many interesting examples, the overall presentation of this book is self-contained.

This version differs from the Portuguese edition only in a few additions and many minor corrections. Naturally, this edition raised the question of whether to use the opportunity to introduce major additions. In a book like this, ending in the heart of a rich research field, there are always further topics that should arguably be included. Subjects like geodesic flows or the role of Hausdorff dimension in con­ temporary ergodic theory are two of the most tempting gaps to fill. However, I let it stand with practically the same boundaries as the original version, still believing these adequately fulfill its goal of presenting the basic knowledge required to approach the research area of Differentiable Ergodic Theory. I wish to thank Dr. Levy for the excellent translation and several of the correc­ tions mentioned above. Rio de Janeiro, January 1987 Ricardo Mane Introduction This book is an introduction to ergodic theory, with emphasis on its relationship with the theory of differentiable dynamical systems, which is sometimes called differentiable ergodic theory. Chapter 0, a quick review of measure theory, is included as a reference. Proofs are omitted, except for some results on derivatives with respect to sequences of partitions, which are not generally found in standard texts on measure and integration theory and tend to be lost within a much wider framework in more advanced texts.

This version differs from the Portuguese edition only in a few additions and many minor corrections. Naturally, this edition raised the question of whether to use the opportunity to introduce major additions. In a book like this, ending in the heart of a rich research field, there are always further topics that should arguably be included. Subjects like geodesic flows or the role of Hausdorff dimension in con­ temporary ergodic theory are two of the most tempting gaps to fill. However, I let it stand with practically the same boundaries as the original version, still believing these adequately fulfill its goal of presenting the basic knowledge required to approach the research area of Differentiable Ergodic Theory. I wish to thank Dr. Levy for the excellent translation and several of the correc­ tions mentioned above. Rio de Janeiro, January 1987 Ricardo Mane Introduction This book is an introduction to ergodic theory, with emphasis on its relationship with the theory of differentiable dynamical systems, which is sometimes called differentiable ergodic theory. Chapter 0, a quick review of measure theory, is included as a reference. Proofs are omitted, except for some results on derivatives with respect to sequences of partitions, which are not generally found in standard texts on measure and integration theory and tend to be lost within a much wider framework in more advanced texts.

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This item is printed on demand - it takes 3-4 days longer - Neuware 456 pp. Deutsch

This item is printed on demand - it takes 3-4 days longer - Neuware -Als Sigmund Freud 1932 seine 'Neue Folge der Vorlesungen zur Einführung in die Psychoanalyse' schrieb, hatte er seine Lehrtätigkeit an der Wiener Universität längst eingestellt. Aus dieser Arbeit waren seinerzeit zwischen 1915 und 1917 die achtundzwanzig 'Vorlesungen zur Einführung in die Psychoanalyse' hervorgegangen. Ihre Buchfassung entwickelte sich schon zu Freuds Lebzeiten zu seinem meistgelesenen Werk.Mit den sieben imaginären Kollegs der 'Neuen Folge' wollte er bewußt an diesen Erfolg anknüpfen. Und zwar aus folgendem Grund: Um von den traditionellen Verlegern unabhängig zu werden, hatte Freud nach dem Ersten Weltkrieg einen eigenen Verlag, den Internationalen Psychoanalytischen Verlag, gegründet. Dieses Unternehmen geriet 1932 in eine schwere finanzielle Krise. So kam Freud auf den Gedanken, ihm durch ein gut verkäufliches Buch aus der Bedrängnis zu helfen. Trotzdem ist keineswegs eine Gelegenheitsarbeit dabei herausgekommen, sondern eines der bedeutenden Alterswerke des Begründers der Psychoanalyse.Wie in den 'Vorlesungen' kann sich der Leser wiederum in einen lebendigen Dialog einbezogen fühlen, in dem Freud ihn nun über den damals letzten Stand der Traumforschung Informiert, ihn sodann mit seinerzeit ganz neuen Erkenntnissen über die seelische Struktur, über Angst und Triebleben sowie über die Psychologie der Frau konfrontiert. Kulturtheoretische Themen - Okkultismus, Religion, Erziehung, Kommunismus usw. - stehen im Zentrum der beiden letzten Kollegs.Der Band enthält ein biographisches Nachwort, in dem der renommierte Freud-Forscher und Freud-Biograph Peter Gay eine meisterliche Skizze von Freuds Leben und Werk zeichnet. 208 pp. Deutsch

1144 S., 16 Taf. ; 1. Auflage. Sämtliche Werke. Briefe, Tagebücher und Gespräche in 40 Bänden, II. Abteilung, Band 2, zugleich Bibliothek deutscher Klassiker Band 61. Herausgegeben von Karl Eibl. Briefe, Tagebücher und Gespräche vom 3. September 1786 bis zum 12. Juni 1794 - erstmals integriert in zeitlicher Folge herausgegeben und umfassend kommentiert. Mit 16 Bildtafeln. Hardcoverausgabe mit Original-Halb-Schutzumschlag und Original-Klarsichtumschlag, Leineneinband mit goldgeprägtem Rückentitel, 1144 Seiten (hochwertiger Dünndruck) mit zwei Lesebändchen. Klarsichtumschlag mit Randläsur. Gutes und sauberes Exemplar. hwR.-L. ISBN: 3618605005