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Complex Analysis and Dynamical Systems
This book focuses on developments in complex dynamical systems and geometric function theory over the past decade, showing strong links with other areas of mathematics and the natural sciences. Traditional methods and approaches surface in physics and in the life and engineering sciences with increasing frequency – the Schramm‐Loewner evolution, Laplacian growth, and quadratic differentials are just a few typical examples. This book provides a representative overview of these processes and collects open problems in the various areas, while at the same time showing where and how each particular topic evolves. This volume is dedicated to the memory of Alexander Vasiliev.
Moduli of Families of Curves for Conformal and Quasiconformal Mappings
The monograph is concerned with the modulus of families of curves on Riemann surfaces and its applications to extremal problems for conformal, quasiconformal mappings, and the extension of the modulus onto Teichmüller spaces. The main part of the monograph deals with extremal problems for compact classes of univalent conformal and quasiconformal mappings. Many of them are grouped around two-point distortion theorems. Montel's functions and functions with fixed angular derivatives are also considered. The last portion of problems is directed to the extension of the modulus varying the complex structure of the underlying Riemann surface that sheds some new light on the metric problems of Teichmüller spaces.
Conformal and Potential Analysis in Hele-Shaw Cells
This monograph presents recent and new ideas arising from the study of problems of planar fluid dynamics, and which are interesting from the point of view of geometric function theory and potential theory. the book is concerned with geometric problems for Hele-Shaw flows. Additionally, Hele-Shaw flows on parameter spaces are discussed, and connections with string theory are revealed. Assumes a graduate level understanding of real and complex analysis, and fluid mechanics.
Interdisciplinary Electromagnetic, Mechanic and Biomedical Problems
The International Symposium on Applied Electromagnetics and Mechanics (ISEM) is an interdisciplinary international forum. This title concerns 12th event and was organized by following three institutions: Vienna Magnetics Group, TU BioMed - Society for Biomedical Engineering, Bioelectricity & Magnetism Lab; and the Vienna University of Technology.
Thinking about Contradictions
This volume examines the entire logical and philosophical production of Nicolai A. Vasil’ev, studying his life and activities as a historian and man of letters. Readers will gain a comprehensive understanding of this influential Russian logician, philosopher, psychologist, and poet. The author frames Vasil’ev’s work within its historical and cultural context. He takes into consideration both the situation of logic in Russia and the state of logic in Western Europe, from the end of the 19th century to the beginning of the 20th. Following this, the book considers the attempts to develop non-Aristotelian logics or ideas that present affinities with imaginary logic. It then looks at the contribution of traditional logic in elaborating non-classical ideas. This logic allows the author to deal with incomplete objects just as imaginary logic does with contradictory ones. Both logics are objects of interesting analysis by modern researchers. This volume will appeal to graduate students and scholars interested not only in Vasil’ev’s work, but also in the history of non-classical logics.
Five Lectures in Complex Analysis
This volume contains state-of-art survey papers in complex analysis based on lectures given at the second Winter School on Complex Analysis and Operator Theory held in February 2008 at the University of Sevilla, Sevilla, Spain. --
Moduli of Families of Curves for Conformal and Quasiconformal Mappings
The monograph is concerned with the modulus of families of curves on Riemann surfaces and its applications to extremal problems for conformal, quasiconformal mappings, and the extension of the modulus onto Teichmller spaces. The main part of the monograph deals with extremal problems for compact classes of univalent conformal and quasiconformal mappings. Many of them are grouped around two-point distortion theorems. Montel's functions and functions with fixed angular derivatives are also considered. The last portion of problems is directed to the extension of the modulus varying the complex structure of the underlying Riemann surface that sheds some new light on the metric problems of Teichmller spaces.
Reflection Positivity
Refection Positivity is a central theme at the crossroads of Lie group representations, euclidean and abstract harmonic analysis, constructive quantum field theory, and stochastic processes. This book provides the first presentation of the representation theoretic aspects of Refection Positivity and discusses its connections to those different fields on a level suitable for doctoral students and researchers in related fields. It starts with a general introduction to the ideas and methods involving refection positive Hilbert spaces and the Osterwalder--Schrader transform. It then turns to Reflection Positivity in Lie group representations. Already the case of one-dimensional groups is extreme...
Geometric Methods in Physics
The Białowieża workshops on Geometric Methods in Physics are among the most important meetings in the field. Every year some 80 to 100 participants from both mathematics and physics join to discuss new developments and to interchange ideas. This volume contains contributions by selected speakers at the XXX meeting in 2011 as well as additional review articles and shows that the workshop remains at the cutting edge of ongoing research. The 2011 workshop focussed on the works of the late Felix A. Berezin (1931–1980) on the occasion of his 80th anniversary as well as on Bogdan Mielnik and Stanisław Lech Woronowicz on their 75th and 70th birthday, respectively. The groundbreaking work of Be...
Michael Rostovtzeff, Historian in Exile
Es handelt sich um den ersten Versuch, den Standort des fuhrenden Althistorikers Michael Rostovtzeff in den Jahren 1917-1941 anhand bisher unbekannter und unveroffentlichter russischer Archivalien, Briefe usw. aufzuzeigen. Nach einem einleitenden Uberblick uber die russische Welt in den Jahren ca. 1855-1915, in der der junge Rostovtzeff 1870 geboren wurde und aufwuchs, konzentriert sich die Untersuchung auf drei Themen: die Rekonstruktion des russisch-amerikanischen Personennetzwerkes, zu dem Rostovtzeff gehorte; die Frage, wie dieses Netzwerk es Rostovtzeff ermoglicht hat, fur sich selbst und fur andere Verbannte und Fluchtlinge ein neues Leben in den Vereinigten Staaten aufzubauen; die Frage, wie die Niederlage der russischen liberal-demokratischen Intelligenz in Rostovtzeffs Interpretation der Geschichte Roms ihren Niederschlag gefunden hat. (Franz Steiner 1990)
