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Humanitarian Imperialism
Humanitarian Imperialism follows the trajectories of late nineteenth century philanthropic organizations in Britain, Italy, France, and Switzerland that targeted the widespread existence of slavery in Africa. The history of these organisations, which can be viewed as predecessors of today's NGOs, illuminates the imperial roots of humanitarian aid in Africa. It shows how private actors contributed to the formulation of humanitarian conventions that arestill in use today. It also reveals the close connections that existed between humanitarian efforts and both liberal and Fascist imperial politics in this period. By combining historical records from variouscountries, Humanitarian Imperialism illustrates the shifts and continuities in the long history of slavery and abolition, the international history of humanitarian institutions, as well as the history of European imperialism in Africa.
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Groups and Graphs, Designs and Dynamics
This collection of four short courses looks at group representations, graph spectra, statistical optimality, and symbolic dynamics, highlighting their common roots in linear algebra. It leads students from the very beginnings in linear algebra to high-level applications: representations of finite groups, leading to probability models and harmonic analysis; eigenvalues of growing graphs from quantum probability techniques; statistical optimality of designs from Laplacian eigenvalues of graphs; and symbolic dynamics, applying matrix stability and K-theory. An invaluable resource for researchers and beginning Ph.D. students, this book includes copious exercises, notes, and references.
Speaking of Slavery
In this highly original work, Steven A. Epstein shows that the ways Italians employ words and think about race and labor are profoundly affected by the language used in medieval Italy to sustain a system of slavery. The author's findings about the surprising persistence of the "language of slavery" demonstrate the difficulty of escaping the legacy of a shameful past. For Epstein, language is crucial to understanding slavery, for it preserves the hidden conditions of that institution. He begins his book by discussing the words used to conduct and describe slavery in Italy, from pertinent definitions given in early dictionaries, to the naming of slaves by their masters, to the ways in which bo...
A Guide to Groups, Rings, and Fields
Insightful overview of many kinds of algebraic structures that are ubiquitous in mathematics. For researchers at graduate level and beyond.
Representation Theory
This book examines the fundamental results of modern combinatorial representation theory. The exercises are interspersed with text to reinforce readers' understanding of the subject. In addition, each exercise is assigned a difficulty level to test readers' learning. Solutions and hints to most of the exercises are provided at the end.
Religion as Resistance
Religion as Resistance examines debates over the best methods for colonial rule in Italian Libya as a a self-reflexive process that tell us more about the contentious connection between religious and political authority in Italy than about Muslim North Africa.
Representation Theory of Finite Groups
This book is intended to present group representation theory at a level accessible to mature undergraduate students and beginning graduate students. This is achieved by mainly keeping the required background to the level of undergraduate linear algebra, group theory and very basic ring theory. Module theory and Wedderburn theory, as well as tensor products, are deliberately avoided. Instead, we take an approach based on discrete Fourier Analysis. Applications to the spectral theory of graphs are given to help the student appreciate the usefulness of the subject. A number of exercises are included. This book is intended for a 3rd/4th undergraduate course or an introductory graduate course on group representation theory. However, it can also be used as a reference for workers in all areas of mathematics and statistics.
Topics in Groups and Geometry
This book provides a detailed exposition of a wide range of topics in geometric group theory, inspired by Gromov’s pivotal work in the 1980s. It includes classical theorems on nilpotent groups and solvable groups, a fundamental study of the growth of groups, a detailed look at asymptotic cones, and a discussion of related subjects including filters and ultrafilters, dimension theory, hyperbolic geometry, amenability, the Burnside problem, and random walks on groups. The results are unified under the common theme of Gromov’s theorem, namely that finitely generated groups of polynomial growth are virtually nilpotent. This beautiful result gave birth to a fascinating new area of research wh...
