The abolition of slavery in and around the Western Indian Ocean have been little studied. This collection examines the meaning of slavery and its abolition in relation to specific indigenous societies and to Islam, a religion that embraced the entire region, and draws comparisons between similar developments in the Atlantic system. Case studies include South Africa, Mauritius, Madagascar, the Benadir Coast, Arabia, the Persian Gulf and India. This volume marks an important new development in the study of slavery and its abolition in general, and an original approach to the history of slavery in the Indian Ocean and Asia regions.
"First published in 1981, ""The Sulu Zone"" has become a classic in the field of Southeast Asian History. The book deals with a fascinating geographical, cultural and historical ""border zone"" centred on the Sulu and Celebes Seas between 1768 and 1898, and its complex interactions with China and the West. The author examines the social and cultural forces generated within the Sulu Sultanate by the China trade, namely the advent of organized, long distance maritime slave raiding and the assimilation of captives on a hitherto unprecedented scale into a traditional Malayo-Muslim social system. How entangled commodities, trajectories of tastes, and patterns of consumption and desire that span continents linked to slavery and slave raiding, the manipulation of diverse ethnic groups, the meaning and constitution of ""culture, "" and state formation? James Warren responds to this question by reconstructing the social, economic, and political relationships of diverse peoples in a multi-ethnic zone of which the Sulu Sultanate was the centre, and by problematizing important categories like ""piracy"", ""slavery"", ""culture"", ""ethnicity"", and the ""state"". His work analyzes the dynamics of the last autonomous Malayo-Muslim maritime state over a long historical period and describes its stunning response to the world capitalist economy and the rapid ""forward movement"" of colonialism and modernity. It also shows how the changing world of global cultural flows and economic interactions caused by cross-cultural trade and European dominance affected men and women who were forest dwellers, highlanders, and slaves, people who worked in everyday jobs as fishers, raiders, divers or traders. Often neglected by historians, the response of these members of society are a crucial part of the history of Southeast Asia."--
This book constitutes the proceedings of the 2000 Howard conference on “Infinite Dimensional Lie Groups in Geometry and Representation Theory”. It presents some important recent developments in this area. It opens with a topological characterization of regular groups, treats among other topics the integrability problem of various infinite dimensional Lie algebras, presents substantial contributions to important subjects in modern geometry, and concludes with interesting applications to representation theory. The book should be a new source of inspiration for advanced graduate students and established researchers in the field of geometry and its applications to mathematical physics.
The study of slavery has grown strongly in recent years, as scholars working in several disciplines have cultivated broader perspectives on enslavement in a wide variety of contexts and settings. Critical Readings on Global Slavery offers students and researchers a rich collection of previously published works by some of the most preeminent scholars in the field. With contributions covering various regions and time periods, this anthology encourages readers to view slave systems across time and space as both ubiquitous and interconnected, and introduces those who are interested in the study of human bondage to some of the most important and widely cited works in slavery studies.
The book introduces the basic notions in Symplectic and Contact Geometry at the level of the second year graduate student. It also contains many exercises, some of which are solved only in the last chapter.We begin with the linear theory, then give the definition of symplectic manifolds and some basic examples, review advanced calculus, discuss Hamiltonian systems, tour rapidly group and the basics of contact geometry, and solve problems in chapter 8. The material just described can be used as a one semester course on Symplectic and Contact Geometry.The book contains also more advanced material, suitable to advanced graduate students and researchers.
This book offers a detailed presentation of results needed to prove the Morse Homology Theorem using classical techniques from algebraic topology and homotopy theory. The text presents results that were formerly scattered in the mathematical literature, in a single reference with complete and detailed proofs. The core material includes CW-complexes, Morse theory, hyperbolic dynamical systems (the Lamba-Lemma, the Stable/Unstable Manifold Theorem), transversality theory, the Morse-Smale-Witten boundary operator, and Conley index theory.
In the 60's, the work of Anderson, Chernavski, Kirby and Edwards showed that the group of homeomorphisms of a smooth manifold which are isotopic to the identity is a simple group. This led Smale to conjecture that the group Diff'" (M)o of cr diffeomorphisms, r ~ 1, of a smooth manifold M, with compact supports, and isotopic to the identity through compactly supported isotopies, is a simple group as well. In this monograph, we give a fairly detailed proof that DifF(M)o is a simple group. This theorem was proved by Herman in the case M is the torus rn in 1971, as a consequence of the Nash-Moser-Sergeraert implicit function theorem. Thurston showed in 1974 how Herman's result on rn implies the general theorem for any smooth manifold M. The key idea was to vision an isotopy in Diff'"(M) as a foliation on M x [0, 1]. In fact he discovered a deep connection between the local homology of the group of diffeomorphisms and the homology of the Haefliger classifying space for foliations. Thurston's paper [180] contains just a brief sketch of the proof. The details have been worked out by Mather [120], [124], [125], and the author [12]. This circle of ideas that we call the "Thurston tricks" is discussed in chapter 2. It explains how in certain groups of diffeomorphisms, perfectness leads to simplicity. In connection with these ideas, we discuss Epstein's theory [52], which we apply to contact diffeomorphisms in chapter 6.
