Grounded in critical heritage studies and drawing on a Pacific Northwest Coast case study, Maritime Heritage in Crisis explores the causes and consequences of the contemporary destruction of Indigenous heritage sites in maritime settings. Maritime heritage landscapes are undergoing a period of unprecedented crisis: these areas are severely impacted by coastal development, continued population growth and climate change. Indigenous heritage sites are thought to be particularly vulnerable to these changes and cultural resource management is frequently positioned as a community’s first line of defense, yet there is increasing evidence that this archaeological technique is an ineffective means of protection. Exploring themes of colonial dislocation and displacement, Hutchings positions North American archaeology as neoliberal statecraft: a tool of government designed to promote and permit the systematic clearance of Indigenous heritage landscapes in advance of economic development. Presenting the institution of archaeology and cultural resource management as a grave threat to Indigenous maritime heritage, Maritime Heritage in Crisis offers an important lesson on the relationship between neoliberal heritage regimes and global ecological breakdown.
Maritime heritage landscapes are undergoing a period of unprecedented crisis, severely impacted by coastal development, population growth and climate change. Presenting archaeology and CRM as a grave threat, this volume offers an important lesson on the relationship between neoliberal heritage regimes and global ecological breakdown.
This book presents the first published comprehensive overview and critical assessment of the relationship between law and masculinities. It provides a general introduction to the subject whilst engaging with the difficult question of what it means to speak of the masculinity of law in the first place.
Subriemannian geometries can be viewed as limits of Riemannian geometries. They arise naturally in many areas of pure (algebra, geometry, analysis) and applied (mechanics, control theory, mathematical physics) mathematics, as well as in applications (e.g., robotics). This book is devoted to the study of subriemannian geometries, their geodesics, and their applications. It starts with the simplest nontrivial example of a subriemannian geometry: the two-dimensional isoperimetric problem reformulated as a problem of finding subriemannian geodesics. Among topics discussed in other chapters of the first part of the book are an elementary exposition of Gromov's idea to use subriemannian geometry for proving a theorem in discrete group theory and Cartan's method of equivalence applied to the problem of understanding invariants of distributions. The second part of the book is devoted to applications of subriemannian geometry. In particular, the author describes in detail Berry's phase in quantum mechanics, the problem of a falling cat righting herself, that of a microorganism swimming, and a phase problem arising in the $N$-body problem. He shows that all these problems can be studied using the same underlying type of subriemannian geometry. The reader is assumed to have an introductory knowledge of differential geometry. This book that also has a chapter devoted to open problems can serve as a good introduction to this new, exciting area of mathematics.
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