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The wealth of transatlantic scholarship to emerge in recent years has greatly enriched our understanding of the mutual, far-reaching cultural exchange between Great Britain and the United States. Yet scholars often lose sight of this relationship in the years immediately leading up to the outbreak of the Civil War. Drawing on a capacious array of travel narratives, novels, poems, political scuffles, and more, Christopher Hanlon's innovative study examines the patterns of affiliation through which U.S. culture encoded the turmoil of antebellum America in terms of imagined connections with England.Through engagement with contemporaneous renditions of English race, history, landscape aesthetics, telecommunications, and economic discourse, America's England reveals how Northern and Southern partisans re-imagined the terms behind their antagonisms, forming a transatlantic surround for the otherwise cisatlantic political struggles that would dissolve the Union in 1861. Among other ramifications, the re-conceptualization of sectional issues in transatlantic terms undermined the notion that white citizens of the United States formed a unified biological or cultural community, effectively polarizing the imagined ethnic and cultural bases of the American polity. But beyond that, a continued reference to English historical, cultural, and political formations allowed figures such as Ralph Waldo Emerson, Frederick Douglass, Henry Timrod, Lydia Maria Child, Nathaniel Hawthorne, Charles Sumner, and others to situate an era of developing national acrimony along longer historical and transnational curves, forming accounts of national crisis that situated questions of a domestic political bearing at oceanic removes from Northern and Southern combatants.Demonstrating that English genealogies, geographies, and economics shaped the sectional crisis for antebellum Americans on both sides of the Mason-Dixon, America's England locates the key crisis points of the period in a broader transatlantic constellation that provided distinctive circumstances for literary production.

Part of the Neurosurgery by Example series, this volume on neurotrauma presents exemplary cases in which renowned authors guide readers through the assessment and planning, decision making, surgical procedure, after care, and complication management of common and uncommon disorders. The cases explore the spectrum of clinical diversity and complexity within neurotrauma, including hematoma, injury to the sinuses, concussion, orbital trauma, penetrating brain injuries, and more. Each chapter also contains 'pivot points' that illuminate changes required to manage patients in alternate or atypical situations, and pearls for accurate diagnosis, successful treatment, and effective complication management. Containing a focused review of medical evidence and expected outcomes, Neurotrauma is appropriate for neurosurgeons who wish to learn more about a subspecialty, and those preparing for the American Board of Neurological Surgery oral examination.

This IMA Volume in Mathematics and its Applications GEOMETRIC METHODS IN INVERSE PROBLEMS AND PDE CONTROL contains a selection of articles presented at 2001 IMA Summer Program with the same title. We would like to thank Christopher B. Croke (University of Penn sylva­ nia), Irena Lasiecka (University of Virginia), Gunther Uhlmann (University of Washington), and Michael S. Vogelius (Rutgers University) for their ex­ cellent work as organizers of the two-week summer workshop and for editing the volume. We also take this opportunity to thank the National Science Founda­ tion for their support of the IMA. Series Editors Douglas N. Arnold, Director of the IMA Fadil Santosa, Deputy Director of the IMA v PREFACE This volume contains a selected number of articles based on lectures delivered at the IMA 2001 Summer Program on "Geometric Methods in Inverse Problems and PDE Control. " The focus of this program was some common techniques used in the study of inverse coefficient problems and control problems for partial differential equations, with particular emphasis on their strong relation to fundamental problems of geometry. Inverse coef­ ficient problems for partial differential equations arise in many application areas, for instance in medical imaging, nondestructive testing, and geophys­ ical prospecting. Control problems involving partial differential equations may arise from the need to optimize a given performance criterion, e. g. , to dampen out undesirable vibrations of a structure , or more generally, to obtain a prescribed behaviour of the dynamics.

In Class, Ethnicity, and Social Inequality Christopher McAll discusses the increased juxtaposition of ethnically distinct groups in the same social environments which has resulted from labour migration since the Second World War. He shows that, in the co

This IMA Volume in Mathematics and its Applications GEOMETRIC METHODS IN INVERSE PROBLEMS AND PDE CONTROL contains a selection of articles presented at 2001 IMA Summer Program with the same title. We would like to thank Christopher B. Croke (University of Penn sylva­ nia), Irena Lasiecka (University of Virginia), Gunther Uhlmann (University of Washington), and Michael S. Vogelius (Rutgers University) for their ex­ cellent work as organizers of the two-week summer workshop and for editing the volume. We also take this opportunity to thank the National Science Founda­ tion for their support of the IMA. Series Editors Douglas N. Arnold, Director of the IMA Fadil Santosa, Deputy Director of the IMA v PREFACE This volume contains a selected number of articles based on lectures delivered at the IMA 2001 Summer Program on "Geometric Methods in Inverse Problems and PDE Control. " The focus of this program was some common techniques used in the study of inverse coefficient problems and control problems for partial differential equations, with particular emphasis on their strong relation to fundamental problems of geometry. Inverse coef­ ficient problems for partial differential equations arise in many application areas, for instance in medical imaging, nondestructive testing, and geophys­ ical prospecting. Control problems involving partial differential equations may arise from the need to optimize a given performance criterion, e. g. , to dampen out undesirable vibrations of a structure , or more generally, to obtain a prescribed behaviour of the dynamics.

This IMA Volume in Mathematics and its Applications GEOMETRIC METHODS IN INVERSE PROBLEMS AND PDE CONTROL contains a selection of articles presented at 2001 IMA Summer Program with the same title. We would like to thank Christopher B. Croke (University of Penn sylva­ nia), Irena Lasiecka (University of Virginia), Gunther Uhlmann (University of Washington), and Michael S. Vogelius (Rutgers University) for their ex­ cellent work as organizers of the two-week summer workshop and for editing the volume. We also take this opportunity to thank the National Science Founda­ tion for their support of the IMA. Series Editors Douglas N. Arnold, Director of the IMA Fadil Santosa, Deputy Director of the IMA v PREFACE This volume contains a selected number of articles based on lectures delivered at the IMA 2001 Summer Program on "Geometric Methods in Inverse Problems and PDE Control. " The focus of this program was some common techniques used in the study of inverse coefficient problems and control problems for partial differential equations, with particular emphasis on their strong relation to fundamental problems of geometry. Inverse coef­ ficient problems for partial differential equations arise in many application areas, for instance in medical imaging, nondestructive testing, and geophys­ ical prospecting. Control problems involving partial differential equations may arise from the need to optimize a given performance criterion, e. g. , to dampen out undesirable vibrations of a structure , or more generally, to obtain a prescribed behaviour of the dynamics.