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This book is a specially published section of the larger work ICE Manual of Construction Materials. ICE Manual of Construction Materials is an invaluable resource for practising civil and structural engineers in consulting firms, government agencies, research institutes, universities and colleges. Its highly practical approach will guide and train readers towards achieving expertise in the use of major and emerging construction materials. The Polymers and Polymer Fibre Composite section of the two-volume manual is edited by Christopher Hall, Jian-Fei Chen and Len Hollaway.
The life story of Madge Addy, a working-class Manchester woman who volunteered to fight Fascism and Nazism in two major wars, is a truly remarkable one. Madge left her job and her husband to serve in the Spanish Civil War as a nurse with the Republican medical services. In Spain she was wounded in a bombing raid, fell in love with another foreign volunteer who became her second husband, was made a Prisoner of War and was the last British nurse to leave Spain, witnessing the horrors of Franco's Fascist regime before she left. She was caught up in the 'Fall of France' and lived in Marseille with her Norwegian husband. From 1940 to 1944 Madge was first an amateur resister and later a full-time secret agent, working with the likes of Ian Garrow, Pat O'Leary and Guido Zembsch-Schreve. She also acted as a courier, flying to Lisbon to deliver and receive secret messages from British intelligence. She also became romantically involved with a Danish secret agent and married him after the war. Madge's wartime achievements were recognised by the British with the award of an OBE and by the French with the award of the Croix de Guerre. Chris Hall brings Madge's story to life using archive material and photographs from Britain, France, Spain and Norway. Madge's Spanish Civil War experiences are vividly described in a mass of letters she wrote requesting medical aid and describing the harrowing conditions at her wartime hospital. Her activities in the Second World War show a woman with 'nerves of steel' and a bravery at times bordering on recklessness. As she herself said, 'I believe in taking the war into the enemy camp'.
When Nadine can't sleep, her parents suggest counting sheep. Nadine wonders what sheep do when they can't sleep -- and she's in for a big surprise
This innovative book explores social work, therapy and counselling as a series of encounters - between clients and human services professionals, social workers, their colleagues and other professionals, and more widely between citizens and the state. Providing a variety of social constructionist perspectives on the idea of the 'client', it presents in-depth discussion of the roles, language and contexts of meetings between social workers and their clients. International contributors present discussion on categorization, analysing identities and reflexive practice. Drawing data from a variety of sources, including meetings, client files and transcribed dialogues with clients, the book employs methods such as conversation and discourse analysis to propose new insights into what it means to be a client of the human services agency. Bringing together a rich variety of data, this volume forms an important contribution to major debates on the nature of social work and counselling. As well as innovative approaches to theory and research, the implications for practice in social work and counselling are discussed. Challenging previously-held notions about clienthood, this book is a useful and thought-provoking resource for social workers, counsellors, policy makers, academics, researchers and students and trainers in social work and counselling.
The authors study the Jacobian $J$ of the smooth projective curve $C$ of genus $r-1$ with affine model $y^r = x^r-1(x + 1)(x + t)$ over the function field $\mathbb F_p(t)$, when $p$ is prime and $r\ge 2$ is an integer prime to $p$. When $q$ is a power of $p$ and $d$ is a positive integer, the authors compute the $L$-function of $J$ over $\mathbb F_q(t^1/d)$ and show that the Birch and Swinnerton-Dyer conjecture holds for $J$ over $\mathbb F_q(t^1/d)$.
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