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Titlebook: Linking Sustainable Livelihoods to Natural Resources and Governance; The Scale of Poverty Abdul-Mumin Abdulai,Elmira Shamshiry Book 2014 Sp

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发表于 2025-3-21 18:33:02 | 显示全部楼层 |阅读模式
书目名称Linking Sustainable Livelihoods to Natural Resources and Governance
副标题The Scale of Poverty
编辑Abdul-Mumin Abdulai,Elmira Shamshiry
视频videohttp://file.papertrans.cn/587/586785/586785.mp4
概述Provides a comparative analysis of development issues in the Muslim world.Examines the irony of poverty amidst abundant natural resources in the Muslim world.Discusses the current trend of poverty in
图书封面Titlebook: Linking Sustainable Livelihoods to Natural Resources and Governance; The Scale of Poverty Abdul-Mumin Abdulai,Elmira Shamshiry Book 2014 Sp
描述This book investigates the current level and trend of poverty in the Muslim World, including selected countries in Africa, the Middle East and Central Asia, East Asia, the Pacific and South America. Authors explore themes of poverty reduction, poverty alleviation and the extent of influences on social and economic development, particularly natural resource endowments (especially mineral resources) and their utilization. Chapters explore theory and practice, including governance and programmes, and take a detailed look at Zakat as a faith-based policy tool, to reduce poverty and improve livelihoods and thus contribute to better environmental stewardship. The final chapters look at development questions in the Muslim World and make policy recommendations, including a proposed multi-dimensional development collaboration model called the Development Collaboration Octagon Model (DeCOM). Readers will discover theoretical explanations of poverty and how poverty hampers the development of many nations because the poor are unable to partake actively in the development process. Poverty indicators and measurement are discussed, and trends of economic growth including productivity, manufacturi
出版日期Book 2014
关键词Development and poverty in the muslim world; Development trend in the muslim world; Natural resource e
版次1
doihttps://doi.org/10.1007/978-981-287-053-7
isbn_softcover978-981-10-1214-3
isbn_ebook978-981-287-053-7
copyrightSpringer Science+Business Media Singapore 2014
The information of publication is updating

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发表于 2025-3-21 23:06:26 | 显示全部楼层
Abdul-Mumin Abdulai,Elmira Shamshirygn criteria, the relationships between decision making, prediction, parameter identification and experimental design are considered from the point of view of extended identifiabilities. The problem of model structure identification is also considered. .This book can be used as a textbook for graduat
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发表于 2025-3-22 03:53:33 | 显示全部楼层
Abdul-Mumin Abdulai,Elmira Shamshiry At this point, the best option seems to be a recursive algorithm whose “base case” is the 2 x 2 problem described here. The greatest obstacle to inverting the . x . problem will be slℓving highly non-linear consistency conditions analogous to the cubics and quadratics described above. If the two-di
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发表于 2025-3-22 06:13:48 | 显示全部楼层
Abdul-Mumin Abdulai,Elmira Shamshiry At this point, the best option seems to be a recursive algorithm whose “base case” is the 2 x 2 problem described here. The greatest obstacle to inverting the . x . problem will be slℓving highly non-linear consistency conditions analogous to the cubics and quadratics described above. If the two-di
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Abdul-Mumin Abdulai,Elmira Shamshiry At this point, the best option seems to be a recursive algorithm whose “base case” is the 2 x 2 problem described here. The greatest obstacle to inverting the . x . problem will be slℓving highly non-linear consistency conditions analogous to the cubics and quadratics described above. If the two-di
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Abdul-Mumin Abdulai,Elmira Shamshiry At this point, the best option seems to be a recursive algorithm whose “base case” is the 2 x 2 problem described here. The greatest obstacle to inverting the . x . problem will be slℓving highly non-linear consistency conditions analogous to the cubics and quadratics described above. If the two-di
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Abdul-Mumin Abdulai,Elmira Shamshiry At this point, the best option seems to be a recursive algorithm whose “base case” is the 2 x 2 problem described here. The greatest obstacle to inverting the . x . problem will be slℓving highly non-linear consistency conditions analogous to the cubics and quadratics described above. If the two-di
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