预售 按需印刷 Applications and Challenges of Maintenance工业4.0时代维护与
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/ 2020-06-26
/ IGI出版社
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【预订】Les muses de l’entomologie : poétiques et merveilleux de
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2023-01-01
Product Details 基本信息 ISBN-13 书号 9782745359094 Author 作者 Martinetti Format 版本 平装-胶订 Pages Number 页数 730页 Publisher 出版社 *Casalini Publication Date 出版日期 2023-01-01 Language 语种 其它(含多语)
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【预订】Deformation of soils and displacements of structures, vo
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/ 1994-01-01
Product Details 基本信息 ISBN-13 书号 9789054100058 Author 作者 Martinetti Format 版本 精装 Pages Number 页数 400页 Publisher 出版社 CRC Press Publication Date 出版日期 1994-01-01 Shipping Weight 商品重量 1474g Language 语种 其它(含多语)
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3-6周达 Applications and Challenges of Maintenance and Safety
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/ 2020-06-26
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【预订】Applications and Challenges of Maintenance and Safety En
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/ 2020-06-26
Product Details 基本信息 ISBN-13 书号 9781799852360 Author 作者 Alberto Martinetti Format 版本 平装-胶订 Pages Number 页数 300页 Publisher 出版社 Engineering Science Reference Publication Date 出版日期 2020-06-26 Language 语种 英语 Book Contents 内容简介 To plan, build, monitor, maintain, and dispose of products and assets properly, maintenance and safety requirements must be implemented and followed. A lack of maintenance and safety protocols leads to accidents and environmental disasters as well as unexpected downtime that costs businesses money and time. With the arrival of the Fourth Industrial Revolution and evolving technological tools, it is imperative that safety and maintenance practices be reexamined. Applications and Challenges of Maintenance and Safety Engineering in Industry 4.0 is a collection of innovative research that addresses safety and design for maintenance and reducing the factors
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预订Seth Siegelaub: Beyond Conceptual Art [ISBN:9783863358242]
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2016-03-22
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【预订】Noncommutative Geometry and Optimal Transport 9781470422
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/ 2016-10-26
Product Details 基本信息 ISBN-13 书号 9781470422974 Author 作者 Pierre Martinetti Format 版本 平装-胶订 Pages Number 页数 222页 Publisher 出版社 American Mathematical Society (AMS) Publication Date 出版日期 2016-10-26 Language 语种 英语 Book Contents 内容简介 This volume contains the proceedings of the Workshop on Noncommutative Geometry and Optimal Transport, held on November 27, 2014, in Besancon, France. The distance formula in noncommutative geometry was introduced by Connes at the end of the 1980s. It is a generalization of Riemannian geodesic distance that makes sense in a noncommutative setting, and provides an original tool to study the geometry of the space of states on an algebra. It also has an intriguing echo in physics, for it yields a metric interpretation for the Higgs field. In the 1990s, Rieffel noticed that this distance is a noncommutative version of the Wasserstein distance of order
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