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MODULE DEFINITION MODEL FOR MODULAR DESIGN AND MANUFACTU-RING OF HEAVY DUTY MACHINE TOOLS
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作者 HuWeigang LiChenggang +3 位作者 ZhongYifang YuJun ZhouJi LiuYuqi(Huazhong University of Science and Technology) 《Chinese Journal of Mechanical Engineering》 SCIE EI CAS CSCD 1995年第4期281-286,共17页
The key techniques of modular design of heavy duty NC mathine tools are described. Amodule definition modelfor modular design and manufacturing of heavy duty NC machine tools isbulit and the essential composition of t... The key techniques of modular design of heavy duty NC mathine tools are described. Amodule definition modelfor modular design and manufacturing of heavy duty NC machine tools isbulit and the essential composition of the module definition model (MDM) is discussed in detail. Itis composed of two models: the part definition model (PDM) and the module assembly model(MAM). The PDM and MAM are built and their structures are given. Using object-oriented know-ledge representation and based on these models, an intelligent support system of modular design forheavy duty NC machine tools is developed and implemented This system has been applied to thepractical use of Wuhan Heavy Duty Machine Tool Works 展开更多
关键词 Modular design module definition model Intelligent system nc machine tools
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Generalization of CS condition
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作者 Liang SHEN Wenxi LI 《Frontiers of Mathematics in China》 SCIE CSCD 2017年第1期199-208,共10页
Let R be an associative ring with identity. An R-module M is called an NCS module if l(M)∩y(M) = {0}, where l(M) and y(M) denote the set of all closed submodules and the set of all small submodules of M, resp... Let R be an associative ring with identity. An R-module M is called an NCS module if l(M)∩y(M) = {0}, where l(M) and y(M) denote the set of all closed submodules and the set of all small submodules of M, respectively. It is clear that the NCS condition is a generalization of the well-known CS condition. Properties of the NCS conditions of modules and rings are explored in this article. In the end, it is proved that a ring R is right ∑-CS if and only if R is right perfect and right countably ∑-NCS. Recall that a ring R is called right ∑-CS if every direct sum of copies of RR is a CS module. And a ring R is called right countably ∑-NCS if every direct sum of countable copies of RR is an NCS module. 展开更多
关键词 ncS modules ncS rings CS rings ∑-CS rings countably ∑-ncS rings
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