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走向何方 由后现代主义看当代设计
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作者 王茜 赵彦威 +1 位作者 郑宗棣 张振国 《设计》 2013年第8期164-165,共2页
首先对后现代主义的定义来进行界定,然后对其本质的断裂性和自我文化的定义进行阐述,最后推导出后现代主义最后的实质以及今后的趋势。通过分析社会学的后现代理论的观点,来看当今设计,诸如广告,产品等的设计现象,从而分析出后现代设计... 首先对后现代主义的定义来进行界定,然后对其本质的断裂性和自我文化的定义进行阐述,最后推导出后现代主义最后的实质以及今后的趋势。通过分析社会学的后现代理论的观点,来看当今设计,诸如广告,产品等的设计现象,从而分析出后现代设计的决裂性和断裂性,以及自我文化的特征,最后推导出后现代主义与理论的最后结果和趋势。 展开更多
关键词 后现代主义 后现代设计 断裂 决裂性 自我文化
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Rock burst laws in deep mines based on combined model of membership function and dominance-based rough set
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作者 刘浪 陈忠强 王李管 《Journal of Central South University》 SCIE EI CAS CSCD 2015年第9期3591-3597,共7页
Rock bursts are spontaneous, violent fracture of rock that can occur in deep mines, and the likelihood of rock bursts occurring increases as depth of the mine increases. Rock bursts are also affected by the compressiv... Rock bursts are spontaneous, violent fracture of rock that can occur in deep mines, and the likelihood of rock bursts occurring increases as depth of the mine increases. Rock bursts are also affected by the compressive strength, tensile strength, tangential strength, elastic energy index, etc. of rock, and the relationship between these factors and rock bursts in deep mines is difficult to analyze from quantitative point. Typical rock burst instances as a sample set were collected, and membership function was introduced to process the discrete values of these factors with the discrete factors as condition attributes and rock burst situations as decision attributes. Dominance-based rough set theory was used to generate preference rules of rock burst, and eventually rock burst laws analysis in deep mines with preference relation was taken. The results show that this model for rock burst laws analysis in deep mines is more reasonable and feasible, and the prediction results are more scientific. 展开更多
关键词 deep mine rock burst membership function dominance relation rough set
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Objective triangle functors
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作者 RINGEL Claus Michael ZHANG Pu 《Science China Mathematics》 SCIE CSCD 2015年第2期221-232,共12页
An additive functor F:A→B between additive categories is said to be objective,provided any morphism f in A with F(f)=0 factors through an object K with F(K)=0.We concentrate on triangle functors between triangulated ... An additive functor F:A→B between additive categories is said to be objective,provided any morphism f in A with F(f)=0 factors through an object K with F(K)=0.We concentrate on triangle functors between triangulated categories.The first aim of this paper is to characterize objective triangle functors F in several ways.Second,we are interested in the corresponding Verdier quotient functors VF:A→A/Ker F,in particular we want to know under what conditions VF is full.The third question to be considered concerns the possibility to factorize a given triangle functor F=F2F1with F1a full and dense triangle functor and F2a faithful triangle functor.It turns out that the behavior of splitting monomorphisms and splitting epimorphisms plays a decisive role. 展开更多
关键词 triangulated category triangle functor objective functor Verdier functor
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