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三角模糊数方程的简便求解
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作者 肖光灿 雷国雨 《西南科技大学学报》 CAS 2003年第4期72-74,共3页
在引入模糊数概念的基础上,给出了三角模糊数方程的简便求解方法。
关键词 三角模糊数方程 分解定理 模糊
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Estimation of Non-point Source Pollution Loads Under Uncertain Information 被引量:4
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作者 LI Ruzhong 《Chinese Geographical Science》 SCIE CSCD 2008年第4期348-355,共8页
Many kinds of uncertainties are involved, such as random, fuzzy, grey, unascertained property and so on, in soil erosion process. To exactly predict the non-point source pollution loads, some uncertainties should be t... Many kinds of uncertainties are involved, such as random, fuzzy, grey, unascertained property and so on, in soil erosion process. To exactly predict the non-point source pollution loads, some uncertainties should be taken into consideration. Aiming at the deficiency of present blind number theory being helpless for fuzziness, a novel blind number, i.e. extended-blind number, was introduced by substituting a set of triangular fuzzy numbers (TFNs), expressed as a-cuts, for interval values in present blind number, and the expected value of extended-blind number was also brought forward by referring to the current blind number theory. On the basis of denoting the parameters of Uni- versal Soil Loss Equation (USLE) as extended-blind parameters, a novel USLE model was established for quantitatively evaluating soil erosion loss and non-point source pollution loads. As a case, the uncertain USLE was employed for predicting the soil erosion loss and non-point source pollution loads of absorbed nitrogen and phosphorus in a dis- trict in the Hangbu-Fengle River basin, in the upstream of Chaohu Lake watershed. The results show that it is feasible in theory to extend blind number into fuzzy environment and reliable on conclusion to apply extended-blind number theory for predicting non-point source pollution loads. 展开更多
关键词 non-point source pollution Universal Soil Loss Equation (USLE) triangular fuzzy number (TFN) blind number
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