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Spatial Probabilistic Model of Block Failure Capacity of Piles in Clay
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作者 IndraDjati Sidi 《Journal of Civil Engineering and Architecture》 2016年第11期1220-1225,共6页
A probability based model of block failure capacity of pile foundation in clay soil under axial load is developed. The model was based on the first order second moment method. Instead of using point variability, the s... A probability based model of block failure capacity of pile foundation in clay soil under axial load is developed. The model was based on the first order second moment method. Instead of using point variability, the soil inherent variability is modelled as random field model. Based on this model, a reliability based factor of safety for designing pile group foundation, taking into account bock failure mechanism, is proposed. Furthermore, using simplified lognormal model, the relationship between the factor of safety used in design practice and target reliability may be derived explicitly. 展开更多
关键词 Block failure soil variability random field model error reliability index.
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基于碳交易机制的制造业最优投资路径分析 被引量:6
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作者 潘见独 顾锋 张涛 《工业工程与管理》 CSSCI 北大核心 2015年第2期96-101,108,共7页
碳排放权的限额-贸易机制是人类为解决温室气体排放问题提出的一项重要政策措施。在二氧化碳排放的配额交易市场中,碳排放权的交易价格是市场体系的核心要素之一,起到核定成本调整供求的作用,影响企业的最优化行为结果。通过建立二阶随... 碳排放权的限额-贸易机制是人类为解决温室气体排放问题提出的一项重要政策措施。在二氧化碳排放的配额交易市场中,碳排放权的交易价格是市场体系的核心要素之一,起到核定成本调整供求的作用,影响企业的最优化行为结果。通过建立二阶随机模型,研究了制造业企业面对碳排放权交易价格不确定性时的减排科技最优投资路径和最优碳排放权交易量,并利用伽马分布生成碳排放权交易价格的预测情景,使用SAA方法对二阶随机模型进行近似解求解,得到排放权交易机制下减排科技的最优投资路径。 展开更多
关键词 投资路径优化 交易机制 二阶随机模型
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Percolation Phase Transitions from Second Order to First Order in Random Networks
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作者 贾啸 洪劲松 +4 位作者 杨宏春 杨春 付传技 胡建全 史晓红 《Communications in Theoretical Physics》 SCIE CAS CSCD 2015年第4期515-519,共5页
We investigate a percolation process where an additional parameter q is used to interpolate between the classical Erd¨os–R′enyi(ER) network model and the smallest cluster(SC) model. This model becomes the ER ne... We investigate a percolation process where an additional parameter q is used to interpolate between the classical Erd¨os–R′enyi(ER) network model and the smallest cluster(SC) model. This model becomes the ER network at q = 1, which is characterized by a robust second order phase transition. When q = 0, this model recovers to the SC model which exhibits a first order phase transition. To study how the percolation phase transition changes from second order to first order with the decrease of the value of q from 1 to 0, the numerical simulations study the final vanishing moment of the each existing cluster except the N-cluster in the percolation process. For the continuous phase transition,it is shown that the tail of the graph of the final vanishing moment has the characteristic of the convexity. While for the discontinuous phase transition, the graph of the final vanishing moment possesses the characteristic of the concavity.Just before the critical point, it is found that the ratio between the maximum of the sequential vanishing clusters sizes and the network size N can be used to decide the phase transition type. We show that when the ratio is larger than or equal to zero in the thermodynamic limit, the percolation phase transition is first or second order respectively. For our model, the numerical simulations indicate that there exists a tricritical point qcwhich is estimated to be between0.2 < qc< 0.25 separating the two phase transition types. 展开更多
关键词 PERCOLATION NETWORKS
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