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网络计划项目风险元传递解析模型研究 被引量:14
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作者 李存斌 王恪铖 《中国管理科学》 CSSCI 2007年第3期108-113,共6页
实际网络计划项目受各种风险因素的影响,为了使网络计划更能反映实际情况,本文通过对广义项目风险元传递理论的三维模型进行介绍,选取了项目应用维为网络计划,风险元传递路线维为网状型,风险元传递方法维为解析法来对网络计划项目进行... 实际网络计划项目受各种风险因素的影响,为了使网络计划更能反映实际情况,本文通过对广义项目风险元传递理论的三维模型进行介绍,选取了项目应用维为网络计划,风险元传递路线维为网状型,风险元传递方法维为解析法来对网络计划项目进行解析。通过Mason公式来计算随机网络中各节点间的传递关系,利用矩母函数基本性质来计算随机网络中各工序的概率分布数字特征,从而探求随机网络项目所受风险度的大小。在此基础上,提出了基于GERT网络计划的风险元传递解析模型。最后,给出了模型的算例分析。 展开更多
关键词 风险元 传递 GERT网络 解析法 网络计划项目
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A new grey forecasting model based on BP neural network and Markov chain 被引量:6
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作者 李存斌 王恪铖 《Journal of Central South University of Technology》 EI 2007年第5期713-718,共6页
A new grey forecasting model based on BP neural network and Markov chain was proposed. In order to combine the grey forecasting model with neural network, an important theorem that the grey differential equation is eq... A new grey forecasting model based on BP neural network and Markov chain was proposed. In order to combine the grey forecasting model with neural network, an important theorem that the grey differential equation is equivalent to the time response model, was proved by analyzing the features of grey forecasting model(GM(1,1)). Based on this, the differential equation parameters were included in the network when the BP neural network was constructed, and the neural network was trained by extracting samples from grey system’s known data. When BP network was converged, the whitened grey differential equation parameters were extracted and then the grey neural network forecasting model (GNNM(1,1)) was built. In order to reduce stochastic phenomenon in GNNM(1,1), the state transition probability between two states was defined and the Markov transition matrix was established by building the residual sequences between grey forecasting and actual value. Thus, the new grey forecasting model(MNNGM(1,1)) was proposed by combining Markov chain with GNNM(1,1). Based on the above discussion, three different approaches were put forward for forecasting China electricity demands. By comparing GM(1, 1) and GNNM(1,1) with the proposed model, the results indicate that the absolute mean error of MNNGM(1,1) is about 0.4 times of GNNM(1,1) and 0.2 times of GM(1,1), and the mean square error of MNNGM(1,1) is about 0.25 times of GNNM(1,1) and 0.1 times of GM(1,1). 展开更多
关键词 灰色预测模型 自然网络 电子需求 预测方法
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