期刊文献+
共找到3篇文章
< 1 >
每页显示 20 50 100
A Method for the Solution of Educational Investment
1
作者 june liu Le Yu Xiaolin liu 《Journal of Applied Mathematics and Physics》 2016年第6期1131-1142,共12页
In order to improve the performance of higher education in the United States, the Goodgrant Foundation intends to donate a total of $100,000,000 (US 100 million) to an appropriate group of schools per year, for five y... In order to improve the performance of higher education in the United States, the Goodgrant Foundation intends to donate a total of $100,000,000 (US 100 million) to an appropriate group of schools per year, for five years, starting in July 2016. For this, our team puts forward upon an optimal investment strategy, which includes the schools to invest, the investment amount of each school, and the return due to investment, to solve this problem. Our main idea is as follows. First of all, we choose suitable investment school universities in the United States. Secondly, we use Analytic Hierarchy Process to get the rate of return on investment and venture capital. Thirdly, we establish a venture capital return model. Finally, solving the mathematical model ensures the investment amount of each school and the return due to investment. To implement this strategy, first of all, we obtain the candidate school based on students score card. Then, according to the factor analysis, we analyze the factors which mainly affect the choice of school. Secondly, we employ Analytic Hierarchy Process to get the rate of return on investment and capital risk. In the end, we establish a risk return model to get investment amount for each school, amount of risk and return. In order to ensure the minimum risk and the maximum return, we set up a multi objective programming model and solve it by using the constraint method. We get the result that includes the maximum net profit of the investment and risk loss rate. According to statistical analysis, we can get the overall return of net income within five years. Finally, we choose 320 candidate schools and get the investment amount of each school according to the principle of as many schools as possible. We have proved that the foundation will receive a return of more than 295.363 million in the next 5 years. After-verification, our strategy can be directly applied to the investment field and get good results. 展开更多
关键词 AHP Multi-Objective Programming Risk Investment Return
下载PDF
The Models of Investing Schools
2
作者 june liu Lei Chai Zina Xu 《Journal of Applied Mathematics and Physics》 2016年第6期1090-1098,共9页
In this paper, we build the Linear Programming (LP) model, factor analysis model and return on investment model to measure the investment amount and which year to invest of each selected schools. We firstly analyze th... In this paper, we build the Linear Programming (LP) model, factor analysis model and return on investment model to measure the investment amount and which year to invest of each selected schools. We firstly analyze the indicators from attached files, and select effective indexes to choose schools donated. Then we select 17 indexes out after preprocessing all the indices. Secondly, we extract 1064 schools by MATLAB which is the Potential Candidate Schools from the table of attached files;we extract 10 common factors of these schools by factor analysis. After calculation, we rank the universities and select the top 100. We calculate the Return on Investment (ROI) based on these 17 indexes. Thirdly, we figure out the investment amount by conducting LP model through MATLAB. According to the property of schools, we calculate the annual limit investment and the mount of investment of each school. Fourthly, we determine which year to invest by ROI model which is operated by LINGO. In order to achieve optimal investment strategy and not duplication of investment, for five years, starting July 2016, we assume that the time duration that the organization’s money should be provided is one year, and the school return to the Good grant Foundation only one year. Then we can get the investment amount per school, the return on that investment, and which years to invest. Fifthly, by changing parameter, the sensitivity analysis is conducted for our models. The result indicates that our models are feasible and robust. Finally, we evaluate our models, and point out the strengths and weakness. Through previous analysis, we can find that our models can be applied to many fields, which have a relatively high generalization. 展开更多
关键词 INVESTMENT Factors Model LP Model ROI Model
下载PDF
木里煤田聚乎更矿区侏罗系天然气水合物成藏要素分析 被引量:1
3
作者 谭富荣 万余庆 +3 位作者 吕俊娥 刘卓 杜芳鹏 范玉海 《中国煤炭地质》 2017年第6期32-38,44,共8页
为了对木里煤田聚乎更矿区的天然气水合物成藏要素和组合进行研究,通过对区内侏罗系的烃源岩、储集层、温-压相平衡条件进行分析,进一步确定研究区的成藏组合模式。结果表明:木里煤田聚乎更矿区侏罗系的泥岩、页岩有机质丰度较高,各项... 为了对木里煤田聚乎更矿区的天然气水合物成藏要素和组合进行研究,通过对区内侏罗系的烃源岩、储集层、温-压相平衡条件进行分析,进一步确定研究区的成藏组合模式。结果表明:木里煤田聚乎更矿区侏罗系的泥岩、页岩有机质丰度较高,各项测试均达到了泥质烃源岩有机质丰度好生油岩-中等烃源岩的标准。干酪根碳同位素δ13C值在-50.3‰^-29.6‰,平均值为-41.9‰,有机质类型属于腐泥型干酪根;同时,有机质Ro在0.63%~1.32%,平均值0.85%,热成熟度达到了生烃阶段;研究区储集层分为碎屑岩储层和裂隙储层,在发现天然气水合物层段粉砂岩、泥岩、油页岩发育的裂隙具有储集空间,占天然气水合物储集层的84.05%,区内天然气水合物的储集空间主要为泥岩、油页岩发育的裂隙;研究区内天然气水合组分是影响天然气水合物温-压相平衡的主要因素,其进一步控制着天然气水合物的赋存深度,约在地下深度120~600m基本满足了形成稳定水合物的温-压相平衡条件;木里煤田窑街组湖相泥岩、油页岩构成了研究区主要的烃源岩;窑街组发育的粗砂岩、中砂岩、细砂岩以及裂隙发育的泥岩、油页岩成为研究区的重要储集空间,冻土层的发育为窑街组形成天然气水合物稳定存在的温—压相平衡条件,研究区区形成了自生(窑街组)自储(窑街组)的成藏模式。 展开更多
关键词 木里煤田 天然气水合物 侏罗系 窑街组 成藏组合
下载PDF
上一页 1 下一页 到第
使用帮助 返回顶部