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R & D project's investment evaluation based on real option and its value at risk
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作者 沈玉志 周效飞 《Journal of Coal Science & Engineering(China)》 2003年第2期124-126,共3页
The authors looked upon it as real options and applied the VaR(Value at Risk) method to the evaluation of its risk value based on the analysis of R & D project investment characteristics,and advanced the evaluatio... The authors looked upon it as real options and applied the VaR(Value at Risk) method to the evaluation of its risk value based on the analysis of R & D project investment characteristics,and advanced the evaluation model of the project’s return and risk according to financial theories.This paper expounded the two dimension evaluation model of project,and divided it into five decision making regions. 展开更多
关键词 R & D project real option VAR two dimension evaluation
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Evaluation of dimension of fractal time series with the least square method 被引量:2
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作者 BingQiang Qiao SiMing Liu +2 位作者 HouDun Zeng Xiang Li BenZhong Dai 《Science China(Physics,Mechanics & Astronomy)》 SCIE EI CAS CSCD 2017年第4期62-64,共3页
Properties of fractional Brownian motions (fBms) have been investigated by researchers in different fields, e.g. statistics, hydrology, biology, finance, and public transportation, which has helped us better underst... Properties of fractional Brownian motions (fBms) have been investigated by researchers in different fields, e.g. statistics, hydrology, biology, finance, and public transportation, which has helped us better understand many complex time series observed in nature [1-4]. The Hurst exponent H (0 〈 H 〈 1) is the most important parameter characterizing any given time series F(t), where t represents the time steps, and the fractal dimension D is determined via the relation D = 2 - H. 展开更多
关键词 TIME evaluation of dimension of fractal time series with the least square method FIGURE
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Preservation of Quasi-isomorphisms of Complexes
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作者 Zhong Kui LIU 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2012年第12期2489-2500,共12页
We consider the preservation property of the homomorphism and tensor product functors for quasi-isomorphisms and equivalences of complexes. Let X and Y be two classes of R-modules with Ext〉I(X,Y) = 0 for each objec... We consider the preservation property of the homomorphism and tensor product functors for quasi-isomorphisms and equivalences of complexes. Let X and Y be two classes of R-modules with Ext〉I(X,Y) = 0 for each object X ∈ X and each object Y ∈ Y. We show that if A,B ∈ C^(R) are X-complexes and U, V ∈ Cr(R) are Y-complexes, then U V Hom(A, U) Hom(A, Y); A B Hom(B, U) Hom(A, U). As an application, we give a sufficient condition for the Hom evaluation morphism being invertible. 展开更多
关键词 Quasi-isomorphism equivalence derived functor Gorenstein homological dimension Hom evaluation morphism
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