Supported by NSFC(Grant Nos.11171101,11271121);Doctoral Fund of Education Ministry of China(Grant No.20104306110001);Graduate Student Research Innovation Project in Hu’nan Province(Grant No.CX2013B215);the Construct Program of the Key Discipline in Hu’nan Province,Science and Technology Program of Hu’nan Province(Grant No.2014FJ3058)
Periodic dividend problem is a meaningful issue. Based on a compound binomial model with periodic dividend, we use a homogeneous, ergodic and irreducible discrete-time Markov chain to express the evolution from one pe...
Supported by National Natural Science Foundation of China(Grant Nos.11171101 and 11271121);Key Laboratory of High Performance Computing and Stochastic Information Processing(HPCSIP)(Education Ministry of China,Hu’nan Normal University),Science and Technology Program of Hu’nan Province(Grant No.2014FJ3058);Scientific Research Fund of Hu’nan Provincial Education Department(Grant No.12C0562);Leading Academic Discipline Project of Hu’nan University of Finance and Economics
A rigorous definition of semi-Markov dependent risk model is given. This model is a generalization of the Markov dependent risk model. A criterion and necessary conditions of semi- Markov dependent risk model are obta...
Project (11271121) supported by the National Natural Science Foundation of China;Project (11JJ2002) supported by the Natural Science Foundation of Hunan Province,China;Project (11K038) supported by Key Laboratory of High Performance Computing and Stochastic Information Processing of Ministry of Education of China;Projects (2013GK3130,2014GK3090) supported by the Scientific and Techrnological Plan of Hunan Province,China
The electronic structures,chemical bonding,elastic and optical properties of the ternary stannide phase Na2MgSn were investigated by using density-fimctional theory(DFT) within generalized gradient approximation(GG...
Project(11271121)supported by the National Natural Science Foundation of China;Project(11JJ2002)supported by the Natural Science Foundation of Hunan Province,China;Project(11K038)supported by Key Laboratory of Computational and Stochastic Mathematics of Ministry of Education of China;Project(2013GK3130)supported by the Scientific and Technological Plan of Hunan Province,China
The electronic structures,chemical bonding,elastic and optical properties of the novel hP24 phase WB3 were investigated by using density-functional theory(DFT) within generalized gradient approximation(GGA).The calcul...
Project(11271121)supported by the National Natural Science Foundation of China;Project(11JJ2002)supported by the Natural Science Foundation of Hunan Province,China;Project(11K038)supported by Key Laboratory of High Performance Computing and Stochastic Information Processing of Hunan Province,China;Project(2013GK3130)supported by the Scientific and Technological Plan Project of Hunan Province,China
The electronic structures, chemical bonding and elastic properties of the Co2P-type structure phase ultra-incompressible Re2P (orthorhombic phase) were investigated by density-functional theory (DFT) within genera...
supported by NSFC (11171101, 11271121);Doctoral Fund of Education Ministry of China (20104306110001);Scientific Research Fund of Hunan Provincial Education Department (12C0562)
Given a new Double-Markov risk model DM = (μ, Q, v, H; Y, Z) and Double-Markov risk process U = {U(t), t 〉 0}. The ruin or survival problem is addressed. Equations which the survival probability satisfied and th...