共查询到18条相似文献,搜索用时 46 毫秒
1.
2.
3.
4.
研究给出了非齐次树上m重非齐次马氏链的一类强偏差定理. 相似文献
5.
该文考虑的是可数状态空间有限行动空间非齐次马氏决策过程的期望总报酬准则.与以往不同的是,我们是通过扩大状态空间的方法,将非齐次的马氏决策过程转化成齐次的马氏决策过程,于是非常简洁地得到了按传统的方法所得的主要结果. 相似文献
6.
7.
8.
通过构造适当的非负鞅,将Doob鞅收敛定理应用于几乎处处收敛的研究,给出了一类非齐次树上m重连续状态非齐次马氏链的若干强大数定律,推广了相关结果. 相似文献
10.
通过引入滑动似然比和滑动相对熵的概念,利用Borel-Cantelli引理研究给出了一类非齐次树上非齐次马氏链的若干强偏差定理. 相似文献
11.
12.
13.
14.
We show the existence of weak solutions to the system describing the motion of incompressible, non-homogeneous generalized
Newtonian fluids if the extra stress tensor S(ρ, D) possesses p-structure with and variable viscosity. The limiting process in the equation of motion is justified by a variational argument, which is new
in this context. 相似文献
15.
16.
介绍求解二阶和三阶常系数非齐次线性微分方程的积分因子降阶方法,实例说明其应用,旨在开拓学生的解题思路,提高学生的解题能力. 相似文献
17.
The space-time fractional Poisson process (STFPP), defined by Orsingher and Poilto (2012), is a generalization of the time fractional Poisson process (TFPP) and the space fractional Poisson process (SFPP). We study the fractional generalization of the non-homogeneous Poisson process and call it the non-homogeneous space-time fractional Poisson process (NHSTFPP). We compute their pmf and generating function and investigate the associated differential equation. The limit theorems for the NHSTFPP process are studied. We study the distributional properties, the asymptotic expansion of the correlation function of the non-homogeneous time fractional Poisson process (NHTFPP) and subsequently investigate the long-range dependence (LRD) property of a special NHTFPP. We investigate the limit theorem for the fractional non-homogeneous Poisson process (FNHPP) studied by Leonenko et al. (2014). Finally, we present some simulated sample paths of the NHSTFPP process. 相似文献
18.
The main result of this paper is a bi-parameter T b theorem for Littlewood–Paley g-function,where b is a tensor product of two pseudo-accretive function. Instead of the doubling measure, we work with a product measure μ = μn×μm, where the measures μn and μm are only assumed to be upper doubling. The main techniques of the proof include a bi-parameter b-adapted Haar function decomposition and an averaging identity over good double Whitney regions. Moreover, the non-homogeneous analysis and probabilistic methods are used again. 相似文献