1) drift motion of Brown
漂移Brown运动
1.
In this paper,we calculate d-dimension potential kernel of drift motion of Brown ,where d is odd number.
给出了计算d -维漂移Brown运动的位势核 ,其中d是奇数 ,以及位势核的比值极限并刻画漂移Brown运动的位势核的Martin边界 。
2) Brownian family with drift
漂移Brown族
1.
A probabilistic computing method by Brownian family with drift;
利用漂移Brown族的概率算法
3) drift motion
漂移运动
1.
Platform drift motion equation and platform error model on the tossing base are also deduced amply.
文中引进了一个描述基座受阵风影响而产生振动的数学模型,并详细推导了在这种振动干扰下的平台漂移运动方程及误差模型,将传感器输出值与振动干扰建立关系,为振动基座下平台精确标定提供了理论依据。
4) drift
[英][drɪft] [美][drɪft]
漂移运动
1.
A method based on Monte Carlo to simulate particles drift is presented.
讨论了带电粒子在外电场以及无外电场作用下的漂移运动的物理模型,并且讨论了电流导致导体升温情况下带电粒子的运动,使用Monte Carlo方法对其进行了动画模拟,形象地表现出带电粒子在各种情况下的运动状态。
5) Brownian motion
Brown运动
1.
On the definition of Brownian motion;
关于Brown运动的定义
2.
Based on time variance effect of the assets credit rating migration of CreditMetrics and the stochastic process Brownian motion,the asset nonsystematic factor of bank is determined and the mathematical relationship between credit risk and time is established.
根据CreditMetrics信用风险迁移矩阵的时间效应和随机过程中的Brown运动来反映银行贷款风险的非系统因素,确定信贷资产风险随时间变动的数学关系;结合因子模型与Markowitz的均值-协方差模型,建立基于存量与增量组合累计风险的银行贷款决策模型。
3.
This paper gives the decompositions on Brownian Motion under three different conditions of given final value,low bound and low and up bounds by the methods of comparing their infinitesimal operators and constructing martingale,respectively,and their explicit proofs were offered.
分别利用比较无穷小算子和构造鞅的方法给出了Brown运动在给定终值、下界以及上、下界三种不同条件下的分解,并给出了具体的证明。
6) Brown motion
Brown运动
1.
Ruin probability for a Poisson-Geometric risk model by Brown motion;
带Brown运动的Poisson-Geometric风险模型的破产概率
2.
On Strong Markov Property of Brown Motion and Its Apllication;
Brown运动的强马氏性及应用
3.
In this paper ,We discuss the lag increments of d-dimension Brown motion,and obtain the responsive results which are similar to Brown motion.
讨论了d -维Brown运动的滞后增量 ,得到了类似于一维Brown运动的相应结
补充资料：Brown运动
Brown运动
Rrownian motion
Bn”月n运动{Rn口胃nian moti佣;EPo脚oBeKo「o夏B”撇H““I.POUecc} 悬浮在液体或‘〔体中的微小粒厂受介质中分子的碰撞做不规则的运动所形成的过程有几种描述这-运动的数学模型甲!，.在随机过程理论中最重要的Browrl运动的模型是所谓的Wieoer过程(Wiener Pro-Cess)，并且Brown运动的概念常常等同于这一模型.t补注】亦见wioner测度(Wiencr measure)
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条