Laser radar target detection based on fractional Brownian motion model

被引：1
|
作者：
Ping, Qingwei [1 ]
Xia, Guifen [1 ]
机构：
[1] Department of Electronic Engineering, Beijing Institute of Technology, Beijing 100081, China
来源：
Zhongguo Jiguang/Chinese Journal of Lasers | 2008年 / 35卷 / 01期
关键词：
Target tracking;
D O I：
10.3788/CJL20083501.0106
中图分类号：
学科分类号：
摘要：
引用
收藏
页码：106 / 110
相关论文
共 50 条
  • [31] Oscillatory Fractional Brownian Motion
    T. Bojdecki
    L. G. Gorostiza
    A. Talarczyk
    Acta Applicandae Mathematicae, 2013, 127 : 193 - 215
  • [32] Deconvolution of fractional Brownian motion
    Pipiras, V
    Taqqu, MS
    JOURNAL OF TIME SERIES ANALYSIS, 2002, 23 (04) : 487 - 501
  • [33] Trading Fractional Brownian Motion
    Guasoni, Paolo
    Nika, Zsolt
    Rasonyi, Miklos
    SIAM JOURNAL ON FINANCIAL MATHEMATICS, 2019, 10 (03): : 769 - 789
  • [34] Fractal (fractional) Brownian motion
    Chow, Winston C.
    WILEY INTERDISCIPLINARY REVIEWS-COMPUTATIONAL STATISTICS, 2011, 3 (02): : 149 - 162
  • [35] On the prediction of fractional Brownian motion
    Gripenberg, G.
    Norros, I.
    1996, (33)
  • [36] Approximations of fractional Brownian motion
    Li, Yuqiang
    Dai, Hongshuai
    BERNOULLI, 2011, 17 (04) : 1195 - 1216
  • [37] On simulating fractional Brownian motion
    Szulga, J
    Molz, F
    HIGH DIMENSIONAL PROBABILITY II, 2000, 47 : 377 - 387
  • [38] Arbitrage with fractional Brownian motion
    Rogers, LCG
    MATHEMATICAL FINANCE, 1997, 7 (01) : 95 - 105
  • [39] Simulation of fractional brownian motion
    Ruemelin, W.
    Proceedings of the IFIP Conference on Fractals in the Fundamental and Applied Sciences, 1991,
  • [40] On the Generalized Fractional Brownian Motion
    Zili M.
    Mathematical Models and Computer Simulations, 2018, 10 (6) : 759 - 769
12345