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81.
Estimation of distributions involving unobservable events: the case of optimal search with unknown Target Distributions 总被引:1,自引:0,他引:1
We consider the problem of estimating the parameters of a distribution when the underlying events are themselves unobservable.
The aim of the exercise is to perform a task (for example, search a web-site or query a distributed database) based on a distribution
involving the state of nature, except that we are not allowed to observe the various “states of nature” involved in this phenomenon.
In particular, we concentrate on the task of searching for an object in a set of N locations (or bins) {C
1, C
2,…, C
N
}, in which the probability of the object being in the location C
i
is p
i
, where P = [p
1, p
2,…, p
N
]
T
is called the Target Distribution. Also, the probability of locating the object in the bin within a specified time, given that it is in the bin, is given by a function called the Detection function, which, in its most common instantiation, is typically, specified by an exponential function. The intention is to
allocate the available resources so as to maximize the probability of locating the object. The handicap, however, is that
the time allowed is limited, and thus the fact that the object is not located in bin C
i
within a specified time does not necessarily imply that the object is not in C
i
. This problem has applications in searching large databases, distributed databases, and the world-wide web, where the location
of the files sought for are unknown, and in developing various military and strategic policies. All of the research done in
this area has assumed the knowledge of the {p
i
}. In this paper we consider the problem of obtaining error bounds, estimating the Target Distribution, and allocating the
search times when the {p
i
} are unknown. To the best of our knowledge, these results are of a pioneering sort - they are the first available results
in this area, and are particularly interesting because, as mentioned earlier, the events concerning the Target Distribution,
in themselves, are unobservable.
Qingxin Zhu Qingxin Zhu got his Bachelor’s degree in Mathematics in 1981 from Sichuan Normal University, China. He got the Master’s degree in Applied Mathematics from Beijing Institute of Technology in 1984. From 1984 to 1988 he was employed by the Southwest Technical Physics Institute. In 1988, he continued his higher education with the Department of Mathematics, University of Ottawa, Canada and got a PhD degree in 1993. From 1993 to 1996, he did postgraduate research and got a second Master’s degree in Computer Science from Carleton University, Canada. He is currently a Professor with the University of Electronics Science and Technology of China (UESTC). His research interests are Optimal Search Theory, Computer Applications, and Bioinformatics. B. John Oommen Dr. John Oommen was born in Coonoor, India on 9 September 1953. He obtained his B.Tech. degree from the Indian Institute of Technology, Madras, India in 1975. He obtained his M.E. from the Indian Institute of Science in Bangalore, India in 1977. He then went on for his MS and PhD which he obtained from Purdue University, in West Lafayettte, Indiana in 1979 and 1982, respectively. He joined the School of Computer Science at Carleton University in Ottawa, Canada, in the 1981–1982 academic year. He is still at Carleton and holds the rank of a Full Professor. Since July 2006, he has been awarded the honorary rank of Chancellor's Professor, which is a lifetime award from Carleton University. His research interests include Automata Learning, Adaptive Data Structures, Statistical and Syntactic Pattern Recognition, Stochastic Algorithms and Partitioning Algorithms. He is the author of more than 280 refereed journal and conference publications, and is a Fellow of the IEEE and a Fellow of the IAPR. Dr. Oommen is on the Editorial Board of the IEEE Transactions on Systems, Man and Cybernetics, and Pattern Recognition. 相似文献
B. John Oommen (Corresponding author)Email: |
Qingxin Zhu Qingxin Zhu got his Bachelor’s degree in Mathematics in 1981 from Sichuan Normal University, China. He got the Master’s degree in Applied Mathematics from Beijing Institute of Technology in 1984. From 1984 to 1988 he was employed by the Southwest Technical Physics Institute. In 1988, he continued his higher education with the Department of Mathematics, University of Ottawa, Canada and got a PhD degree in 1993. From 1993 to 1996, he did postgraduate research and got a second Master’s degree in Computer Science from Carleton University, Canada. He is currently a Professor with the University of Electronics Science and Technology of China (UESTC). His research interests are Optimal Search Theory, Computer Applications, and Bioinformatics. B. John Oommen Dr. John Oommen was born in Coonoor, India on 9 September 1953. He obtained his B.Tech. degree from the Indian Institute of Technology, Madras, India in 1975. He obtained his M.E. from the Indian Institute of Science in Bangalore, India in 1977. He then went on for his MS and PhD which he obtained from Purdue University, in West Lafayettte, Indiana in 1979 and 1982, respectively. He joined the School of Computer Science at Carleton University in Ottawa, Canada, in the 1981–1982 academic year. He is still at Carleton and holds the rank of a Full Professor. Since July 2006, he has been awarded the honorary rank of Chancellor's Professor, which is a lifetime award from Carleton University. His research interests include Automata Learning, Adaptive Data Structures, Statistical and Syntactic Pattern Recognition, Stochastic Algorithms and Partitioning Algorithms. He is the author of more than 280 refereed journal and conference publications, and is a Fellow of the IEEE and a Fellow of the IAPR. Dr. Oommen is on the Editorial Board of the IEEE Transactions on Systems, Man and Cybernetics, and Pattern Recognition. 相似文献
82.
基于FPGA的硅微陀螺仪零偏温度补偿系统的研究 总被引:3,自引:0,他引:3
介绍了温度对硅微陀螺仪的零偏的影响机理,通过温度实验得知零偏随温度变化成复杂的非线性关系,并用最小二乘法拟合出了零偏在~40℃~80℃随温度变化的数学表达式;以FPGA芯片为主要器件设计了零偏温度补偿系统,并进行了温度实验测试,测试结果表明补偿效果明显。 相似文献
83.
刘燕梅 《数码设计:surface》2009,(10):310-311
当今,我们的视觉受到来自外在世界的各种影响,受到干扰后的视觉就变得不再纯粹,这使得作为视觉艺术的绘画失去了本应有的生命力。本文从视觉偏见出发来论述它产生的原因及打破视觉偏见的途径。 相似文献
84.
Motivated by the complementary features of the IIR-type filter and the FIR-type filter, this paper proposes a robust IIR/FIR fusion filter and an INS/GPS integrated system designed with the fusion filter. In the fusion filter, an IIR-type filter (SPKF) and a FIR-type filter (MRHKF filter) are processed independently, and then the two filters are merged using the mixing probability calculated using the residuals and residual covariance information of the two filters. The merits of the SPKF and the MRHKF filter are integrated and the demerits of the filters are diminished through the filter fusion. Consequently, the proposed fusion filter shows robustness against model uncertainty, temporary disturbing noise, large initial estimation error, etc. The stability of the fusion filter is verified by showing the closeness of two filters in the mixing/redistribution process and the upper bound of the error covariance matrices. This fusion filter is applied to an INS/GPS integrated system. The performance of the INS/GPS integrated system designed using the fusion filter is verified through a simulation under various error environments and is experimentally confirmed. 相似文献
85.
86.
由于磁共振图像(magnetic resonance images,MRI)常含有偏移场而影响后继图像分割,针对这种图像的分割,采用Legendre多项式基函数来拟合偏移场,可以去除偏移场对图像分割的影响。当使得恢复图像的信息熵达到最小时,则求得的偏移场最优。在求偏移场的过程中,需要求解基函数的参数,由于传统的梯度下降法易陷入局部最优,为解决此问题,提出将遗传算法引入到参数求解过程中,然而传统的遗传算法不仅时间复杂度高,且易陷入局部最优,为此需对遗传算法进行改进,使得不仅更容易得到全局最优解,且时间复杂度较低。实验证明,该改进算法可以得到精确的偏移场,并可得到准确的分割结果。 相似文献
87.
88.
本文基于Cruz流量模型.通过主动检测单向时延连续上升的概率.推断探测速率与端到端可用带宽之间的关系,提出一种网络可用带宽主动测量算法PathPCQ.NS2仿真显示,PathPCQ算法测量精度和效率都优于现有的带宽测量工具Pathload. 相似文献
89.
采用SANAN公司的0.25μm E-Mode pHEMT工艺,基于ADS仿真,设计了一款工作频率为2.0~4.2 GHz的两级级联的宽带LNA芯片。芯片采用电阻偏压的方式,实现了3.3 V单电源供电。同时,设计了一种改进型的RLC并联负反馈结构,实现了宽带匹配。仿真结果表明,该LNA在2.0~4.2 GHz频段内,最大增益为30.9 dB,增益平坦度为±0.6 dB左右,输入回波损耗小于-9 dB,输出回波损耗小于-12 dB;噪声系数为(1.2±0.14) dB;系统稳定性因子K在全频带内大于2.8;芯片面积为0.78 mm×2.2 mm。 相似文献
90.
考虑到地磁感应电流(geomagnetically induced current, GIC)具有低频性,过去一直将其近似等效为高压直流输电(high voltage direct current, HVDC)诱发的不平衡电流进行研究。然而,与HVDC型直流偏磁相比,GIC型直流偏磁具有显著的随机性与时变性,因此简单地将两者完全等效处理并不合理,在特定场景下应加以区分。为此,首先,从理论上分析了两种类型直流偏磁在诱发原因及特点上的差异。其次,通过研究直流偏磁对变压器本体以及电流互感器的不利影响,进一步探究两种类型直流偏磁对电网一/二次设备的影响差异,为后续的偏磁治理提供有效参考。最后,基于PSCAD/EMTDC仿真平台搭建了等效仿真模型,并通过仿真验证了理论分析的正确性。 相似文献