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Search for optimality in traffic matrix estimation: a rational approach by cramer-rao lower bounds

机译：搜索流量矩阵估计中的最优性：Cramer-RAO下限的理性方法

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《Conference on Next Generation Internet Design and Engineering 》|2006年||共8页
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Bermolen P.; Vaton S.; Juva I.;
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1. Necessary conditions for a maximum likelihood estimate to become asymptotically unbiased and attain the Cramer-Rao Lower Bound. Part I. General approach with an application to time-delay and Doppler shift estimation [J] . Eran Naftali, Nicholas C. Makris The Journal of the Acoustical Society of America . 2001 ,第4期

机译：最大似然估计变得渐近无偏并达到Cramer-Rao下界的必要条件。第一部分：通用方法及其在时延和多普勒频移估计中的应用
2. Deriving Cramer-Rao Bounds and Maximum Likelihood Estimators for Traffic Matrix Inference [J] . Chao Wang, Xiaoli Ma Performance evaluation review . 2009 ,第2期

机译：推导Cramer-Rao界和交通矩阵推断的最大似然估计
3. Cramer-Rao Lower Bounds for Joint Target Parameter Estimation in FM-Based Distributed PassiveRadar Network with Antenna Arrays [J] . Shi C. G., Wang F., Salous S., Radio Science . 2018 ,第3a4期

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4. Search for optimality in traffic matrix estimation: a rational approach by cramer-rao lower bounds [C] . Bermolen, P., Vaton, . 2006

机译：在流量矩阵估计中寻找最优性：采用Cramer-Rao下界的一种合理方法
5. Conditional Posterior Cramer-Rao Lower Bound and Distributed Target Tracking in Sensor Networks. [D] . Zuo, Long. 2011

机译：传感器网络中的条件后部Cramer-Rao下界和分布式目标跟踪。
6. Cramer-Rao Lower Bound Evaluation for Linear Frequency Modulation Based Active Radar Networks Operating in a Rice Fading Environment [O] . Chenguang Shi, Sana Salous, Fei Wang, 2016

机译：水稻衰落环境下基于线性调频的有源雷达网络的Cramer-Rao下界评估
7. Search for Optimality in Traffic Matrix Estimation: A Rational Approach by Cramér-Rao Lower Bounds [O] . Paola Bermolen, Rine Vaton, Ilmari Juva 2006

机译：在交通矩阵估计中寻找最优性：Cramér-Rao下界的理性方法
8. Achievability of Cramer-Rao Lower Bounds by Multi-Frame Blind Deconvolution Algorithms, Part 2: PSF Estimation [R] . Matson, C. L., Beckner, C. C., Flanagan, M. 2011

机译：多帧盲解卷积算法实现Cramer-Rao下界的可实现性，第2部分：psF估计

Search for optimality in traffic matrix estimation: a rational approach by cramer-rao lower bounds

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