[1]
Huber P J, Robust Statistics, New York, Wiley, (1981).
Google Scholar
[2]
Jiangwen ZHOU, Classical theory of error and robust estimation, Acta Geodaetica et Cartographica Sinica18 (1989)115-120.
Google Scholar
[3]
Tukey J W, A survey of sampling from contaminated distribution, in: contribution to probability and statistics. Stanford, Stanford University Press, (1960).
Google Scholar
[4]
Staudte R G, Sheather S J, Robust estimation and testing, New York, Wiley, (1990).
Google Scholar
[5]
Shijian ZHOU, Yongqi Chen, Kangwei DENG, The robust measure of Lp estimation under contaminated distribution, Journal of Wuhan Technical University of Surveying and Mapping24 (1999)71-74, 89.
Google Scholar
[6]
Zhizhong WANG, Jianjun ZHU, Choice of estimation of unknown parameter under contaminated error model, Trans. Nonferrous Met. Soc. China9 (1999)852-856.
Google Scholar
[7]
Jianjun ZHU, The Theory of errors and surveying adjustment under contaminated error model, Changsha, Central South University, (1998).
Google Scholar
[8]
Liyan WANG, Yi ZHANG, Enmin FENG, An estimation method of contamination distribution density function, Journal of Dalian University of Technology43 (2003)551-554.
Google Scholar
[9]
Xiaohan YANG, Non-parameter estimation of contaminated data, Journal of Tongji University29 (2001)700-702.
Google Scholar
[10]
Yuanxi YANG, Hongzhou CHAI, Lijie SONG, Approximation for contaminated distribution and its applications, Acta Geodaetica et Cartographica Sinica28 (1999)209-214.
Google Scholar
[11]
Shijian ZHOU, Shaobing ZENG, The Equivalence of Mean Shift Model and Variance Inflation Model, Mine Surveying1 (1995)8-10.
Google Scholar
[12]
Fangbin Zhou, Jianjun ZHU, Yongqi Chen, Approximate estimation of the p-norm distribution entropy, Bulletin of Surveying and Mapping12(2012) 23-24, 36.
Google Scholar
[13]
Zelin CAI, Kaican LI, Maximum Kullback-Leibler Distance of Some Conventional Distributions, Journal of Wuhan University ( Nat. Sci. Ed. ) 53 (2007)513-517.
Google Scholar