计算机科学 ›› 2015, Vol. 42 ›› Issue (2): 182-184.doi: 10.11896/j.issn.1002-137X.2015.02.039

• 软件与数据库技术 • 上一篇    下一篇

不确定海洋数据的质量抽样检验模型研究

王振华,周雪楠,黄冬梅   

  1. 上海海洋大学信息学院 上海201306;海洋赤潮灾害立体监测技术与应用国家海洋局重点实验室 上海200135,上海海洋大学信息学院 上海201306;海洋赤潮灾害立体监测技术与应用国家海洋局重点实验室 上海200135,上海海洋大学信息学院 上海201306
  • 出版日期:2018-11-14 发布日期:2018-11-14
  • 基金资助:
    本文受国家自然科学基金项目(61272098),上海市自然科学基金(13ZR1455800),国家973项目(2012CB316200)资助

Sampling Model for Quality Inspection of Uncertain Ocean Data

WANG Zhen-hua, ZHOU Xue-nan and HUANG Dong-mei   

  • Online:2018-11-14 Published:2018-11-14

摘要: 海洋数据具有海量、多源、多类和多维等特性,其数据质量具有不确定性现象,传统的抽样检验理论不能满足海洋数据质量检验的需求。在抽样检验模型的制定中引入了梯形模糊数的思想,将抽样检验模型的制定抽象为模糊线性规划问题,建立了模糊的质量抽样检验模型,解决了具有不确定质量参数海洋数据的质量检验问题,从而完善了抽样检验模型的系统体系。

关键词: 梯形模糊数,质量控制,抽样检验模型

Abstract: Ocean data are characterized by magnanimity,multisource,various types and multi-dimensional,so mostly the quality characteristic of ocean data is uncertain.Thus,the conventional theory of sampling inspection cannot satisfy the requirement of quality inspection for ocean data.In this paper,a fuzzy sampling model was proposed based on trapezoid fuzzy number.The fuzzy sampling model has advantage of the performing quality inspection for ocean data,which have uncertain quality characters,and improves the conventional theory of sampling inspection.

Key words: Trapezoid fuzzy number,Quality control,Sampling model

[1] 张耀中.质量抽样检验标准实施指南[M].深圳:海天出版社,2004:3-16
[2] 于善奇.抽样检验与质量控制[M].北京:北京大学出版社,1991:15-49
[3] Dodge H F,Roming H G.Single sampling and double sampling inspection tables[J].The Bell System Technical Journal,1941,20(1):1-61
[4] Dodge,H F.A sampling inspection plan for continuous production[J].The Annals of Mathematical Statistics,1943,4(3):264-279
[5] Dodge H F,Roming H G.Sampling Inspection Table,Single and Double Sampling[M].New York:John Wiley & Sons,1959:118-220
[6] Jun C H,Balamurali S,Kalyanasundaram M,et al.Evalution and design of two level continuous sampling plans[J].TamkangJournal of Science and Engineering,2006,9(4):409-417
[7] Duarte B P M,Saraiva P M.An optimization-based approach for designing attribute acceptance sampling plans[J].International Journal of Quality & Reliability Management,2008,5(8):824-841
[8] Eleftherion M,Farmakis N.Continuous sampling plan underquadratically varying acceptance cost[C]∥The XIII InternationalConference “Applied Stochastic Models and Data Analysis”.Vilnius,Lithuania,2009:289-293
[9] Wang Jing-feng,R Hai-ning,Cao Zhi-dong,et al.Sampling surveying to estimate the mean of a heterogeneous surface:reducing the error variance through zoning[J].International Journal of Geographical Information Science,2010,24(4):523-543
[10] Aslam M,Balamurali S,Jun C H,et al.Optimal designing of a skip lot sampling plan by two point method[J].Pakistan Journal of Statistics,2010,26(4):585-592
[11] Ma M,Friedman M,Kandel,et al.A new fuzzy arithmetic[J].Fuzzy Sets and Systems,1999,108:83-90
[12] Wetherill G B.Sampling Inspection and Quality Control[M].Chapman and Hall,London,1977:233-267
[13] Govindaraju K,Balainurali S.Chain sampling plan for variables inspection[J].Journal of Applied Statistics,1998,25(1):103-109
[14] 刘大杰,刘春.GIS数字产品质量抽样检验方案探讨[J].武汉测绘科技大学学报,2000,4(4):348-361

No related articles found!
Viewed
Full text


Abstract

Cited

  Shared   
  Discussed   
No Suggested Reading articles found!