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首页> 外文期刊>American Journal of Mathematics and Statistics >Using Fuzzy Logic or Probability Approach in Revising Unknown, Invalid, or Missing Data Points: Application to Shrimp Data Files in the Gulf of Mexico, Years 2005 and 2006
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Using Fuzzy Logic or Probability Approach in Revising Unknown, Invalid, or Missing Data Points: Application to Shrimp Data Files in the Gulf of Mexico, Years 2005 and 2006

机译:使用模糊逻辑或概率方法修改未知,无效或丢失的数据点:2005和2006年在墨西哥湾的虾数据文件中的应用

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Probability and fuzzy logic have played important roles in data analysis, prediction, and estimation. Fuzzy logic can help to solve complex problems using approximations and allows users to analyze incomplete and imprecise data sets. Fishery data in general contain missing data points (see for example, [1, 2] or shrimp data files, Gulf of Mexico, 1984 to present). It is of great importance to estimate such points accurately using reliable scientific oriented techniques. The purpose of this study is to introduce the theories of probability and fuzzy logic especially the latter to the shrimp data files for estimating missing/invalid/unknown data points. In the article, these theories along with the statistical mode and multiple imputation were deployed to revise such data points. As an application, shrimp data in the Gulf of Mexico collected by the National Marine Fisheries Service for the years 2005 and 2006 were selected due to the existence of unknown, invalid, or missing values in the species , fathomzone , and subarea fields and the similarity in missing patterns. The methods mentioned above were deployed to revise these fields. The probability approach deployed a discrete multivariate probability distribution developed based on the shrimp data files 2000-2001, statistical mode, and imputation. The fuzzy logic approach also deployed a special form of a Gaussian membership function based on 2000-2001 data files, statistical mode, and imputation. In general, analyses showed that both theories estimated the species , fathomzone , and subarea in a satisfactory manner. However, it was concluded that the fuzzy logic showed more robustness when a large number of data points were to be estimated.
机译:概率和模糊逻辑在数据分析,预测和估计中发挥了重要作用。模糊逻辑可以使用近似值帮助解决复杂的问题,并允许用户分析不完整和不精确的数据集。渔业数据通常包含缺失的数据点(例如,参见[1,2]或虾数据文件,墨西哥湾,1984年至今)。使用可靠的面向科学的技术准确估计这些点非常重要。这项研究的目的是向虾数据文件介绍概率和模糊逻辑的理论,尤其是后者,以估计缺失/无效/未知的数据点。在本文中,将这些理论与统计模式和多重插补一起用于修改此类数据点。作为应用程序,选择了国家海洋渔业局(National Marine Fisheries Service)于2005年和2006年收集的墨西哥湾虾数据,原因是物种,和 subarea字段以及缺失模式的相似性。上面提到的方法被用来修订这些领域。概率方法部署了基于对虾数据文件2000-2001,统计模式和估算得出的离散多元概率分布。模糊逻辑方法还基于2000-2001数据文件,统计模式和估算值,部署了一种特殊形式的高斯隶属函数。总体而言,分析表明,两种理论都以令人满意的方式估计了种, fathomzone和苏丹。但是,可以得出结论,当要估计大量数据点时,模糊逻辑表现出更高的鲁棒性。

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