Systematic method for determining hierarchical structure of accident factors by using gray correlation
A technology of gray correlation degree and construction method, which is applied in the field of systematic analysis of the relationship between multiple levels of accident factors, can solve the problems of incomplete and non-specific analysis of accident factor levels, and achieve the effect of reducing impact and reducing safety accidents
Patent Information
- Authority / Receiving Office
- CN · China
- Current Assignee / Owner
- Publication Date
- 2018-08-24
- Estimated Expiration
- Not applicable · inactive patent
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Abstract
Description
technical field
[0001] The invention relates to a technical field specially applicable to factor analysis of production safety accidents, in particular to a method for systematically analyzing the relationship among layers of multiple accident factors. Background technique
[0002] Work safety accidents are usually not caused by a single factor, but the result of a series of multiple factors. At the same time, one factor causing an accident may affect another factor, and these factors may interact with each other. In the past safety production processing, only a single or main factor was extracted to affect the whole incident, while ignoring the hierarchical relationship among multiple factors in the accident, which will result in incomplete and objective analysis results and the phenomenon that safety accidents still occur . In the past few decades, in the process of analyzing safety accidents, there have been systematic analysis methods, such as human factor analysis and...
Examples
Embodiment 1
[0027] This example realizes that the technology for determining the level of accident factors includes four parts:
[0028] (1) Calculate the correlation degree among the accident factors. Suppose there are n elements in the accident system, the set is S={e 1 ,e 2 ,...,e n}, by corresponding to the items checked in the observation enforcement checklist, the behavior sequence of all elements can be obtained, here is the time series. X is the set of these time series: X={x i |i=0,1,2,...,n}. x i ,y i ∈X, symbol γ(x i ,y i ) means x i and y i The degree of adjacency between them is the so-called gray correlation coefficient. The theorem of gray relation is:
[0029] 1) Comparable. That is, each sequence in X is dimensionless, equal in size, uniform in polarity, and the number is greater than three.
[0030] 2) Norm interval. 00 ,y i )≤1. (i) if x i =x j , γ(x i ,y i )=1. (ii) if x i ,y j ∈φ, γ(x i ,y i ) = 0.
[0031] 3) Integrity. If n≥3 and i≠j, the...