CAJ | 학술논문

多点多元化综合分析评价问题，一直备受人们的关注，矩阵大大的提高了这方面的分析处理水平，尤其是模糊矩阵的给出，将多点多元化问题中的模糊问题得到了很好的解决，但是如何来对多点多元化问题进行最后综合评价成为了研究的重点，文章在模糊矩阵的基础之上给出了模糊矩阵模糊测度，研究了其性质，并且最后给出了基于模糊矩阵模糊测度的积分，为多点多元化问题的有效综合评价奠定了一定的基础。
다점다원화종합분석평개문제，일직비수인문적관주，구진대대적제고료저방면적분석처리수평，우기시모호구진적급출，장다점다원화문제중적모호문제득도료흔호적해결，단시여하래대다점다원화문제진행최후종합평개성위료연구적중점，문장재모호구진적기출지상급출료모호구진모호측도，연구료기성질，병차최후급출료기우모호구진모호측도적적분，위다점다원화문제적유효종합평개전정료일정적기출。
The comprehensive analysis and evaluation of multipoint and diversification has received extensive attention. Matrix has improved the analysis level greatly, especially the given fuzzy matrix well solved the fuzzy information processing problems of multipoint and diversification, but how to comprehensively evaluate the problem of multipoint and diversifica-tion has become a focus of research. Based on the fuzzy matrix, this paper gave the fuzzy matrix fuzzy measure, studied its properties, and gave the integral based on fuzzy matrix fuzzy measure, which laid a certain foundation for the problem of comprehensive analysis and evaluation of multipoint and diversification.