基于多粒度粗糙集的大学生学习能力研究
Research on College Students’ Learning Ability Based on Multi-Granularity Rough
DOI: 10.12677/CSA.2020.107145, PDF,    科研立项经费支持
作者: 周 猛, 徐 怡*, 李宝峰:安徽大学计算机科学与技术学院,安徽 合肥
关键词: 多粒度粗糙集学习能力粒度约简Multi-Grain Rough Set Learning Ability Particle Size Reduction
摘要: 学习能力是在校大学生的核心竞争力。大学生学习能力培养是高等教育改革与发展的使命之一,是提高大学生综合竞争力的重要途径。然而,影响大学生学习能力的因素众多并且复杂,从哪些方面提高在校学生学习能力成为一个难题。为了辅助高校更好地提高教学效果,帮助学生提高自身的学习能力,设计了大学生学习能力调查问卷并向在校大学生发放,从而整理获得基础数据,然后在设计的粗糙集属性约简算法的基础之上,利用多粒度粗糙集理论的悲观粒度约简算法和乐观粒度约简算法,从多粒度的角度从众多因素中挖掘出影响大学生学习能力的关键因素,从而辅助学校优化现有的教学体制和制定相关学习策略,有针对性地帮助大学生提高自身的学习能力,提高学生的核心竞争力。
Abstract: Learning ability is the core competitiveness of college students. The cultivation of college students’ learning ability is one of the missions of the reform and development of higher education and an important way to improve the comprehensive competitiveness of college students. However, there are many factors that affect students’ learning ability, which is more complex. How to improve students’ learning ability in school has become a problem. On the one hand, teachers and schools can’t make targeted improvement in teaching methods and improve teaching level; on the other hand, students can’t take targeted improvement to improve their learning ability. In order to help colleges and universities to improve their teaching achievements and learning ability, based on the survey data of college students’ learning ability questionnaire, using the pessimistic granularity reduction algorithm and optimistic granularity reduction algorithm of multi-granularity rough set theory, the key factors affecting college students’ learning ability are mined out from the perspective of multi granularity, so as to assist schools to optimize existing teaching system and make relevant learning strategies to improve the core competitiveness of students.
文章引用:周猛, 徐怡, 李宝峰. 基于多粒度粗糙集的大学生学习能力研究[J]. 计算机科学与应用, 2020, 10(7): 1409-1413. https://doi.org/10.12677/CSA.2020.107145

参考文献

[1] 郭胜伟. 大学生自主学习能力的培养与评价[C]//世界中医药学会联合会(World Federation of Chinese Medicine Societies). 第三届世界中医药教育大会论文集: 中华中医药学会耳鼻喉科分会, 2013: 313-317.
[2] Pawlak, Z. (1982) Rough Sets. International Journal of Computer Information Sciences, 11, 341-356. [Google Scholar] [CrossRef
[3] Pawlak, Z. and Skowron, A. (2007) Roughsets: Some Extensions. In-formation Sciences, 177, 3-27. [Google Scholar] [CrossRef
[4] 王国胤, 姚一豫, 于洪. 粗糙集理论与应用研究综述[J]. 计算机学报, 2009, 32(7): 1229-1246.
[5] Qian, Y.H., Liang, J.Y., Yao, Y.Y. and Dang, C.Y. (2009) MGRS: A Mul-ti-Granulation Rough Set. Information Sciences, 180, 949-970. [Google Scholar] [CrossRef
[6] Qian, Y.H., Liang, J.Y., Li, D.Y. and Wang, F. (2010) Approximation Reduction in Inconsistent Incomplete Decision Tables. Knowledge-Based Systems, 23, 423-433. [Google Scholar] [CrossRef
[7] Qian, Y., Liang, J. and Dang, C. (2010) Incomplete Multigranulation Rough Set. IEEE Transactions on Systems Man & Cybernetics Part A Systems & Humans, 40, 420-431. [Google Scholar] [CrossRef
[8] 桑妍丽, 钱宇华. 一种悲观多粒度粗糙集中的粒度约简算法[J]. 模式识别与人工智能, 2012, 25(3): 361-366.
[9] 孟慧丽, 马媛媛, 徐久成. 基于信息量的悲观多粒度粗糙集粒度约简[J]. 南京大学学报(自然科学), 2015, 51(2): 343-348.
[10] 李策. 基于多粒度粗糙集模型的扩展模型研究[D]: [硕士学位论文]. 合肥: 安徽大学, 2016: 9-13.
[11] Zhan, J.M. and Xu, W.H. (2020) Two Types of Coverings Based Multigranulation Rough Fuzzy Sets and Applications to Decision Making. Springer Netherlands, 53, 167-198. [Google Scholar] [CrossRef
[12] Bao, Z.K. and Yang, S.L. (2014) Attribute Reduction for Set Valued Ordered Fuzzy Decision System. Proceedings of the 2014 Sixth International Conference on Intelligent Human-Machine Systems and Cybernetics, 2, 96-99. [Google Scholar] [CrossRef
[13] 张明. 粗糙集理论中的知识获取与约简方法的研究[D]: [博士学位论文]. 南京: 南京理工大学, 2012: 54-56.
[14] 侯成军. 基于可调节多粒度粗糙集的不完备信息系统属性约简[D]: [硕士学位论文]. 石家庄: 河北师范大学, 2019: 3-10.