应用典型相关分析研究数学对工程方案的影响:个案研究

K. Nanayakkara, T. Peiris
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引用次数: 2

摘要

数学知识是提高工科大学生分析思维能力的基础。从现有的学术数据中挖掘更多的信息是教育研究的一个重要方面。本研究的目的是探讨数学成绩对不同工程专业的影响。这项研究是在斯里兰卡莫拉图瓦大学工程学院7个不同学科的626名工程专业学生中进行的。采用典型相关分析(CCA)来调查数学课程与其他工程课程在学科方面的关系。CCA结果显示,第一学期和第二学期的数学成绩对7个工程学科的二级学业成绩有显著影响。Wilk的λ检验统计量证实,只有第一个典型变量对对所有学科是显著的。第一典型变量对的典型相关平方表明,7个学科间数学成绩与学业成绩在二级解释水平上的方差从42%到68%不等。除材料科学与工程学科外,第二学期数学学科的影响均高于第一学期。在7个学科中,二级学生学业成绩的标准变量可解释的可变性从27%到50%不等。通过初步分析,可以得出结论,第一阶段的数学成绩可以反映学生在所有工程专业的学习成绩的趋势。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Application of Canonical Correlation Analysis to study the influence of mathematics on engineering programs: A case study
Mathematical knowledge is essential to improve the analytical thinking of engineering undergraduates. Exploring more information from existing academic data is an essential aspect of the educational research. The objective of this study is to explore the impact of mathematics performance on different engineering programs. The study was conducted with 626 engineering students from seven different disciplines at the Faculty of Engineering, University of Moratuwa, Sri Lanka. Canonical Correlation Analysis (CCA) was employed to investigate the relationship between mathematics courses and other engineering courses with respect to their disciplines. Results of CCA revealed that the mathematics performance in both semester 1 and 2 influences significantly on the students' academic performance in Level 2 of the seven engineering disciplines considered. Wilk's lambda test statistic confirmed that only the first canonical variate pair is significant for all disciplines. The squared canonical correlations of first canonical variate pair indicated that the amount of variance between the mathematics performance and academic performance in Level 2 explained varied among seven disciplines from 42% to 68%. The impact is higher from mathematics in semester 2 than that from semester 1 in all disciplines except for Material Science and Engineering discipline. The explainable variability of student academic performance in Level 2 by the canonical variate of mathematics is varied from 27% to 50% among seven disciplines. Based on preliminary analysis, it can be concluded that the performance in mathematics in Level 1 could indicate the trend towards the student academic performance in all engineering programs.
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