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IMECE-Implementation of mathematical, experimental, and computer-based education: A special application of fluid mechanics for civil and environmental engineering students

机译:IMECE-数学,实验和计算机教学的实施:流体力学在土木和环境工程专业学生中的特殊应用

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摘要

A novel educational methodology, Implementation of Mathematical, Experimental, and Computer-based Education (IMECE), where its name was derived from the letters of the word "imece" (a Turkish tradition) by taking into account the integrative meaning of this cultural concept, was proposed to explore the synergistic effect of the conventional mathematical solution procedure, visual application, and MATLAB-based simulation on the perceptions and learning quality of the engineering students. Within the scope the present research carried out both at the state university (undergraduate and graduate levels) and at the foundation university (undergraduate level), water discharge problem (a special case of the Bernoulli's principle/Toricelli's law) was chosen as an example application. In the study, the experimental results of three different tank models (vertical cylindrical, conical, and spherical) and the solution algorithms written in MATLAB were presented in detail, and new empirical equations were also developed for each laboratory scale system depending on the experimental data. The effectiveness of the proposed IMECE method was evaluated statistically within the framework of both "Student Survey" and "Student Assessment" conducted with the participation of 84 students. Based on the mean scores obtained for all participating students, the results of the statistical tests indicated that the quantitative performance (or effectiveness) of the applied IMECE methodology was determined as 97.73%, 67.36%, and 82.55% for the perception/satisfaction section, the learning section, and the overall evaluation category, respectively.
机译:一种新颖的教育方法,即“数学,实验和基于计算机的教育的实现”(IMECE),其名称源自“ imece”(土耳其传统)一词的字母,并考虑了该文化概念的综合含义为了探讨常规数学解法,可视化应用和基于MATLAB的仿真对工科学生的认知和学习质量的协同作用,提出了。在本研究的范围内,本研究是在州立大学(本科生和研究生水平)和基础大学(本科生水平)上进行的,以排水问题(伯努利原理/托里切利定律的特例)为例。 。在研究中,详细介绍了三种不同的储罐模型(垂直圆柱,圆锥形和球形)的实验结果以及用MATLAB编写的求解算法,并根据实验数据为每个实验室规模的系统开发了新的经验方程式。在84名学生的参与下,在“学生调查”和“学生评估”框架内,对提出的IMECE方法的有效性进行了统计评估。根据所有参加考试的学生的平均分数,统计测试结果表明,应用的IMECE方法论的定量表现(或效果)在感知/满意度部分中被确定为97.73%,6​​7.36%和82.55%,学习部分和整体评估类别。

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