高职高数引入建模思想的课程建设的探索

高职院校的高等数学课程建设需要将数学模型的思想引入,以培养抽象思维和动手能力为目标建设课程。通过建立课程资源网的形式加强学生自主学习,消化吸收高等数学基础知识,加强典型案例的讲解和数学软件的使用方法。强化数学实验的开展是提高学生理解运用数学方法和能力的有效途径。     

数字产品定价数学模型的分析与论证

通过对数字产品的动态成本与动态效用集成分析,并在此基础上建立数字产品的定价数学模型,数学分析表明模型与实际相符,因而可由数学模型获得与市场对接的定价数据.     

MCCU:普通高校学报参与国际交流的桥梁——2006年MR收录《丽水学院学报》的统计分析

以美国《数学评论》(MR)为例,说明多家普通高校学报编辑部合作出版的《大学数学辑刊》(MCCU),为我国普通高校学报参与国际学术交流提供了一条便捷通道,搭建了一个平台.2004年以来已经有14所普通高校学报的359篇数学论文,通过MCCU进入MR数据库,《丽水学院学报》(ISSN 1008-6749)被摘录27篇论文,分别来自2005年第2期和第5期各8篇;2006年第2期和第5期分别为4篇和7篇.     

数学分析教学中重视促发学生非智力因素

通过多年的教学实践,体会到在数学分析教学中重视促发学生非智力因素对提高学生学习成绩有一定的作用．结合数学分析的教学,浅谈促发学生非智力因素的几点做法．     

Making sense of graphs: does metacognitive instruction make a difference on students' mathematical conceptions and alternative conceptions?

The present study investigates the differential effects of cooperative learning with or without metacognitive instruction on making sense of graphs. Participants were 196 eighth-graders who studied in six classrooms. Data were analyzed by using quantitative and qualitative methods. Results indicated that students who were exposed to the metacognitive instruction within cooperative learning (COOP + META) significantly outperformed their counterparts who were exposed to cooperative learning with no metacognitive instruction (COOP). The positive effects of COOP + META were observed on both graph interpretation and graph construction (transfer task) with regard to alternative conceptions. Furthermore, observations indicated differential characteristics of discourse behaviors during small group interaction under these methods. The practical implications of the study are discussed.     

数学分析课程中的数学思想方法研究

本文分析和归纳了《数学分析》课程中常用的数学思想方法 ,并说明了在教学过程中适时渗透数学思想方法的重要性。     

数学建模、数学实验与学生技术数学能力的培养

随着高等职业教育的发展，对数学教学提出了新的要求，本文试图说明技术数学与数学建模、数学塞验之间的关系，找到促进数学技术教学的切入点。     

多目标线性规划模型的模糊数学解法

多目标线性规划是优化问题的一种,是大学生数学建模中经常考核的知识点．它的解要求各子目标函数都要同时达到较优的值,造成模型求解比较困难．文章给出一种基于模糊数学规划的求解方法,通过引进伸缩因子,将各子目标模糊化,从而把多目标规划问题转化为单目标问题,利用Matlab、Lingo等数学工具软件便可容易求得其模糊最优解．最后用一个实例说明了求解过程,该方法简单易行,适合在建模竞赛时采用．     

数学专业英语课程教学探讨

《数学专业英语》具有数学、英语、数学与英语相结合等三个特点。数学专业英语课程面向的对象是具有数学知识和英语基础知识的主体。数学专业英语授课教师应具备英语表达能力、数学专业知识、汉语表达能力。数学专业英语教学方法及策略：选择式教学、对比性性教学、基础性教学。     

Toward a framework for the development of mathematical knowledge for teaching

Shulman (1986, 1987) coined the term pedagogical content knowledge (PCK) to address what at that time had become increasingly evident—that content knowledge itself was not sufficient for teachers to be successful. Throughout the past two decades, researchers within the field of mathematics teacher education have been expanding the notion of PCK and developing more fine-grained conceptualizations of this knowledge for teaching mathematics. One such conceptualization that shows promise is mathematical knowledge for teaching—mathematical knowledge that is specifically useful in teaching mathematics. While mathematical knowledge for teaching has started to gain attention as an important concept in the mathematics teacher education research community, there is limited understanding of what it is, how one might recognize it, and how it might develop in the minds of teachers. In this article, we propose a framework for studying the development of mathematical knowledge for teaching that is grounded in research in both mathematics education and the learning sciences.