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Effective Mathematics Collaboration A Mixed Methods Examination of Structural and Cultural Conditions of Effective Collaboration in Mathematics.

机译:有效的数学合作一种有效的数学合作的结构和文化条件的混合方法检查。

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摘要

For the past two decades, the mathematical achievement of American students has been a major concern. Students in traditionally marginalized communities often are affected more and perform less proficient in mathematics due to issues related to teacher effectiveness. One approach to increase teacher effectiveness has been through collaboration. The purpose of this study was to explore the structural and cultural conditions that support high performing collaboration in mathematics. This study not only investigated the supporting structural and cultural conditions that have been identified in the extant literature but it also examined the interaction between these conditions in two high performing cases. The study also provided an opportunity to examine teachers' perception of collaboration and its influence on their teaching. The investigation relied on the frameworks of the structural conditions—including duration, coherence, content, active learning, and collective participation—and two cultural conditions of teacher efficacy and trust. Using mixed method, the methodology of the study used surveys and interviews to identify the supportive conditions and the interactions between these conditions in two instructive cases of collaboration. The findings revealed six structural themes of time as an important condition of collaboration, focus on teachers' daily classroom goals, focus on teachers' content knowledge, teacher learning through collaboration and participation of teachers of the same grade level. The findings also pointed to high level of collective efficacy and trust as supportive cultural conditions. The significant finding of this study was the new theoretical model, Interdependence Model. This new model includes one additional structural condition of physical proximity, and two additional cultural conditions of focus on students' best interest and culture of high expectation. This new model reflects intense interconnection and interdependence between the structural conditions, cultural conditions. This model shows that the cultural conditions lay the foundation for the development of the structural conditions. More importantly, the Interdependence Model presents that trust is the most critical predictor for the development of the structural conditions. It is hoped that the new theoretical model, which originated from a strengths-based approach, will reinforce the conditions that exemplify high-performing collaboration in schools.
机译:在过去的二十年中,美国学生的数学成绩一直是主要关注的问题。由于与教师效能有关的问题,传统上处于边缘地位的社区中的学生通常受到的影响更大,数学成绩也不高。提高教师效率的一种方法是通过协作。这项研究的目的是探索支持数学上高性能合作的结构和文化条件。这项研究不仅调查了现有文献中已经确定的支持性结构和文化条件,而且还研究了两个高性能案例中这些条件之间的相互作用。该研究还提供了一个机会,可以检查教师对协作的看法及其对他们教学的影响。该调查依赖于结构性条件的框架(包括持续时间,连贯性,内容,主动学习和集体参与)以及教师效能和信任的两个文化条件。本研究的方法采用混合方法,通过调查和访谈来确定两种指导性合作案例中的支持条件以及这些条件之间的相互作用。调查结果揭示了六个时间性结构主题,这是协作的重要条件,重点关注教师的日常课堂目标,重点关注教师的内容知识,通过协作和同年级教师的参与来进行教师学习。研究结果还指出,集体效力和信任水平高是支持性的文化条件。这项研究的重要发现是新的理论模型,相互依赖模型。这个新模型包括一个额外的物理接近性结构条件,以及两个另外两个关注学生最大兴趣和高期望文化的文化条件。这种新模式反映了结构条件,文化条件之间的紧密联系和相互依存。该模型表明,文化条件为结构条件的发展奠定了基础。更重要的是,相互依赖性模型表明信任是结构条件发展的最关键的预测指标。希望这种新的理论模型源于基于优势的方法,它将加强体现学校高效合作的条件。

著录项

  • 作者单位

    University of California, San Diego.;

  • 授予单位 University of California, San Diego.;
  • 学科 Education Mathematics.;Education Leadership.
  • 学位 Ed.D.
  • 年度 2013
  • 页码 204 p.
  • 总页数 204
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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