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Self-assessment exercises in continuum mechanics with autonomous learning
TAILIEUCHUNG - Self-assessment exercises in continuum mechanics with autonomous learning
The main objective of this work is to generate a set of exercises to improve the autonomous learning in "Continuum Mechanics" through a virtual platform. Students will have to resolve four exercises autonomously related to the subject developed in class and they will post the solutions on the virtual platform within a deadline. Students will self-correct the exercises and assign a mark according to the rubric indicated by teachers. The work presented herein is based in applying the research done in autonomous learning by the Community of Practice GRAPAU of the RIMA Project (UPC-BarcelonaTech). | Journal of Technology and Science Education SELF-ASSESSMENT EXERCISES IN CONTINUUM MECHANICS WITH AUTONOMOUS LEARNING Jordi Marcé-Nogué, LLuís Gil, Marco A. Pérez, Montserrat Sánchez Departament de Resistència de Materials i Estructures a l’Enginyeria, Universitat Politècnica de Catalunya, Terrassa, Spain , , , Received October 2012 Accepted November 2012 Abstract The main objective of this work is to generate a set of exercises to improve the autonomous learning in "Continuum Mechanics" through a virtual platform. Students will have to resolve four exercises autonomously related to the subject developed in class and they will post the solutions on the virtual platform within a deadline. Students will self-correct the exercises and assign a mark according to the rubric indicated by teachers. The work presented herein is based in applying the research done in autonomous learning by the Community of Practice GRAPAU of the RIMA Project (UPC-BarcelonaTech). Keywords – continuum mechanics, autonomous learning, virtual platform. ---------- 1 INTRODUCTION University teaching has changed the curriculum and syllabus of their subjects by adjusting it to the technology evolution. Over the last decades, the increasing capabilities of computers have solved many unresolved physical problems by using a numerical and computational methodology. Up to now, many of these problems could only be solved in class by the teacher in very particular cases of simple geometries or simplifications of the formulation. Today most university schools have implemented successful practices and modifications in the subjects to accommodate the computational resolutions. However, most of these changes have taken place at the end of the undergraduate courses when the students have gained clear vision along with practical approximation. Also it has provided the students with the necessary tools to relate their .
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