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The final project for module 3 in a university course, where students are required to analyze a research paper on methane production in groundwater and identify the most suitable model to represent the data. Details on the research paper by akira watanabe et al., the data given, and the three types of models to be considered: exact fit polynomial, cyclic model with a 12-month period, and cyclic model with a 6-month period. Students must evaluate each model based on its accuracy, trend capture, efficiency, and predictive power.
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Your group has been given the reference for a research paper, and a set of data taken from the paper. Read the paper with sufficient depth to know what the data is measuring. Use the techniques that you have seen in the lectures to find three models for the given data of form given to you. Decide which model is the most appropriate for the data
Your group will be given 10 minutes to present its work to the class during either November 3’s lecture or Novemeber 5’s lecture. The group will then have to answer at least two questions from the audience. The presentation should cover the following (not necessarily in order):
At the end of the presentation, the group will save the Mathematica workbook they used plus any other files they presented, and submit it in Moodle. Each student will give a grade to each presentation not given by their group. On Monday, November 3, three groups will be selected, at random, to present their work. It will be an Honor Code violation for the two remaining groups to do any further work on their projects.
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Authors Akira Watanabe, Masahiro Kasuya, Ayumi Tsunekawa, Mieko Maeda, Atsuko Sugimoto, Makoto Kimura
Year 2008
Title Spatial and seasonal variations in CH4 in groundwater used for agricul- ture in central Japan.
Journal Agriculture, Ecosystems and Environment, 127 (2008) 207–
Web-site www.elsevier.com/locate/agee
Month (0=January) Methane production rate (nmol L−^1 day−^1 ) 0 2. 7 6. 10 -0. 15 1.
Find a polynomial model that passes through all the data points.Note that the first homework assignment of this module was to find this model.
Fit an optimal model of the form:
2 .5275 + A sin
2 π 12
t
2 π 12
t
Fit an optimal model of the form:
2 .5275 + A sin
2 π 6 t
2 π 6 t