MN-GM-IM
Compulsory: Inverse Modelling (IM) | ||||||
Identification number MN-GM-IM | Workload 180 h | Credits 6 | Term of studying 1st or 2nd semester | Frequency of occurrence Summer term | Duration 1 semester | |
1 | Type of lessons a) Lectures b) Tutorials | Contact times 30 h 30 h | Self-study times 60 h 60 h | Intended group size 15 | ||
2 | Aims of the module and acquired skills | |||||
3 | Contents of the module
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4 | Teaching/Learning methods Lectures and tutorials (compulsory attendance in the tutorials) | |||||
5 | Requirements for participation Formal: None. Regarding content: Basics of mathematics and physics | |||||
6 | Type of module examinations | |||||
7 | Requisites for the allocation of credits Successful participation in the tutorials (50 % of the possible points have to be obtained) and passing a final examination. At the end of the semester or to the beginning of the following semester a possibility to repeat the examination is offered. A failed examination may be repeated twice. Additional possibilities to repeat an examination exist according to the examination regulations (§ 20 section 1). Assessments which have been passed are not allowed to be taken again. There is an exception: If at the end of a module which consists of a lecture and tutorial classes, the student takes the assessment at the first available date after having received admission to the module exam, he/she is then allowed to take the assessment again at the next available date for the purpose of improving the grade, even if he/she passed the assessment the first time – in this case, the better of the two grades will count towards the final degree grade (§ 20 section 9). The module mark is the grade obtained in the assessment. In the case of two passed assessments the module mark is the better grade. | |||||
8 | Compatibility with other Curricula N/A | |||||
9 | Significance of the module mark for the overall grade 6/120 | |||||
10 | Module coordinator B. Tezkan and H. Elbern | |||||
11 | Additional information Recommended Literature: Aster, R.C., B. Borchers, C.H. Thurber, Parameter estimation and inverse problems, Elsevier, 2005. Bennet, A. F., 2005. Inverse Modeling of the Ocean and Atmosphere. Cambridge University Press, ISBN: 9780521021579. Evensen, G., 2009. Data Assimilation: the Ensemble Kalman Filter. Springer, SBN 978-3-642-03711-5 Kalnay, E., 2003. Atmospheric Modelling, data assimilation and predictability, Cambridge Univ. Press, 342 pp. Meju, M.A., 1994. Geophysical data analysis: Understanding inverse problems, Theory and practice, Society of Exploration Geophysicists. Rodgers, C. D., 2000. Inverse methods for atmospheric sounding: Theory and practice. World Scientific, 238 pp. Menke, W., 2012. Geophysical Data Analysis: Discrete Inverse Theory – 3rd Ed., Elsevier. Oliver et al., 2008, Inverse Theory for Petroleum Reservoir Characterization and History Matching, Cambridge Univ. Press. Tarantola, A., 2005. Inverse Problem Theory and Methods for Model Parameter Estimation. SIAM. ISBN 978-0-89871-572-9. |