Course syllabus
Course-PM
ACE150 Soil modelling and numerical analyses lp2 HT23 (7.5 hp)
Course is offered by the department of Architecture and Civil Engineering
Contact details
Examiner and main teacher: minna.karstunen@chalmers.se
Tutorial responsible: Sinem Bozkurt sinem.bozkurt@chalmers.se
Kseniia Muratova kseniia.muratova@chalmers.se
Course purpose
Aim
The aim of the course is to equip future Civil and Structural Engineers with up-to-date knowledge on numerical techniques and methods for advanced numerical analyses as part of geotechnical design. The focus is on concepts related to advanced modelling of soil behaviour and how those are incorporated into constitutive models for geotechnical Finite Element Analyses. The course is a highly recommended prerequisite for the students who plan to do their MSc projects in Rock Engineering or Geotechnical Engineering.
Learning outcomes (after completion of the course the student should be able to)
- apply 2D geotechnical finite element (FE) analyses to geotechnical problems
- understand the role of the constitutive model and numerical analyses in geotechnical design, and how some special features (such as stress initialization, initial state, coupled flow-deformation analyses, non-linear soil models and structural elements) are needed for performing geotechnical finite element analyses;
- distinguish between different constitutive (soil) models, considering both simple and advanced soil models, and thus be able to select an appropriate model for a given geotechnical analysis;
- evaluate appropriate input values for the model parameters of the constitutive models considered, and well as to appreciate the sensitivity of the simulation results to the selected parameter values;
- simplify geotechnical and soil-structure interaction problems to create numerical models with increasing complexity
- perform coupled 2D analyses of typical geotechnical problems (embankments, slopes, foundations, excavations) with geotechnical finite element analyses, considering both Ultimate Limit State (ULS) and Serviceability Limit State (SLS);
- present, study and critically assess the results of geotechnical numerical analyses;
Schedule
Course literature
The copies of the lecture notes, made available in the course home page, form a major compendium that the students will be expected to add on via self-study. For additional background reading, reference and self-study, the following books are recommended:
- Lees, A, Geotechnical Finite Element Analysis, ICE Publishing, 2016
- Muir Wood, D. Geotechnical Modelling. Spon Press, 2004 (available in e-book)
- Potts, D. & Zdravkovic L. Finite element analysis in geotechnical engineering- Theory. Thomas Telford,1999.
- Potts, D. & Zdravkovic L. Finite element analysis in geotechnical engineering- Application. Thomas Telford,1999.
- Potts, D., Axelsson K., Grande, L. Schweiger, H. & Long, M. Guidelines for the use of advanced numerical analysis. Thomas Telford, 2002.
- Azizi, F. Applied analysis in geotechnics. E & F. Spon, 2000.
- Muir Wood, D. Soil behaviour and critical state soil mechanics. Cambridge University Press,1990.
Organisation
The techniques and methods are firstly taught via lectures, which contain materials and experience that is not available in any textbooks, supported by self-studies. The theories are applied in numerical modelling via supervised course-specific computer tutorials using Plaxis 2D FE code, which have been designed to develop the competencies step-by-step. The final step from theory to real problems is done as part of coursework exercises:
- Early on during the course each student is asked to identify, study, understand and replicate/discuss results of a geotechnical numerical study published in a peer reviewed scientific article (individual assignment). The results are presented in a form of a summary report.
- As a group of 2-3 people, students are asked to perform numerical studies of real geotechnical problems (starting from real soil data) at boundary value level. The analyses use geotechnical finite element code Plaxis 2D by applying the best practice taught in the course. The results are presented both orally, and in the form of reports.
Examination including compulsory elements
In order to pass the course, the students need to complete the computer tutorials and to submit satisfactorily the coursework assignments, consisting of individual and group assignments. The final mark is based on the assignment marks (with 40% of the mark is based on group project and 60% based on individual assignment/oral presentation).
Course summary:
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