Programplaner og emneplaner - Student
MECH4103 Finite Element Method Course description
- Course name in Norwegian
- Finite Element Method
- Weight
- 10.0 ECTS
- Year of study
- 2026/2027
- Course history
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- Programme description
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Introduction
Part 1: All materials allowed in the project report.
Part 2: None in the oral presentation
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Recommended preliminary courses
A course in mechanics of materials or strength of materials e.g., MASK 2300. Knowledge of differential and integral calculus at the undergraduate level. Knowledge of advanced Engineering Mathematics as well as Continuum Mechanics and Thermodynamics
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Learning outcomes
Knowledge
The candidate
- can explain when and why finite element analyses are required
- can describe the finite element discretization of continuum mechanics equations
- can form mass and stiffness matrices and analyze simple structures using matrix analyses
- can describe Neumann, Dirichlet, and Robin boundary conditions in finite element analyses
- can explain different types of nonlinearities and implicit and explicit dynamic analyses
- can describe the principal idea of the isoparametric finite element formulation.
Skills
The candidate
- can form mass and stiffness matrices based on consistent isoparametric formulation and analyze simple structures using matrix analyses
- can calculate the entries of dense and sparse finite element matrices for continuum, beam, and shell elements
- can study solid mechanics problems, such as statics, implicit and explicit dynamics, and heat transfer, using FEM
- can use FEM to calculate eigenvalues and vibrational modes of a dynamic system
- can analyze the buckling behavior of simple structures and calculate the critical buckling load using the linear perturbation method
- can calculate and evaluate the post-buckling path for a structure under loading using the Riks arc-length method
- can apply relevant methods for solving problems, including ABAQUS and Python coding
- can apply ABAQUS to set up models and run simulations on complex systems.
General competence
The candidate:
- can transfer a practical engineering problem into a FEM problem and assess the numerical results by comparing them with analytical solutions or experimental results
- can communicate numerical results through a report, using accurate and appropriate terminology of FEM
- can contribute to sustainability by allowing for reduction in consumption of volume of materials during manufacturing, also through efficient problem solving and saving on electricity use and quick improved design through virtual testing
- can contribute to innovation in FEM through modeling discontinuities in structures, such as void, crack, and material interfaces, by enriching the approximation space using extended FEM
- can conduct a project in line with the instructions provided and within the bounds of ethical conduct.
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Teaching and learning methods
Two internal examiners. External examiner is used periodically.
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Course requirements
- Completion of a basic materials science course.
- Knowledge of the fundamentals of chemical reactions.
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Assessment
Part 1: One internal examiner
Part 2 and 3: Two internal examiners.
External examiner is used periodically.
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Permitted exam materials and equipment
MEK4300 Introduction to Mechatronics
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Grading scale
Graded scale A-F
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Examiners
Two internal examiners. External examiner is used periodically.