Programplaner og emneplaner - Student
MAMO2100 Quantum mechanics Course description
- Course name in Norwegian
- Kvantemekanikk
- Weight
- 10.0 ECTS
- Year of study
- 2025/2026
- Course history
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- Programme description
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Introduction
Programplan for ph.d.-studiet i utdanningsvitenskap for lærerutdanning (180 studiepoeng)
PhD Programme in Educational Sciences for Teacher Education (180 ECTS).
Programkode: PHUV.
Programkode, enkeltemner: PHUVEK.
Godkjent av studieutvalget ved Høgskolen i Oslo 21. februar 2011.
Akkreditert av Nasjonalt organ for kvalitet i utdanningen (NOKUT) 14. februar 2012.
Revisjon godkjent av doktorgradsutvalget ved OsloMet - storbyuniversitetet 3. mai 2018.
Mindre endring godkjent av fakultetets utdanningsutvalg 25. januar 2021
Redaksjonell endring med virkning fra 15.12.2021 godkjent av fakultetets utdanningsutvalg 25.10.2021
Programplanen gjelder fra høstsemesteret 2021
Fakultet for lærerutdanning og internasjonale studier.
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Recommended preliminary courses
The course builds on
- DAFE1000 - Mathematics 1000
- DAPE2000 - Mathematics 2000
- DAVE3700 - Mathematics 3000
- DAVE3705 - Mathematics 4000
- DAPE1400 - Programmering
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Required preliminary courses
None
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Learning outcomes
After completing this course, the student has the following learning outcomes, defined in knowledge, skills, and general competence.
Knowledge
The student should:
- be able to explain phenomena such as quantization, superposition, the uncertainty principle, and spin for quantum particles.
- be able to explain the mathematical formulation of quantum mechanics, such as inner product, Hilbert space, normalization, operators and eigenvalues, commutators, and expectation values.
- be familiar with simple quantum mechanical systems such as particle in a box, finite potential well, harmonic oscillator, simple finite-dimensional systems like spin systems, simpler examples of three-dimensional systems like the hydrogen atom.
Skills
The student should:
- be able to find analytical solutions, and to some extent numerical, of both the time-dependent and time-independent Schrödinger equation for certain simple quantum systems.
- be able to apply mathematics to formulate and solve problems related to quantum mechanics.
General competence
The student should:
- be able to explain insights from quantum mechanics about the physical world and how these differ from both intuition and classical physics and mechanics.
- be able to discuss the mathematical formulation of quantum mechanics.
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Teaching and learning methods
The teaching will consist of both lectures and exercises. All teaching requires that students participate and actively contribute in discussions and problem-solving.
To solve problems and assignments, students will need to use both analytical and numerical techniques. The latter will require the use of tools such as Python or MATLAB/Octave.
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Course requirements
None.
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Assessment
Individual written exam of 3 hours under supervision. The exam result can be appealed.
In the event of resit or rescheduled exams, another exam form may also be used. If oral exams are used, the result cannot be appealed.
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Permitted exam materials and equipment
All written and printed aids are allowed. Handheld calculator that cannot be used for wireless communication or to perform symbolic calculations. If the calculator has the capability for internal memory storage, the memory must be cleared before the exam. Random checks may be carried out.
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Grading scale
Grade scale A-F
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Examiners
One internal examiner. External examiners are used regularly.