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13E062KM - Quantum Mechanics

Course specification
Course title Quantum Mechanics
Acronym 13E062KM
Study programme Electrical Engineering and Computing
Module Physical Electronics
Type of study bachelor academic studies
Lecturer (for classes)
Lecturer/Associate (for practice)
Lecturer/Associate (for OTC)
    ESPB 6.0 Status mandatory
    Condition None.
    The goal Introduce students to the basic concepts of quantum mechanics, such as the Schrödinger equation, eigenvalues and eigenvectors.
    The outcome Understanding of the quantum states descriptions by wave functions. Gaining a working knowledge of solving the Schrödinger equation.
    Contents
    URL to the subject page http://nobel.etf.bg.ac.rs/studiranje/kursevi/of2km/
    Contents of lectures Stationary Schrödinger equation. Linear operators. Coordinate and momentum representations. Uncertainty principles. Dirac notation. Matrix representation. Angular momentum. Spin. Electron in a central field. Hydrogen atom. Linear harmonic oscillator. Ladder operators. Particle in a magnetic field. Time-independent perturbations for non-degenerate states. Time-dependent perturbations theory. Qubit.
    Contents of exercises Computer simulations of selected examples from problem-solving classes.
    Literature
    1. "Quantum mechanics - part I", V. Milanović, J. Radovanović, 2012, http://nobel.etf.bg.ac.rs/studiranje/kursevi/of2km/materijali/Kvantna%20mehanika%20I.pdf
    2. "Quantum mechanics - part II", M. Tadić, 2012, http://nobel.etf.bg.ac.rs/studiranje/kursevi/of2km/materijali/kvmeh_skripta_11.pdf
    3. D. J. Griffiths and D. F. Schroeter, "Introduction to quantum mechanics", Cambridge University Press, 2018. (Original title)
    4. D. Ivanović, "Quantum mechanics", Naučna knjiga, Belgrade, 1974.
    5. J. Singh, "Quantum mechanics: Fundamentals and Applications to Technology", John Wiley, 1993. (Original title)
    Number of hours per week during the semester/trimester/year
    Lectures Exercises OTC Study and Research Other classes
    3 2
    Methods of teaching Lectures and problem-solving classes.
    Knowledge score (maximum points 100)
    Pre obligations Points Final exam Points
    Activites during lectures Test paper 50
    Practical lessons Oral examination
    Projects
    Colloquia 50
    Seminars