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  • Course Information
  • Course Title Code Semester Laboratory+Practice (Hour) Pool Type ECTS
    Quantum Mechanics I FİZ401 FALL 5+0 Faculty C 7
    Learning Outcomes
    1-Comprehend fundamental principles of Quantum mechanics; investigate its relationship with classical mechanics.
    2-Understand high level topics of physics.
    3-Follow the technology where quantum mechanics is used.
    Prerequisites -
    Language of Instruction Turkish
    Responsible Prof. Dr. Halit ALTUNTAŞ
    Instructors -
    Assistants Research Assistants of Department of Physics
    Resources K1 Richard L. Liboff- Introductory Quantum Mechanics K2 L.Landau, E.Lifshitz - Quantum Mechanics I
    Supplementary Book YK1 Bekir Karaoğlu- Kuantum Mekaniğine Giriş
    Goals To ensure students learn fundamental principles of Quantum mechanics and investigate the relationship between classical mechanics and quantum mechanics.
    Content Causes of the Historical Development of Quantum Mechanics. Bohr Atom Approach, Photoelectricity, De Broglie Hypothesis, Uncertainty Principle, Probability Wave Functions ; Fundamental Postulates of Quantum Mechanics, Operators, Eigen values and Eigen functions; Measurement in Quantum Mechanics, State Functions and Time Development of State Functions; Function Space and Hermitian Operators: Normalization, Dirac Notation, Hilbert Space, Hermitian Operators and their properties; The Superposition: Dirac Function and some Special Integrals, Formulation of Feyman Integral; Commutation Theorem and Commutation Relation between Observables; Time Development of State Function and Expectation Value; Principle of Conservation: Conservation of Parity, Conservation of Energy, Conservation of Linear and Angular Momentum; One Dimensional Schrödinger Equation: Bound and Unbound States; Solution of Hamiltonian for Harmonic Oscillator Potential; One Dimensional Potential Barriers, Tunneling, Scattering from Potential Barriers, The WKB Approximation, Momentum Space; Infinite Potential Wells, Periodic Lattice, Energy Bands, Some Simple of Problems with Two Degrees of Freedom ; Central Potentials: Representation of Free Particle in Cartesian and Spherical Coordinates, Rigid Rotor, Angular Momentum and Angular Momentum Operators; Central Potentials: Representation of Free Particle in Cartesian and Spherical Coordinates, Rigid Rotor, Angular Momentum and Angular Momentum Operators
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