Quantum Theory II

Lecture Description

This is the second part of a three-semester introduction to quantum theory. After discussing the general formalism in Hilbert space, the course examines spherically symmetric problems in detail, as well as the quantum-mechanical concepts of angular momentum and spin. As an application, the spectrum of the hydrogen atom is derived, including fine and hyperfine structure. Finally, the course also discusses the spectrum of the helium atom, the Einstein–Podolsky–Rosen paradox, and Bell’s inequalities.

Learning objectives:

Understanding the formal structure of quantum theory, mastering the operator formalism, and applying the Schrödinger equation to multidimensional problems.

Lecturer

Prof. Dr. Urs Wenger (ExWi 115)

Assistants

Literature

There are many excellent textbooks that provide an introduction to quantum theory, e.g.

  • Introduction to Quantum Mechanics
    D.J. Griffiths
  • Quantenmechanik
    T. Fliessbach
  • Quantum Physics
    S. Gasiorowicz
  • Quantentheorie
    G. Münster
  • Principles of Quantum Mechanics
    R. Shankar