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  1. Find the problem sets and solutions for the course 8.04 Quantum Physics I at MIT. The problem sets cover topics such as quantum mechanics, quantum electrodynamics, and quantum field theory.

  2. A collection of 15 problems on quantum mechanics in one dimension with detailed solutions, prepared by UBC physics professors and students. The problems cover topics such as free particle, potential energy, photon emission, infinite square well, finite square well, harmonic oscillator and tunneling.

    • 118KB
    • 11
  3. For a quantum particle in a box, the first excited state (\(\displaystyle Ψ_2\)) has zero value at the midpoint position in the box, so that the probability density of finding a particle at this point is exactly zero. Explain what is wrong with the following reasoning: “If the probability of finding a quantum particle at the midpoint is zero ...

  4. This volume, Quantum Mechanics: Problems with Solutions contains detailed model solutions to the exercise problems formulated in the companion Lecture Notes volume. In many cases, the solutions include result discussions that enhance the lecture material.

  5. The core of the book covers both established and emerging aspects of quantum mechanics. A concise introduction to traditional quantum mechanics covers the Schrödinger equation, Hilbert space, photon physics, the algebra of observables, hydrogen atom, spin and Pauli principle.

    • Jean-Louis Basdevant
  6. Exams. This section includes two mid-term tests and the final exam from a previous term, to be used as study aids. Mid-term Test 1 from 2015 (PDF) Mid-term Test 2 from 2015 (PDF) Final Exam from 2015 (PDF)

  7. Lecture 1: An overview of quantum mechanics. L1.1 Quantum mechanics as a framework. Defining linearity (17:46) L1.2 Linearity and nonlinear theories. Schrödinger’s equation (10:01) L1.3 Necessity of complex numbers (07:38) L1.4 Photons and the loss of determinism (17:20) L1.5 The nature of superposition. Mach-Zehnder interferometer (14:30 ...