Course Overview

After a brief historical review, we will cover the basics of quantum theory from the perspective of wave mechanics. This includes a discussion of the wavefunction, the probability interpretation, operators, and the Schrödinger equation. We will then consider simple one-dimensional scattering and bound state problems. Next, we will cover the mathematical foundations needed to do quantum mechanics from a more modern perspective. We will review the necessary elements of matrix mechanics and linear algebra, such as finding eigenvalues and eigenvectors, computing the trace of a matrix, and finding out if a matrix is Hermitian or unitary. We will then cover Dirac notation and Hilbert spaces. The postulates of quantum mechanics will then be formalized and illustrated with examples. Classes will be conducted in English.

Learning Achievement

The students should be able to obtain a good understanding of wave mechanics, Schrodinger's equation in a single dimension, and Schrodinger's equation in three dimensions.

Competence

The education goal of this course is to help the students understand the experimental basis of quantum physics.

Course prerequisites

This class is a first introduction to quantum mechanics, so the students should have a good grasp of Newtonian mechanics, electricity and magnetism, and waves.

Grading Philosophy

There will be homework and a final exam. The final grade for the course will be based on the Final exam (50%) and homework (50%). Late problem sets will not be accepted. For conflicts that are known in advance, such as holidays or travel, arrangements should be made to turn in problem sets before the deadline. Unforeseeable circumstances such as illness or emergencies will be considered and will not affect the final grade.

Course schedule

When attending the lecture, students are required to take notes to gain a better understanding.

Course type

Lectures

Online Course Requirement

Instructor

Sharmin Sonia

Other information

Site for Inquiry

Link to the syllabus provided by the university