Highlights
Throughout the PQM lectures, it has been mentioned how complex real-world systems are often investigated using simplified mathematical models which approximate the real system. The need to do so arises from the difficulty in generating analytical solutions for complex systems, so while simple models may not give quantitative results, they can help us in understanding the qualitative behaviour of a system of interest.
The “particle in a box” problem is a common feature of introductory quantum mechanics courses, and is often used as a starting point for understanding a range of complex quantum phenomena. It is possible to form semiconductor heterojunctions in which electrons act as though they are confined in a similar manner to a particle in a box; these semiconductor heterojunction systems are an active area of research, and find use in a wide range of applications. In this computational assignment, you will use MATLAB to explore a single quantum well system with three levels of complexity, building towards a real-world system.
Part 1-Infinite Potential Well
The infinite potential well is the simplest version of this system, and has analytical solutions which you will have seen during your course. An electron in the nth state of such a well has energy eigenvalues given by the equation: where W is the width of the well. For a well which is defined to be symmetric about the origin, the eigenfunctions associated with the well are:
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