Professor Emeritus Donald Sprung
|
|||
| Area: | Theoretical Physics |
|
|
| Location: | ABB 147 | ||
| Phone: | 905-525-9140 ext 23188 | ||
| Fax: | (905)546-1252 | ||
| Email: | |||
| Website: | http://physwww.physics.mcmaster.ca/dwsprung/ | ||
December 2009
Donald
Sprung Dear
Prospective Graduate Student,
I am a theoretical physicist with broad interests and
considerable experience. During the past ten years my work has mainly
focussed on problems related to nanoelectronics. As the feature size
of semiconductor devices decreases year by year according to Moore's
law, we are approaching the scale where the motion of electrons will
be governed by quantum mechanics rather than classical laws. Also,
fewer and fewer electrons will be involved in recording one bit of
information. This trend has sparked an explosion of interest in quantum
wires and quantum dots, as people explore the principles and
possibilities for the construction of future devices.
My current graduate student, completed his M.Sc. on
modelling an experiment where electrons were observed escaping from an
isolated, squeezed quantum dot. The interest was in understanding the
shape of the barriers which define the dot. He is now looking at Bohm's
interpretation of quantum mechanics, applied to the flow of electrons
through a quantum dot. A second student has just completed his M.Sc. thesis on
Rabi oscillations and Zener tunneling in a biased superlattice. He studied
this by solving the time dependent wave equation for a wave packet which
started in a localised (Wannier) state. He has gone to McGill for a Ph.D.
in Materials Science. Many of my recent publications have concerned the propagation
of electrons in finite periodic systems. This is a subject where it is
easy to get started in research, and some undergraduate students have
become co-authors through their involvement as Summer Research Assistants.
An example is the paper by Veenstra et al. We have learned how to design
an "anti-reflection coating" for electrons, which allow one
to make a velocity filter. Another topic of current interest is phase integral methods
in Quantum Mechanics. The WKB approximation has a long history, yet people
are always coming up with new angles and viewpoints concerning it. We
have made a semi-classical coupled waves theory for one-dimensional photonic
crystals, which provides analytical estimates for the band gap boundaries.
They should be useful in optimising the properties of such a system. If it appeals to you to work in a field with connections
to practical developments, I would be glad to correspond
with you. regards,
Department of Physics & Astronomy
McMaster University
Donald Sprung
Printer Friendly Version