email ▶ sfrei -at- math.ubc.ca
office ▶ Auditorium Annex 135
BSc. (Hon.) in Honours Mathematics, McGill University, 2013.
MSc. in Mathematics, University of British Columbia, in progress.
▶ short bio
I finished my undergraduate degree at McGill University, in Montreal, in 2013. I am currently a masters student at the University of British Columbia. I am a member of the Probability Group here at UBC, and Ed Perkins is my supervisor.
I have always been interested in mathematics and science. During high school, I worked with Dr. Timothy Mhyre at the Georgetown University Medical Center studying the effects of a drug used to ameliorate symptoms in Alzheimer’s patients. During my undergraduate years, I spent summers working as a research assistant. In 2010, I worked with Prof. Maria Kilfoil (now at U Mass. Amherst) at McGill, and helped write some Matlab code to track the movement of cytoskeleton components in cells to analyze the dynamics of cell division. In 2011, I participated in the NSF REU in Industrial Mathematics at Worcester Polytechnic Institute in Massachusetts. At WPI, I worked with Kathryn Lockwood, Justin Boyer, Greg Stewart, and Prof. Burt Tilley on the mathematics behind the modeling of residential geothermal heat pump systems. The work over that summer and the years following resulted in this paper. In the summer of 2012, with funding from the Institut des sciences mathématiques in Montreal, I studied weak convergence methods for nonlinear partial differential equation with Prof. Gantumur Tsogtgerel and Brian Seguin. We followed L.C. Evans’ lecture notes on the subject. The following summer I took a break from mathematics and worked in London at a family friend’s business. After finishing the first year of courses for my masters at UBC, I participated in the PIMS Summer School in Probability here at UBC I am currently reading up on interacting particle systems and their applications to epidemiological models, which will be the subject of my masters thesis.
▶ research interests
I am interested in the applications of probability (discrete or continuous) and analysis. In the abstract, I enjoy learning mathematical theory and then applying theorems to develop a better understanding of physical phenomena. An example of this would be applying spectral theory to get the existence of a minimal eigenvalue for Sturm—Liouville operators, and then using the minimal eigenvalue to characterize certain physical properties of a geothermal heat pump system, like the characteristic length required for a desired level of heat loss in a geothermal heat pump system. (This was what my colleagues and I did in this paper, among other things.) Another example of this would be modeling the spread of disease in a population as a type of contact process (or other interacting particle system), and then proving theorems about this process and using them for epidemiological purposes. I am in the process of learning more about this type of research, and will hopefully produce some results in this area soon.
▶ other interests
Outside of mathematics, I mainly spend my time listening to and learning about music (especially modern dance music like disco, house, garage, and techno), and reading about politics, urbanism, and culture, by writers like Ta-Nehisi Coates, Nikole Hannah-Jones, Andrew Sullivan, Ross Douthat, Stephen Smith, Alon Levy, Glenn Greenwald, and others. Since moving to British Columbia, I’ve become more interested in hiking and camping. Some notable hikes I’ve been on include Garibaldi Lake, Anvil Island, and Stawamus Chief.