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Mathematical Physics MPhys personal statement example

PSE example
  • Reading time: 3 minutes
  • Price: Free download
  • Published: 5th October 2026
  • Word count: 655 words
  • File format: Text

Why do you want to study this course or subject?

During a sound check at the theatre where I work, I walked the empty auditorium and noticed that a low note almost vanished in the middle rows but boomed near the back wall. My supervisor called it a dead spot. Reading about room modes later, I learned that the walls act as boundary conditions: only certain wavelengths fit between them, so the pressure has fixed nodes and antinodes. I worked out where these should fall in a hall about seventeen metres long and then checked with a sound-level app on my phone. The readings roughly matched. It was the first time I had used mathematics to predict something I could then go and measure. I now want to understand why equations like the wave equation must take the form they do, not just use them. That is what draws me to mathematical physics. I want to see how wave motion, quantum mechanics and relativity grow from a small set of mathematical structures, and to become fluent enough to work with them myself.

How have your qualifications and studies helped you to prepare?

Over the past two years I have rebuilt my mathematics from the ground up while working. I began with the Open University module Essential Mathematics 1, which restored my confidence with algebra, functions and calculus. I then enrolled at my local college for Advanced Higher Mathematics and Physics, studying in the evenings and on days off. In mathematics I have most enjoyed proof by induction and complex numbers. Seeing de Moivre's theorem turn awkward trigonometric identities into routine algebra changed how I think about the subject: a good choice of representation can make a hard problem simple. My physics project tested how the period of a pendulum departs from the small-angle formula at large amplitudes. I filmed the swings, timed periods frame by frame and compared them with the correction from the series expansion of the exact period. Agreement was good up to about sixty degrees. Beyond that, air resistance and my inconsistent release became the larger errors, and I redesigned the release with a simple pin to reduce the second. Alongside my courses I have worked through chapters of Mary Boas's Mathematical Methods in the Physical Sciences, particularly Fourier series, which explained why the theatre's graphic equaliser works the way it does. I have also started learning Python to plot numerical solutions and check my hand calculations.

What else have you done to prepare outside of education, and why are these experiences useful?

At the theatre I rig and operate sound and lighting for everything from amateur musicals to touring comedy. The job rewards preparation. Before each get-in I draw up channel lists and cable plans, because finding a fault with an audience waiting is far worse than spending an extra hour beforehand. It has also taught me to explain technical problems plainly to directors who have no interest in impedance but need to know why a microphone is feeding back. Before this I spent six years on night shifts in a distribution warehouse, latterly training new forklift drivers. Teaching adults showed me how differently people learn: some wanted the whole procedure first, others needed to try it and ask questions as they went. It also gave me the routine I now rely on to study around irregular shifts. Outside work I share an allotment with my father. I have taken over the planning, from rotating crops between beds to working out how much water the tank actually holds through a dry July. I also play in a Thursday pub quiz team that has settled comfortably into mid-table. Returning to full-time study is a deliberate decision. I understand the cost in time and income, I have shown myself that I can sustain independent work for months at a time, and I am ready to commit fully to a demanding degree.