Everybody likes the Mandelbrot set, right?*
Hi there! I'm a dad, a postdoctoral researcher in plasma physics, and generally a fan of learning something new! As you're reading this, I'm probably somewhere between chasing around a toddler and writing a paper, so it's likely the website is still lacking that "polished" feel.
Broadly speaking, my work investigates energy transfer in plasmas.
During grad school, my research focused on magnetically-confined plasmas. I characterized nonlinear interactions between magnetic field instabilities and populations of energetic ions in tokamaks and stellarators. Notably, I used wavelet-based bispectral analysis to document wave-wave coupling on sub-millisecond time scales, which could enhance active feedback controls of potentially catastrophic disruptions in forthcoming fusion reactors.
Nowadays, I'm poring over mountains of spacecraft data from THEMIS and Arase to assess and model the latitudinal dependence of ultra-low frequency (ULF) wave power in the outer radiation belt. This is important because ULF waves are crucial drivers of radial diffusion in energetic electron populations, but most investigations consider only particles with nearly-perpendicular pitch angles (i.e., "trapped" at the magnetic equator).
With any luck, I'll be able to post/link/upload enough of my work so that this can function as a back-up of sorts... How does it seem like I'm doing?
Highlights2023: I attended the Sherwood Fusion Theory Conference in Knoxville, TN, and the APS Division of Plasma Physics Conference in Denver, CO.
2024: We received a Featured Article in Physics of Plasmas and I successfully defended my dissertation!
2025: I talked at the ITPA Energetic Particle Topical Group meeting in Seville, Spain, and attended the GEM/CEDAR Workshop in Des Moines, IA. Also, the power series for an infinite exponential is
$$
\Lambda(\alpha,z) \equiv
\text{\huge{$\Omega$}}_{k=0}^\infty e^{\alpha^k z}
=
e^{z e^{\alpha z e^{\alpha^2 z e^{{.^{.^.}}}}} } = \sum_{i=0}^\infty L_i(\alpha) z^i,
$$
$$
L_{i+1}(\alpha)
=
\frac{1}{i+1}\sum_{n=0}^{i} (n+1) \alpha^n L_{n}(\alpha) L_{i-n}(\alpha)
$$
*This is taken from my Deep Dream page, the source image can be found here.
**See here for a more complete description of department scholarships and awards.