Hello, and welcome to my personal website! I am a parallel programmer, and computational scientist, who has discovered a novel phenomenon in nonlinear magnetohydrodynamics, Bennett Vorticity, with the derivations here. This is a family of analytic Shear-Flow Stabilized (SFS) Z-Pinch equilibria whose strong form temperature profiles are cubic or greater, and whose members can be Shear-Flow Stabilized (SFS) for arbitrarily small length scales.

     I have an M.Sc. from the University of Washington where I studied high-performance computing, computational plasma physics, fusion energy, and won a parallel programming competition at one of the best graduate schools for computer science in the US, so I have started this website as an effort to compile all that I have learned, and continue to learn. It is largely a work in progress as my primary focus is that I conduct the research into high-$R_{m}$ relativistic magnetohydrodynamics that I am so passionate about that I stumbled through my 20s studying physics, and then upon a novel 1D non-relativistic theory at the end.

     If you’re interested in the code behind these articles, then please check out my github where you can find the source open to your perusual :)

    

Please enjoy!