ENGINEERING RESEARCHER / FOUNDER
I work at the intersection of mathematical modeling, electronics, control theory, and aerospace systems. I founded Exodus Industries to explore how those disciplines can work together.
Independent research manuscripts and a hands-on electronics project. Each case study links directly to its underlying document or evidence record.
CASE STUDY / 001Developed an idealized four-wheel X-drive model connecting SE(2) pose errors, wheel-speed feasibility, Riemannian effort metrics, and equilibrium analysis. Includes numerical integration, not physical robot validation.
CASE STUDY / 002A conceptual synthesis of topology, electromagnetic field geometry, and plasma-confinement research, examining mathematical approaches to field organization and stability.
CASE STUDY / 003Investigated correlation-based topological features as inputs to stochastic price models. Derived stability bounds and designed falsifiable out-of-sample tests, without claiming predictive performance.
Assembled a radio kit with supplied components using soldering equipment and verified successful signal transmission and reception. Practical electronics experience, not a custom RF design claim.
My technical interests connect mathematics to the behavior of real systems. These are areas of study and experience, not a claim of mastery in every field.
Differential equations, geometric control, Lie-group methods, topology, stochastic models, and numerical reasoning.
Radio-kit assembly and testing, soldering, familiarity with VEX V5 hardware, and analytical robot-control research.
Research interests in electromagnetism, propulsion integration, modular avionics, and resilient aerospace systems.
Models are useful when their assumptions are visible and their predictions can be tested. My aim is to turn theoretical questions into better-defined engineering problems.
“The challenge isn’t simply inventing better components. It’s engineering the system that makes them work together.”
Define the physical system, available information, and what must actually be demonstrated.
Derive a mathematical representation and identify the assumptions under which it is useful.
Check limitations, sensitivity, counterexamples, and the boundary between analysis and evidence.
Translate the findings into measurable experiments and revise the model as evidence develops.
Original documents, accessible in full. For the research itself, use the manuscript links above or the Research library.
EXODUS / BADGER WORKSInterested in research, technical collaboration, or what Exodus is working toward?
