User Portlet

Researcher in dynamical systems and symbolic computation, working at the intersection of discrete, continuous, and algebraic structures.

My work focuses on uncovering hidden structure in nonlinear systems using the Wolfram Language — from elementary cellular automata and symmetry-breaking phenomena, to geometric dynamics via Poincaré sections, and constrained systems through symbolic implementations of the Faddeev–Jackiw formalism.

I develop research-oriented computational tools, including resources in the Wolfram Function Repository and full symbolic pipelines such as BorderedFJReduction.

Recent work explores symmetry as a unifying principle across discrete and continuous dynamics, linking algebraic normal forms, support-set evolution, and continuum limits.

Interested in:

— Cellular automata and computational irreducibility

— Geometric and Hamiltonian dynamics

— Spectral structure and geometric localization in nonlinear bifurcations

— Symbolic computation and algorithmic frameworks

— Scientific software as a medium for theory