Symmetry reductions, finite algebras, quantum calculi, exact state families, or matrix backgrounds
Research programme
Exact mathematical structures for computable physics
I develop algebraic and geometric methods that turn difficult physical questions into explicit calculations. The programme now runs across quantum-state geometry, exact gauge fields and sources, quantum spacetime, and finite particle geometry, with public results ranging from Laughlin-state metrics and black-hole phases to characteristic Yang–Mills sources.
How the programme works
Solve the field, metric, phase, spectral, source, or transport problem without hiding its assumptions
Observable geometry, exact sources and charges, propagation laws, or constraints on viable finite models
Research map
Directions and entry points
Four connected routes through the programme; open any direction for methods, figures, and public anchors.
Publications
Publications and public preprints
For citation counts and full indexing, see InspireHEP or arXiv.
Academic activity
Talks, conferences, and schools
Selected talks
Earlier and local seminars
Conferences
Schools
Research trajectory
Where the programme developed
Earlier to current research homes.