Homogeneous spaces, conformal compactifications, quantum calculi, spectral triples, algebraic ansätze
Research programme
Exact mathematical structures in field theory, gravity & quantum/information geometry
My research uses rigid mathematical structures — symmetries, quantum spaces, spectral triples, matrix models, division algebras, and gauge-field ansätze — as exact inputs for controlled calculations in field theory, gravity, finite geometry, and quantum information. The aim is concrete physics that can be written and checked explicitly: fields, sources, charges, phases, distances, transport laws, particle-sector data, and information metrics.
Common mechanism
Field/source equations, Dirac operators, inner fluctuations, Hodge data, variational distances, flows
Gauge fields, lightcone defects, black-hole phases, spectral/Helstrom distances, finite-sector constraints
The formal input should be rigid, the calculation controlled, and the physical interpretation earned.
Research map
Directions and entry points
Compact summaries of the public-facing routes through the programme.
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.