Research programme

Exact mathematical structures in field theory, gravity & quantum/information geometry

My research starts from rigid mathematical structures — symmetries, quantum spaces, spectral triples, matrix models, division algebras, and gauge-field ansätze — and uses them to solve controlled equations or finite-geometric constraints. The outputs are concrete physics: exact fields, source and defect laws, geometric phases, spectral distances, transport laws, particle-sector data, and information metrics.

Common mechanism

Exact input

Symmetry reductions, spectral triples, quantum spaces, division algebras, gauge ansätze

Explicit computation

Field equations, Dirac operators, connections, phases, charges, distances, transport

Physical output

Exact fields, defects, black-hole phases, particle data, information metrics

The formal input should be rigid, the calculation controlled, and the physical interpretation earned.

Geometric visual motif for quantum geometry and field theory

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.