Choose a spacetime symmetry, a finite algebra and Dirac operator, or a family of quantum states
Research programme
Exact mathematical structures in field theory, gravity & quantum/information geometry
My work uses geometry to study quantum states, gauge fields, and spacetime. Recent papers ask how spectral distances encode qubit distinguishability, how a snapshot ensemble determines Laughlin quasihole geometry, and what source is represented by a Yang–Mills field singular on a lightcone. Work on black-hole flows examines the evolution of densities and amplitudes, including their geometric phases.
New proceedings preprint Time-dependent Helstrom calibration
Published in PLB 880 SO(1,3) lightcone sources
How the programme works
Solve the reduced field equations, evaluate spectral distances, or evolve densities and amplitudes
Determine sources and charges, compare state distinguishability, or identify the phase acquired by a flow
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.