collaborators

6 papers

quant-ph2026

Laughlin quasihole geometry from a single snapshot ensemble

Kaushlendra Kumar

Can a probability distribution measured in one basis determine complex quantum geometry? The answer is affirmative for a lattice Laughlin quasihole. The exact occupation law at one…

quant-ph2026

Calibrated Helstrom geometry on the Bloch ball via Connes spectral distance

Kaushlendra Kumar

We show that the equal-prior Helstrom trace-distance geometry of qubit states is recovered from Connes spectral distance in a finite scalar-qubit-scalar model. The two scalar refer…

hep-th2026

Characteristic Lightcone Sources in SO(1,3) Yang-Mills Theory

Kaushlendra Kumar

The SO(1,3)-symmetric reduction of Yang-Mills theory on Minkowski space yields a stress-energy tensor that is smooth on the timelike and spacelike Lorentz orbits but diverges on th…

gr-qc2026

Geometric Aharonov-Bohm phase effect around a black hole

Kaushlendra Kumar, Shahn Majid

In recent work, we have explored the novel possibility that the geodesic of a spacetime density flow in GR could be upgraded to an amplitude with density . We now show h…

gr-qc2026

Geodesic flows on a black-hole background

Kaushlendra Kumar, Shahn Majid

A recent notion of geodesic flows which comes out of noncommutative geometry but which is also novel in the classical case is studied in detail for a Schwarzschild spacetime. In th…

hep-th2022

SO(1,3) Yang-Mills solutions on Minkowski space via cosets

Kaushlendra Kumar

We present a novel family of Yang-Mills solutions, with gauge group SO(1,3), on Minkowski space that are geometrically distinguished into two classes, viz. interior and exterior of…