activity
20192026
collaborators

26 papers

quant-ph2026

Hudson's theorem fails for the SU(1,1) discrete series

Chon-Fai Kam

Hudson's theorem states that a pure state of a bosonic mode has a non-negative Wigner function if and only if it is Gaussian. It underwrites the reading of Wigner negativity as a f…

quant-ph2026

Restricting the effects hides a nonphysical symmetry from every causal structure

Chon-Fai Kam

Real-amplitude quantum theory is the subtheory of quantum theory invariant under complex conjugation, and experiments in networks of independent sources have measured correlations…

quant-ph2026

Nodal obstruction to conditioned-diffusion representations of the weak momentum

Chon-Fai Kam, Kai-Wen Wong

Quantum Schrödinger bridge constructions establish the existence of a conditioned process under a positivity hypothesis on the endpoint data, and three independent ones adopt it. W…

quant-ph2026

Numerical Evaluation of ZX Calculus Optimization for Solovay Kitaev Quantum Circuit Synthesis

Dulari De Silva, Anuradha Mahasinghe, Chon-Fai Kam +3

Fault-tolerant architectures implement non-Clifford T gates through magic-state distillation, so the T-count of a synthesized circuit dominates its physical cost. The Solovay-Kitae…

quant-ph2026

An Exactness Barrier for ZX-Calculus Optimization of Synthesized Clifford+T Circuits

Chon-Fai Kam, Anuradha Mahasinghe, Kaushika De Silva +2

Gate synthesis and circuit optimization are usually studied separately, and evidence on their interaction is contradictory: ZX-calculus rewriting removes a stable fraction of Solov…

cs.LG2026

Algebraic Representability as the Limiting Regime of Grokking: An Exactly Solvable Model with Holomorphic Activations

Chon-Fai Kam, Xavier Cadet, Miloud Bessafi +1

Neural networks trained on modular arithmetic exhibit grokking, a delayed transition from memorisation to generalisation known to depend on model capacity: too little and the netwo…