PHOTON-Q introduces the first physics-informed AI framework for quantitative characterization and prediction of quantum-optical coherence in high-noise photonic environments — the Quantum-Optical Efficiency Index (QOEI). Built on three mathematically rigorous constructs spanning Neural Helmholtz Prediction, Phase Coherence Tensor tracking, and adaptive Phase-Locking Algorithm.
GitHub Repository Live Dashboard DOI: 10.5281/zenodo.19729926η_Q = [I(ρ_in; ρ_out) - S(ρ_out||ρ_in)] / I_max ∈ [0, 1]
I(ρ_in; ρ_out): Quantum mutual informationS(ρ_out||ρ_in): Von Neumann relative entropyI_max: Channel capacity (Holevo bound)
from photon_q import PhotonQ
from photon_q.environments import PhotonicCrystalEnvironment
pq = PhotonQ.load_pretrained("photon_q_v1.0.0")
env = PhotonicCrystalEnvironment(
cavity_mode="TE_00",
q_factor=1.2e6,
temperature_k=4.2
)
result = pq.compute_qoei(
optical_input="cavity_sweep.h5",
environment=env
)
print(f"η_Q = {result.qoei:.4f} [{result.status}]")
# Clone repository
git clone https://gitlab.com/gitdeeper11/PHOTON-Q.git
cd PHOTON-Q
# Install package
pip install -e .
# Run analysis
python bin/compute_qoei.py --channel test --verbose
# Verify installation
python -c "from photon_q import __version__; print(__version__)"
# PINN penalty layer constraints (from paper)
# • Helmholtz compliance: ∇²E + k₀²·ε_r·E = F_AI
# • Energy conservation: ∮|E(r)|² dS ≤ P_incident
# • Density matrix validity: Tr(ρ)=1, ρ=ρ†, ρ ≥ 0
# Python implementation
from photon_q import PhotonQPredictor
predictor = PhotonQPredictor()
result = predictor.predict(optical_spectrum, current_params)
@software{baladi2026photonq,
author = {Samir Baladi},
title = {PHOTON-Q: Neural Wavefront Intelligence for Phase-Coherent
Quantum-Optical Systems},
year = {2026},
version = {1.0.0},
publisher = {Zenodo},
doi = {10.5281/zenodo.19729926},
url = {https://doi.org/10.5281/zenodo.19729926},
note = {Physics-Informed AI Framework for Quantum-Optical Coherence}
}