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This research introduces physics-informed polynomial neural surrogates to accelerate the design of photonic quantum experiments, addressing computational bottlenecks in state prediction. By leveraging graph perfect matching relations, these models achieve higher accuracy with fewer parameters than standard multilayer perceptrons for multi-photon systems. The approach enables faster inverse design of complex entangled states like GHZ and linear-cluster states, demonstrating a viable path toward efficient quantum experiment discovery.
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Polynomial neural surrogates for designing photonic quantum experiments

arXiv2 min read

arXiv:2610.06032v1 Announce Type: cross Abstract: Physics simulators can support the discovery of quantum experiments by predicting the states generated by experimental configurations. When these simulators are computationally expensive, repeated simulator calls can limit the search for experiments that generate a desired quantum state. Here, we develop a physics-inspired polynomial neural surrogate for PyTheus, a graph-based quantum-optics simulator, to predict quantum states and use it to design quantum experiments. Its polynomial activations are motivated by the relation between graph perfect matchings and the resulting state amplitudes. We train separate surrogate models for four-, six-, and eight-photon systems and show that they achieve higher prediction accuracy with fewer trainable parameters than standard multilayer perceptrons. We then use the trained surrogates for inverse design of GHZ, W, and linear-cluster states. For the larger systems, the surrogates also enable faster inverse design than direct optimization with PyTheus. These results suggest that incorporating the underlying physics into neural surrogates can provide an efficient approach to quantum experiment design.

Abstract:Physics simulators can support the discovery of quantum experiments by predicting the states generated by experimental configurations. When these simulators are computationally expensive, repeated simulator calls can limit the search for experiments that generate a desired quantum state. Here, we develop a physics-inspired polynomial neural surrogate for PyTheus, a graph-based quantum-optics simulator, to predict quantum states and use it to design quantum experiments. Its polynomial activations are motivated by the relation between graph perfect matchings and the resulting state amplitudes. We train separate surrogate models for four-, six-, and eight-photon systems and show that they achieve higher prediction accuracy with fewer trainable parameters than standard multilayer perceptrons. We then use the trained surrogates for inverse design of GHZ, W, and linear-cluster states. For the larger systems, the surrogates also enable faster inverse design than direct optimization with PyTheus. These results suggest that incorporating the underlying physics into neural surrogates can provide an efficient approach to quantum experiment design.

Quantum Physics (quant-ph); Machine Learning (cs.LG)

arXiv:2610.06032 [quant-ph]

(or arXiv:2610.06032v1 [quant-ph] for this version)

https://doi.org/10.48550/arXiv.2610.06032 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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