Pierre-Emmanuel Emeriau
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Pierre-Emmanuel Emeriau has a total of 63 co-authors. Here are the top co-authors by number of shared publications:
- Shane Mansfield
Quandela
8 shared publications - Ulysse Chabaud
DIENS École Normale Supérieure PSL University CNRS INRIA 45 rue d'Ulm 75005 Paris France
5 shared publications - Aristide Lemaitre
Université Paris-Saclay, CNRS, Centre de Nanosciences et de Nanotechnologies
3 shared publications - Isabellle Sagnes
Centre de Nanosciences et de Nanotechnologies
3 shared publications Martina Morassi
Centre for Nanosciences and Nanotechnologies, CNRS, Université Paris-Saclay, UMR 9001, Palaiseau, France
3 shared publications- Nicolas Maring
Quandela SAS, Massy, France
3 shared publications
Latest Publications
- Open Access
- 5 November 2026
- Published by IOP Publishing in Quantum Science and Technology
Parameter-Shift Rules for Gradients in Boson Sampling Experiments
Using a robust photon loss model for photonic quantum experiments, we derive $n-$th order parameter-shift rules for computing gradients of Fock boson sampling transition probabilities where $n$ photons are sent into a lossy interferometer. We also show that one cannot naturally generalize this gradient recipe to the case of Gaussian boson sampling. Only in the specific case where the transmission matrix of the interferometer can be factorized as a diagonal loss matrix premultiplied by a pure unitary it is possible to obtain parameter-shift rules with a finite order given by twice the total number of photons detected. We demonstrate the efficacy of the proposed method by comparing its performance against finite differences on real hardware- 5 November 2026
- Published by IOP Publishing in Quantum Science and Technology
Open AccessParameter-Shift Rules for Gradients in Boson Sampling Experiments
Using a robust photon loss model for photonic quantum experiments, we derive $n-$th order parameter-shift rules for computing gradients of Fock boson sampling transition probabilities where $n$ photons are sent into a lossy interferometer. We also show that one cannot naturally generalize this gradient recipe to the case of Gaussian boson sampling. Only in the specific case where the transmission matrix of the interferometer can be factorized as a diagonal loss matrix premultiplied by a pure unitary it is possible to obtain parameter-shift rules with a finite order given by twice the total number of photons detected. We demonstrate the efficacy of the proposed method by comparing its performance against finite differences on real hardware - 7 April 2026
- Published by Agence Bibliographique de l'Enseignement Supérieur
The interplay between quantum contextuality and Wigner negativity
Relation entre contextualité quantique et négativité de la fonction de Wigner: La physique quantique a révolutionné notre façon de concevoir la nature et provoque une nouvelle révolution technologique. L'utilisation de l'information quantique dans la technologie promet de supplanter les dispositifs dits classiques utilisés de nos jours. Il est essentiel de comprendre quelles caractéristiques sont intrinsèquement non classiques pour atteindre des performances supérieures à celles des dispositifs actuels. Cette thèse se concentre sur deux comportements non classiques : la contextualité quantique et la négativité de Wigner. Jusqu'à présent, la contextualité a surtout été étudiée dans des scénarios à variables discrètes, où les observables prennent des valeurs dans des ensembles discrets et généralement finis. Il a été démontré que la contextualité est nécessaire et suffisante pour les avantages dans certains cas. D'autre part, la négativité de la fonction de Wigner est une autre caractéristique non classique troublante des états quantiques qui provient de la formulation de l'espace de phase en optique quantique. La négativité de la fonction de Wigner est connue pour être une ressource nécessaire à l'accélération quantique. Nous établissons un cadre robuste pour traiter la contextualité dans les variables continues. Nous quantifions la contextualité dans de tels scénarios en utilisant des outils de la théorie de l'optimisation en dimension infinie. Nous montrons que la négativité de Wigner est équivalente à la contextualité dans les variables continues pour les mesures de Pauli. Nous introduisons ensuite des témoins expérimentaux pour la négativité de Wigner des états quantiques multimodes, basés sur les fidélités avec les états de Fock.
- 7 April 2026
- Published by Agence Bibliographique de l'Enseignement Supérieur
The interplay between quantum contextuality and Wigner negativity
Relation entre contextualité quantique et négativité de la fonction de Wigner: La physique quantique a révolutionné notre façon de concevoir la nature et provoque une nouvelle révolution technologique. L'utilisation de l'information quantique dans la technologie promet de supplanter les dispositifs dits classiques utilisés de nos jours. Il est essentiel de comprendre quelles caractéristiques sont intrinsèquement non classiques pour atteindre des performances supérieures à celles des dispositifs actuels. Cette thèse se concentre sur deux comportements non classiques : la contextualité quantique et la négativité de Wigner. Jusqu'à présent, la contextualité a surtout été étudiée dans des scénarios à variables discrètes, où les observables prennent des valeurs dans des ensembles discrets et généralement finis. Il a été démontré que la contextualité est nécessaire et suffisante pour les avantages dans certains cas. D'autre part, la négativité de la fonction de Wigner est une autre caractéristique non classique troublante des états quantiques qui provient de la formulation de l'espace de phase en optique quantique. La négativité de la fonction de Wigner est connue pour être une ressource nécessaire à l'accélération quantique. Nous établissons un cadre robuste pour traiter la contextualité dans les variables continues. Nous quantifions la contextualité dans de tels scénarios en utilisant des outils de la théorie de l'optimisation en dimension infinie. Nous montrons que la négativité de Wigner est équivalente à la contextualité dans les variables continues pour les mesures de Pauli. Nous introduisons ensuite des témoins expérimentaux pour la négativité de Wigner des états quantiques multimodes, basés sur les fidélités avec les états de Fock.
- Open Access
Quantum Energetic Advantage before Computational Advantage in Boson Sampling
Understanding the energetic efficiency of quantum computers is essential for assessing their scalability and for determining whether quantum technologies can outperform classical computation beyond runtime alone. In this work, we analyze the energy required to solve the Boson Sampling problem, a paradigmatic task for quantum advantage, using a realistic photonic quantum computing architecture. Using the Metric-Noise-Resource methodology, we establish a quantitative connection between experimental control parameters, dominant noise processes, and energetic resources through a performance metric tailored to Boson Sampling. We estimate the energy cost per sample and identify operating regimes that optimize energetic efficiency. By comparing the energy consumption of quantum and state-of-the-art classical implementations, we demonstrate the existence of a quantum energetic advantage -- defined as a lower energy cost per sample compared to the best-known classical implementation -- that emerges before the onset of computational advantage, even in regimes where classical algorithms remain faster. Finally, we propose an experimentally feasible Boson Sampling architecture, including a complete noise and loss budget, that enables a near-term observation of quantum energetic advantage.
Open AccessQuantum Energetic Advantage before Computational Advantage in Boson Sampling
Understanding the energetic efficiency of quantum computers is essential for assessing their scalability and for determining whether quantum technologies can outperform classical computation beyond runtime alone. In this work, we analyze the energy required to solve the Boson Sampling problem, a paradigmatic task for quantum advantage, using a realistic photonic quantum computing architecture. Using the Metric-Noise-Resource methodology, we establish a quantitative connection between experimental control parameters, dominant noise processes, and energetic resources through a performance metric tailored to Boson Sampling. We estimate the energy cost per sample and identify operating regimes that optimize energetic efficiency. By comparing the energy consumption of quantum and state-of-the-art classical implementations, we demonstrate the existence of a quantum energetic advantage -- defined as a lower energy cost per sample compared to the best-known classical implementation -- that emerges before the onset of computational advantage, even in regimes where classical algorithms remain faster. Finally, we propose an experimentally feasible Boson Sampling architecture, including a complete noise and loss budget, that enables a near-term observation of quantum energetic advantage.
- 8 October 2025
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 135 (15) , 150602
Role of Coherence for Quantum Computational Advantage
Quantifying the resources available to a quantum computer appears to be necessary to separate quantum from classical computation. Among them, entanglement, nonstabilizerness, and coherence are arguably of great significance. We introduce "path coherence" as a measure of the coherent path interferences arising in a quantum computation. Leveraging the sum-over-paths formalism, we obtain a classical algorithm for estimating quantum transition amplitudes, the complexity of which scales with path coherence. As path coherence relates to the hardness of classical estimation of quantum transition amplitudes, it provides a new perspective on the role of coherence in quantum computational advantage. Beyond their fundamental significance, our results have practical applications for simulating large classes of quantum computations with classical computers.
- 8 October 2025
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 135 (15) , 150602
Role of Coherence for Quantum Computational Advantage
Quantifying the resources available to a quantum computer appears to be necessary to separate quantum from classical computation. Among them, entanglement, nonstabilizerness, and coherence are arguably of great significance. We introduce "path coherence" as a measure of the coherent path interferences arising in a quantum computation. Leveraging the sum-over-paths formalism, we obtain a classical algorithm for estimating quantum transition amplitudes, the complexity of which scales with path coherence. As path coherence relates to the hardness of classical estimation of quantum transition amplitudes, it provides a new perspective on the role of coherence in quantum computational advantage. Beyond their fundamental significance, our results have practical applications for simulating large classes of quantum computations with classical computers.
- Open Access
- 24 September 2025
- Published by Springer Nature in npj Quantum Information
- Vol. 11 (1) , 1
Author Correction: High-fidelity four-photon GHZ states on chip
- 24 September 2025
- Published by Springer Nature in npj Quantum Information
- Vol. 11 (1) , 1
Open AccessAuthor Correction: High-fidelity four-photon GHZ states on chip
- Open Access
- 2 April 2025
- Published by IOP Publishing in Materials for Quantum Technology
- Vol. 5 (2) , 023001
Photon-native quantum algorithms
Photonic platforms occupy a central place in quantum technologies. They appear in quantum networks and communication, in near-term quantum advantage schemes, as well as in fault-tolerant quantum computing proposals. In this perspective article, we review the advances and challenges of this technology, and we focus on algorithms and protocols that we call photon-native, i.e. which closely follow the specificities of the hardware.
- 2 April 2025
- Published by IOP Publishing in Materials for Quantum Technology
- Vol. 5 (2) , 023001
Open AccessPhoton-native quantum algorithms
Photonic platforms occupy a central place in quantum technologies. They appear in quantum networks and communication, in near-term quantum advantage schemes, as well as in fault-tolerant quantum computing proposals. In this perspective article, we review the advances and challenges of this technology, and we focus on algorithms and protocols that we call photon-native, i.e. which closely follow the specificities of the hardware.
- 25 March 2025
- Published by American Physical Society (APS) in Physical Review A
- Vol. 111 (3)
Photonic parameter-shift rule: Enabling gradient computation for photonic quantum computers
- 25 March 2025
- Published by American Physical Society (APS) in Physical Review A
- Vol. 111 (3)
Photonic parameter-shift rule: Enabling gradient computation for photonic quantum computers
- Open Access
Quantum circuit compression using qubit logic on qudits
We present qubit logic on qudits (QLOQ), a compression scheme in which the qubits from a hardware agnostic circuit are divided into groups of various sizes, and each group is mapped to a physical qudit for computation. QLOQ circuits have qubit-logic inputs, outputs, and gates, making them compatible with existing qubit-based algorithms and Hamiltonians. We show that arbitrary qubit-logic unitaries can in principle be implemented with significantly fewer two-level (qubit) physical entangling gates in QLOQ than in qubit encoding. We achieve this advantage in practice for two applications: variational quantum algorithms, and unitary decomposition. The variational quantum eigensolver (VQE) for LiH took 5 hours using QLOQ on one of Quandela's cloud-accessible photonic quantum computers, whereas it would have taken 4.39 years in qubit encoding. We also provide a QLOQ version of the Quantum Shannon Decomposition, which not only outperforms previous qudit-based proposals, but also beats the theoretical lower bound on the CNOT cost of unitary decomposition in qubit encoding.
Open AccessQuantum circuit compression using qubit logic on qudits
We present qubit logic on qudits (QLOQ), a compression scheme in which the qubits from a hardware agnostic circuit are divided into groups of various sizes, and each group is mapped to a physical qudit for computation. QLOQ circuits have qubit-logic inputs, outputs, and gates, making them compatible with existing qubit-based algorithms and Hamiltonians. We show that arbitrary qubit-logic unitaries can in principle be implemented with significantly fewer two-level (qubit) physical entangling gates in QLOQ than in qubit encoding. We achieve this advantage in practice for two applications: variational quantum algorithms, and unitary decomposition. The variational quantum eigensolver (VQE) for LiH took 5 hours using QLOQ on one of Quandela's cloud-accessible photonic quantum computers, whereas it would have taken 4.39 years in qubit encoding. We also provide a QLOQ version of the Quantum Shannon Decomposition, which not only outperforms previous qudit-based proposals, but also beats the theoretical lower bound on the CNOT cost of unitary decomposition in qubit encoding.
- Open Access
- 30 May 2024
- Published by American Physical Society (APS) in PRX Quantum
- Vol. 5 (2) , 020348
Certified Randomness in Tight Space
Reliable randomness is a core ingredient in algorithms and applications ranging from numerical simulations to statistical sampling and cryptography. The outcomes of measurements on entangled quantum states can violate Bell inequalities, thus guaranteeing their intrinsic randomness. This constitutes the basis for certified randomness generation. However, this certification requires spacelike separated devices, making it unfit for a compact apparatus. Here we provide a general method for certified randomness generation on a small-scale application-ready device and perform an integrated photonic demonstration combining a solid-state emitter and a glass chip. In contrast to most existing certification protocols, which in the absence of spacelike separation are vulnerable to loopholes inherent to realistic devices, the protocol we implement accounts for information leakage and is thus compatible with emerging compact scalable devices. We demonstrate a two-qubit photonic device that achieves the highest standard in randomness, yet is cut out for real-world applications. The full 94.5-h-long stabilized process harnesses a bright and stable single-photon quantum-dot-based source, feeding into a reconfigurable photonic chip, with stability in the milliradian range on the implemented phases and consistent indistinguishability of the entangled photons above 93%. Using the contextuality framework, we certify private randomness generation and achieve a rate compatible with randomness expansion secure against quantum adversaries. Published by the American Physical Society 2024
- 30 May 2024
- Published by American Physical Society (APS) in PRX Quantum
- Vol. 5 (2) , 020348
Open AccessCertified Randomness in Tight Space
Reliable randomness is a core ingredient in algorithms and applications ranging from numerical simulations to statistical sampling and cryptography. The outcomes of measurements on entangled quantum states can violate Bell inequalities, thus guaranteeing their intrinsic randomness. This constitutes the basis for certified randomness generation. However, this certification requires spacelike separated devices, making it unfit for a compact apparatus. Here we provide a general method for certified randomness generation on a small-scale application-ready device and perform an integrated photonic demonstration combining a solid-state emitter and a glass chip. In contrast to most existing certification protocols, which in the absence of spacelike separation are vulnerable to loopholes inherent to realistic devices, the protocol we implement accounts for information leakage and is thus compatible with emerging compact scalable devices. We demonstrate a two-qubit photonic device that achieves the highest standard in randomness, yet is cut out for real-world applications. The full 94.5-h-long stabilized process harnesses a bright and stable single-photon quantum-dot-based source, feeding into a reconfigurable photonic chip, with stability in the milliradian range on the implemented phases and consistent indistinguishability of the entangled photons above 93%. Using the contextuality framework, we certify private randomness generation and achieve a rate compatible with randomness expansion secure against quantum adversaries. Published by the American Physical Society 2024
- Open Access
- 15 May 2024
- Published by Springer Nature in npj Quantum Information
- Vol. 10 (1) , 1-7
High-fidelity four-photon GHZ states on chip
Mutually entangled multi-photon states are at the heart of all-optical quantum technologies. While impressive progresses have been reported in the generation of such quantum light states using free space apparatus, high-fidelity high-rate on-chip entanglement generation is crucial for future scalability. In this work, we use a bright quantum-dot based single-photon source to demonstrate the high fidelity generation of 4-photon Greenberg-Horne-Zeilinger (GHZ) states with a low-loss reconfigurable glass photonic circuit. We reconstruct the density matrix of the generated states using full quantum-state tomography reaching an experimental fidelity to the target state of $${{{{\mathcal{F}}}}}_{{{{{\rm{GHZ}}}}}_{4}}=(86.0\pm 0.4)\, \%$$ , and a purity of $${{{{\mathcal{P}}}}}_{{{{{\rm{GHZ}}}}}_{4}}=(76.3\pm 0.6)\, \%$$ . The entanglement of the generated states is certified with a semi device-independent approach through the violation of a Bell-like inequality by more than 39 standard deviations. Finally, we carry out a four-partite quantum secret sharing protocol on-chip where a regulator shares with three interlocutors a sifted key with up to 1978 bits, achieving a qubit-error rate of 10.87%. These results establish that the quantum-dot technology combined with glass photonic circuitry offers a viable path for entanglement generation and distribution.- 15 May 2024
- Published by Springer Nature in npj Quantum Information
- Vol. 10 (1) , 1-7
Open AccessHigh-fidelity four-photon GHZ states on chip
Mutually entangled multi-photon states are at the heart of all-optical quantum technologies. While impressive progresses have been reported in the generation of such quantum light states using free space apparatus, high-fidelity high-rate on-chip entanglement generation is crucial for future scalability. In this work, we use a bright quantum-dot based single-photon source to demonstrate the high fidelity generation of 4-photon Greenberg-Horne-Zeilinger (GHZ) states with a low-loss reconfigurable glass photonic circuit. We reconstruct the density matrix of the generated states using full quantum-state tomography reaching an experimental fidelity to the target state of $${{{{\mathcal{F}}}}}_{{{{{\rm{GHZ}}}}}_{4}}=(86.0\pm 0.4)\, \%$$ , and a purity of $${{{{\mathcal{P}}}}}_{{{{{\rm{GHZ}}}}}_{4}}=(76.3\pm 0.6)\, \%$$ . The entanglement of the generated states is certified with a semi device-independent approach through the violation of a Bell-like inequality by more than 39 standard deviations. Finally, we carry out a four-partite quantum secret sharing protocol on-chip where a regulator shares with three interlocutors a sifted key with up to 1978 bits, achieving a qubit-error rate of 10.87%. These results establish that the quantum-dot technology combined with glass photonic circuitry offers a viable path for entanglement generation and distribution.